GESTÃO FINANCEIRA
A alavancagem financeira é entendida como o efeito causado por se tomar recursos de terceiros emprestados a determinado custo, aplicando-os em ativos a outra taxa de retorno, ou, em outras palavras, pode-se dizer que pela utilização de recursos de terceiros em sua estrutura de capital uma empresa pode modificar a rentabilidade do capital próprio. E, a medida que quantifica esta capacidade do capital de terceiros em incrementar o retorno do acionista é denominado de Grau de Alavancagem Financeira - GAF.
Com base nas informações acima, e no seu conhecimento sobre GAF, analise o caso a seguir:
A empresa XyZ está utilizando o Capital Próprio para financiar parte do Ativo e levantou os seguintes valores: RAT = 23,8857% e RPL = 20,0364%. Com base nesses valores, assinale a alternativa que representa o cenário da empresa em relação ao Grau de Alavancagem Financeira.
GAF = 1,1921
GAF = 0,0384
GAF = - 0,0384
GAF = 0,8388
GAF = - 1,1921
Uma empresa, que está em fase de projeção de seus recursos de caixa para o último trimestre de 20XX, levantou as seguintes estimativas:
Vendas líquidas estimadas:
- Outubro: R$ 20.000
- Novembro: R$ 18.500
- Dezembro: R$ 12.000
Sabe-se que 40% das vendas são recebidas a vista, 40% das vendas são recebidas em 30 dias, e os 20% restantes das vendas são recebidas em 60 dias.
Com base nas informações acima, avalie as afirmações a seguir.
I. O montante a ser recebido em outubro será de R$ 8.000
II. O montante a ser recebido em novembro será de R$ 15.400
III. O montante a ser recebido em dezembro será de R$ 16.200
É correto o que se afirma em
I e II, apenas.
II e III, apenas.
III, apenas.
I, apenas.
I, II e III.
Segundo Gitman (2010), os fluxos de caixa são o foco principal do gestor financeiro, seja na gestão das finanças rotineiras, seja no planejamento e tomada de decisões a respeito da criação de valor do acionista. Para elaborar a Demonstração de fluxo de caixa pelo método direto o gestor financeiro se baseia nas movimentações ocorridas nas disponibilidades da empresa. Essas movimentações são provenientes de atividades classificadas em três categorias.
Com base nas informações acima, assinale a alternativa que apresenta essas três categorias.
Atividades operacionais, atividades de financiamento e atividades de investimento.
Atividades de planejamento, atividades de execução e atividades de controle.
Atividades do caixa, atividades de contas a pagar e atividades de contas a receber.
Atividades de preparo, atividades de controle e atividades de fabricação.
Atividades de gestão de estoque, atividades de acompanhamento da inadimplência e atividades de financiamento.
Segundo alguns autores, um dos objetivos da Administração Financeira é maximizar a riqueza dos sócios das entidades, levando em consideração o risco e capital investido por eles. Neste sentido, o gestor financeiro pode tomar diferentes decisões, como, por exemplo, reduzir despesas por meio de promoções, fazer substituições de mão de obra qualificada, substituir matéria prima de qualidade, dentre outras. Partindo deste pressuposto, podemos então dizer que a Administração Financeira se divide, entre outras, em três atividades: Operacional, Investimento e Financiamento.
Com relação ao tema, analise as asserções a seguir:
I. As funções do gestor financeiro, que estão diretamente ligadas às atividades operacionais, de investimento e de financiamento são: funções de Planejamento e Controle, de Investimentos e de Financiamentos.
PORQUE
II. A função de Investimento diz respeito ao dia-a-dia das empresas e está ligada às atividades operacionais.
Acerca dessas asserções, assinale a opção correta:
A asserção I é uma proposição verdadeira e a II é uma proposição falsa.
As asserções I e II são falsas.
As asserções I e II são verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são verdadeiras, e a II é uma justificativa correta da I.
A asserção I é uma proposição falsa e a II é uma proposição verdadeira.
Segundo Gitman (2010), os fluxos de caixa são o foco principal do gestor financeiro, seja na gestão das finanças rotineiras, seja no planejamento e tomada de decisões a respeito da criação de valor do acionista. A Demonstração do Fluxo de Caixa pode ser entendido como o controle de entradas e saídas que acontecem durante um determinado período, e é normalmente composto pela divisão de três grandes áreas. São elas: as atividades operacionais, de investimento e de financiamento.
Com base nas informações acima, assinale a alternativa que apresenta exemplos de atividades operacionais, atividades de investimento e atividades de financiamento, respectivamente.
Produção; aporte de capital social; aplicações de liquidez imediata.
Controles administrativos; elaboração de relatórios gerenciais; financiamento bancário.
Aplicações em coligadas e controladas; elaboração de relatórios gerenciais; investimento em ativo fixo.
Financiamento bancário; aplicação em CDB; recursos humanos.
Produção; aplicações de liquidez imediata; aporte de capital social.
Conforme visto, as funções do gestor financeiro estão diretamente ligadas às atividades da Gestão Financeira. Assim sendo, marque a alternativa na qual os conceitos das funções do gestor financeiro estão corretamente definidos:
Funções de Financiamento - busca, no mercado, das melhores possibilidades de investimento, a fim de garantir faturamento proveniente de juros, e não apenas do objeto social.
Funções de Financiamento - diz respeito às atitudes de captação financeira que a entidade possa vir a precisar, e estão ligadas às atividades de investimento.
Funções de Investimento - diz respeito às atitudes com relação às aplicações financeiras que a entidade possa vir a fazer, e estão ligadas às atividades de Financiamento.
Funções de Planejamento e Controle - diz respeito ao dia a dia das empresas, e estão ligadas às atividades operacionais.
Funções de Investimento - quando a empresa estiver sem recursos financeiros e necessitar quitar um débito ou fazer algum gasto, o gestor financeiro deve procurar, no mercado, a melhor opção de financiamento, ou seja, aquela que custe menos para a entidade.
O Grau de Alavancagem Financeira pode ser entendido como o efeito causado por se tomar recursos de terceiros emprestados a determinado custo, aplicando-os em ativos a outra taxa de retorno. A diferença vai para os proprietários e altera, para mais ou para menos, o seu retorno sobre o patrimônio líquido.
Com base nas informações acima, e no seu conhecimento sobre GAF, analise a DRE da Empresa Alfa a seguir:
![](data:image/png;base64,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)
Considerando que a Empresa Alfa possui um Ativo Total de R$ 350.000,00 e um Patrimônio Líquido de 20% deste valor, calcule o Grau de Alavancagem Financeira e assinale a alternativa correta.
1,2288
4,2857
0,9652
0,2333
0,5832
A questão abaixo foi elaborada pela UFV - MG no ano de 2017.
A Empresa Y possui a estrutura de capital com a participação percentual e os custos específicos de cada fonte de financiamento, conforme apresentado na tabela a seguir.
![](data:image/png;base64,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)
Nesse caso, é correto afirmar que o Custo Médio Ponderado de Capital (anual) da empresa é, aproximadamente:
a) 14,05.
b) 14,85.
c) 15,45.
d) 16,95.
O gabarito apontou a alternativa A – 14,05 – como a correta.
Considerando que o custo de cada fonte de financiamento não sofreu alteração e a nova estrutura de capital abaixo, faça o que se pede.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAUYAAACnCAYAAABtuPVjAAAgAElEQVR4Ae1dy3HkOgx0Ps7AMTgOXzYRHx3ExuDrBvKCmVcg2SQAgqQ0o7+wVd6RxA+AZqNJaSTN28P/OQKOgCPgCAgE3sSe7zgCjoAj4Ag8XBidBI6AI+AIKASEML69vT38zzFwDjgH7sYBpYtyxUhg/Pv3z/8cg9NywDns+TtXw4gz+p844qRyUs0l1dHqO4edw3M56cLoK8HTrgSnkt2F0YVxKldQz4XRhdGF0TlweQ5A8KZ+ujB6Ulw+KXzF6CvGqYKIei6MLowujKfgwPfjM9wh8vn47vo7td5rYvn3z3u8W+X9z+PvP7I58us1exCsrT5dGLskO9dgbkWas9lZf8UIMZK39Hx+P8ufv48/79QXFxvY4Mes/qfWs9pOPUb+vT/+/P33+P5MMX9+X2qCdWF0YbwUoS3R3k4YIVoQtrfHc+KI9uhvqmB5PWv8nznmwujC6ML4MgfqVRpONd///I34fn+KByXy8b9/Hu9vb4/3P3/SqfL74z2sFtnqM5yuGmKZ2lIS018UYV0v+vb+5zutQnndJKQt3wgX08a/x79em3Bqzfx/i6vLWqBe9O3lcWtPJC6MK4JbE6E9EF53PWyI5OviOxBGEpcgbhSjEi4mPGV1qeoEjupjyWbu9/vxaQoofCPxJZFGP0mser5B4LSNKW3yZQBlT+Rb8S3Gjv20Uu7aWY8vxBUXRjFQ64K9bnK67y18txdGJLi9UorX5Zgw0Yovi48hnpYwphVbXnlmHkOIcBqefGH9YzVbhLhwR/jWtFHqE+ajNrBX+1r7JvrKMUV7vbLW2D973IVRgf8skN5OJsuR8NhOGNunjzGpjXKsGMWXF1rcCFt5DGJTi5us969a9f17oC2EquUb6tU2IIZ1PGiDvgMPmgI7FsaWb2vzy4XRhXHl08z9BXM7YcQqTcYMsYDAiJXPi8IoBChwebowkj8931CmbeC4GY8hgrp+EbW+MOp2AreV89aFcWWACwlksvjx7fA4hjDitDqJAb6QMIURKzK0IayU4KFdPkWeeo0R9qOIR/GBHZS1TvOjje9wD2OjTbVCVX6LfJsijC076/LHhVEMFMDGYGJQcHzqJ9rTqQYREISzVxTbiOQRfJiK37L19hbGfDqLb48/6RtqJT7iVFp9GxzED5xiHII4hn7BVV0P4vP5+GTfdmO11/WNciOtAAlD+ovtwKV0jMdDbYRfyAFrTOEb3SQey+WqcGDHzF3LzvxjKwgjBiaCJgGd76AUDfTNyLEKOLADss3zW58CFPKt7XfPT5BsTx9a/gHvdXwjDkoetfy44vFafGZjkYSuiOkVcZIxrSiMa5B83QQqhIGdpYRRgl7s+PGIBfBegzPx1ov7Yr6AMOI0Xq9qV1mUHCMndhBGrFywouTiE8vsm1GRPGjHb3HQZbxPXK9J7VqDy08Z3nHawfvp20DiVd+imadBvTgTMbg/4QbgdKNwOi23MUpt1alMnOnhPxOflo3U3rLB45MrCPSP8eHY9eLV7fi49rgyPYF8xcgxnY4bcRpnP4ShHO95/SA/zvK5sTCC6EhOJAWSCOUYBOzr+tinwUEf5VhM3rSfkh/frP398xme8ZQDlOzgQnYWDPg1sKFmTpCpEEm3R1yNOEmY4EsV36Atrmfm9o2L8j0bWVhT/HkfNwnDB2Cu48NkhHLUb8RbxUjjijboAzYwJtMT897COB0nmRP3breiMGLlQJ+JzEqkaCAgIlG4UjLkpEaCIRmQHEgWdqGXrwSTnSBMEDnWZ0WAyi/YUcLQsvGsMDKf5EVnSUpZNsCoigV9ISaGHfNb2IAQZv/qtmb9Jj4Dny1hNOKQXEFc408XxjFGVU4wbtyxbEVhrBPQJLZIgOcTiALRf1ixxSRG+RS/IARS0HX/tA8bnDyIs5ShP9gexYkJAT6zyQUrqSxaqBt9rW0jKbQPaGfYmCuMaQzb+IzirX1DHFjpB3wFVxDX+JP84uPj22PM7o4RcUb/E0fmk6omeQbZIDYSIIrI/ATC7QQigRqzHWxVdSu/EIMUxqrdwM6zwgg/0V6sziYKY+0rYori3LXxpDDWNpGAy4yr9jnzqjEOKJ/PYfjtn8Dwbp/bCmOV1DJZ83WlxmqIBkeKBBE3JV1+aF2SmZIpJ2wlgKmuFoJUL18CGNjQpKkTeF6csX0S5Wxb7bcw0rFQ+1BX+tC1UfUh29bj0B+DPEYtn3vjmtvUPmjcW/sujDInWjj58YLTxsLIrgnmU1+cXpJTo5WFap+TBonJTwvRLxIqlfHrYHylkcUwfoMn7+5nvmW/qT/YKIASuV4VxowDbqoVN9DOxAjXd6vreBKzT25jtjCO8JnpM8YVfmTMbbxHCe3CKPk5wsvL/e06fu2JTw4X3XZhdGGcK/YrrBh9EOYOgtdflzMujFPwxZkVLtlMabNFHZzZPHe2YN3ONyXfXBgvukqaMvh3qTNdGJGE/JLM2+OtdfklcAeC8mziQlyW6gf9zf2E/ReEkV+OossfuCTyUo5hTIAv/MT+KM659WN/LowvDdpoULz8COI7WxhnJfRziVfjslQ/z3IO9p8TRlxX55MIHctffC6WZ/DThdGvAy5GqmeT5tztlhJGcT9sWEUiSdkKk0Q1fWlUfsfl8/GNL5Ly6hNtSYiwbfdTxAb1knhZdograuXWFCde74XHYMuXhR2x4rZmPeKKmKlvbCucujGjTcc3I798xWiAUs/m5xaGu8eziDCmxIbIlEdLjcSDCPIHAHDMFEbiV6efVhv0qe3kFa/RZ+a7ulMgCxdWjHXbODEYAoO22U+VL+Rn0yecKuNxU9ht+YFy5ke3f6N+xkD5yY67MDIw7i4gV41/tjDm24NoZZISFMmfExxJZSQeBIvXxbEsHmjXEgB2a1qrDfrkdhSf6/t+k99K6IswJ3/Qd7ZdVqJ48AB8sU6jUWZ9Sp+UQFe3uwEnCKHexziUT9n/uL7lowujIpIFkh8rpDsjFrOFsSE0MeFwGtdJVEtUqmNI2AWEkYtXvlkefjJxZ1yHmGEFXAkjJgIxScQ+tTDmU3flB+eKxI771BbG6Btw6uDdjVm3n8ZlF0ZGFj6Qvj2NQGfAaSlhRKxSVIzEq0RwwurvlVNpJkjwDeIlV09sTEcrxqqctdU5g3gnPvAgfWoLY4xB46v36wcqZP91fYxj79OFUQ+y71/uy64lhJEEJ6+ulGjIRLREkEQF19LSyievyLBinPC4q24DQaqEEX3CJvaZuKEtVse6b+3vIC8iBurWpu/PgFkUa/igfcI+rjFiv71C1Hj3+3dhvFxC92Y0L2NJPkja2cKoTx+D8CDB0ikqEyPxGyckNBAdXod8zOLTeOwU7fg9gL02qC/sQFjSaS9/1FPj1Os71JV9EY6tx2CJj1itxnr8PkbZj3j8FAKcvxVPfn9jfIE7hJJNPBmnXv9Ge42DsU8x6H/iyHRSIRD/dNE6Fgecw8caD5kfSdSwcjVEStbfJhYXxoMMxB6DfxebLozbiMlzfHJh9FNdF+FdOODC6MI4V7R9xehitYtYzSXqK/VdGI8sjMf0bZIwUiX/cwycA86BO3Fg+OWLruD7jsCZEKBk9n+OwBwELM4IFlkV5hjwuo7A3gg4h/cegfPZtzjjwni+cXSPOwhYJO9U9yJHIFw61DC4MGpEfP/UCLgwnnr4dnHe4owL4y5D4UbXQsAi+Vq2vN9rIGBxZmVh/O/x8/H2+PodAPjfz+ODvg3/+Hn8N6jqxY5ADwGL5L369yyLeUlYvb19PWR6/j6+3j4ePzdKRIszHWHk4JVbF4YiJ5g2RRjZQPx+GQMlOqx2/vv5eLzNc6rqww9cBwGL5NeJro4k8D/fYqdEDguOVJ7ThPIs7VD7D6aCv18TFjK1G6c+YnFmKIwctEcQrjcBZB+RKcLY72FU6sI4Quhe5RbJr4vA7+OLnWWRqEHwHg9acLBcDbkbV4IiZ5RIlvbXRU1HZnFmnjBSjwFgPjPplWVd9vUbB4kceKuW6c+21+1AAkOMyedMoLRC/aHVKT+V0P3xOB4POTPf61RDE+nI+xbJj+zvkr4FjoLnjTwNC0WWD9QmLH7C6lJyfknfjtyXxZn5wphmIizL5SyVBASD84DYFCGJAlMGYG57sz6cCehPEUYuiHHIzH4Rx41Jc2RCW75ZJLfqXe+YXCEKkQzBxryIZ4DIS+SBkTPXA6gZkcWZ14QxCEYRvWg5rcjCxVsLcFb+THs225G9QIAnhFE2oS9/OnEEP+937aXJpAMXWCQ/sLuvuxZWhiRw/DRaL1CiGZr8xaWxZD3nUOI59WXVe93ZY/ZgcWYBYUyDki7whgHKItMSxiQybCBiO/QFkTLaryaMsM0/4UdQ4PjN+c1Ic0wqt72ySN6ufa0SfjbWXzGyuCkHw5kRzzW2eGFVr7ppcWa+MIYZKp0KB2Erp8U1cBxslDLQn2m/mjD24oDv9En+++qRI3KkbYvkR/JvVV9CPqXJnOdpMDrIxXDZCwsBqovtVT0+ROcWZ+YJYwCeL7Mj2O1ldyznX7jImWxae3HaawkjrgUmmMX1wuSz/PJFC9vIDz5+sa7wiRf79q4IWCTf1aE1jRO3GRH5irGawCuhpO9R61yO3dHkP3WhsGaA2/RtcWYojNSo/FmzCMSP1ctCRWUfj59fuoaHcg34qL0SMSWMDwifOMWNq7ro99fjV7Rprfg6fgRSwX95LWeboXMrUxGwSD617fnqac6q/GS5wRcnIU6REylyxvP2Yud8KI08tjjTEcZRd17uCBwPAYvkx/PSPToSAhZnXBiPNELuy8sIWCR/uVPv4NIIWJxxYbz0kN8vOIvk90PBI56DgMUZF8Y5CHrdwyNgkfzwTruDuyJgcaYSRqrkf46Bc8A5cCcOaGWuhFFX8H1H4EwIUDL7P0dgDgIWZwSLrApzDHhdR2BvBJzDe4/A+exbnHFhPN84uscdBCySd6p7kSMQLh1qGFwYNSK+f2oEXBhPPXy7OG9xxoVxl6Fwo2shYJF8LVve7zUQsDjjwniNsfUoEgIWyR0cjQB/lFA/okuPzKpHC3Xzi+1bnOkKY3gZg7p9B8+sh7L8TPQ+SB3Bh1bk4YF+gNWq1DzOiYvbRiSBMTb6mVZp1+pHPXve9OGcBRbJzxnJNK/jiyNsjvD3CBAumY70THTaofacQ8SrXG+aC6evZXFmKIwctNMjsGEAUqDmGo6CVrBPAscYSwT++PiofjxM2tX94Kcp+FtV5vp27PoWyY/t8Sve+W++vIIe2lqceVoYw4olJ2pMwO5vu4g3ffBZ6fm20gf5MlkxQ+Z3zam37uSfXqAZV58+JDHKK2a+Yuv5rNtxEdJlvE8ME33GekUY6zcyB2H8+Q0/T4vZP7QUv5pY9xOshLeotGxzP863bZH8fFE853GYFHEWV41x5EJIWSpL9fKKMeTnNTkxQtPizKLCyMVFipac2cQAZnEqwlS11a8US4Na1QMp8JMHeR+ChIHHfhFo6VN8V10lOFV/LZ/bP7lQ9Wm+904Lmt5n79ILhC5+hDjUhMUFNpKk9eq1EYWOX26R/PheL+FhHFOMteaznGwL/+PvSsf9TJsl3DlRHxZnhsJIjcofhEULhwEsm5UqjMTsNGhbzXylNymM5XjYGtiQAoJTzBSfEpvYM78oPfAZwsyZJvyBr7xPHKPP2H/BvV7RUuxIgoBDEm0ZV+wH9YoFF8aCxcm3Qn6kHGV8q4WRTaYq5MyZwNHYV80Z1ehCu08JYwsgKUoThcIU2UHbjsBKH9IqbaKNTAYMMBdgRhBbnAY+W8LI+4fNJICMz6nEELTQvqwMuTDibc00VjIuo59gwYUxD8GFNsLYpzOQsJ3PcCjIBheI66Ee53Rrwr4QWCyU/YRRi4JYPfEBSd5SfQyqbssCEsKo6w1sSAGxVoxldcxMps2Bz5YwCn/QY4uAFomlmElhLP7/+DVGgHu/z8CxNHnqfDAnYc4/4hwmXr59fRgPI4xB0PK1tZHIREEoK9dyvbInjCMbXWFsza6ZIyOf6y9LMGNX1xgxAeS+aSP2X2KG8IG41mlRbBNWuHkJavQTkqechguzF9ixSH6BsOwQaCzzWOOMCRO6nEgflVBqDnFOU1v0Y5u+0lGLM8NrjCI5GRpClKzZiAaCJX0UKly/+GHA8wFJBlRbeT+WFAcuNHNs9IWR/GBCg9PzHM88nwuGkaxBvKjP3B8DNmwatvl9aEEnDXFLolcwsfop+GmrV9i3SH6FuOwY9PiqsQUfAn9Vmc4xMhDEEzkafhjeNnuxoxZnusJ4sfg9nBsgYJH8BmF7iC8gYHHGhfEFQL3p8RCwSH48L92jIyFgccaF8Ugj5L68jIBF8pc79Q4ujYDFGRfGSw/5/YKzSH4/FDziOQhYnKmEkSr5n2PgHHAO3IkDWkgrYdQVfN8ROBMClMz+zxGYg4DFGcEiq8IcA17XEdgbAefw3iNwPvsWZ1wYzzeO7nEHAYvknepe5Aj4b744B66PgAvj9cd46QgtzviKcWmUvb9dEbBIvqtDbvzwCFicOYkwxkefyqN1h8faHdwJAYvkO7lyYLP8UUL9TDQ9tqoeHzxwJEu4ZnGmI4wcvHLrwh7iRM9Az7FbPQedni1uP5u8BLyjPp7H04pnZO2u5RbJr45F4Id4mTNFbPANL5ygZ6LTNrXluUW5hmpXxw3xWZwZCuMZQTqmkESiPoPnMeMBrY71aZH8WB4u6U18KclH+okLLnAQRotvgk9KJCGYS3p59L4szjwpjJTktNzmb4uhJTmfpfhy3KrPy9Py/ecr3VyO5T3vj1atOB6hDgOcb0in/nT9stIMb97JLLH86flP9nTfI180HWL77AIvDm9BYXjkfW2zxNP3x8IT9vmYMZvBH21vbow8qH22LZLv48mWVuO4TRXG8Bad9GYnyqHQLnBOjveWEexpy+LMC8LIhaokFBI/iFZ+rRbKSyJGUcNAIFmxH2GSYqbecdgZyNA3HEmIy77gD+xhv5xGmP6zPoX/HV/KgEcbrItSRLJLL5gNeMV6nOTjeHh76tbCEzGWMTAxYQ7Oj1GEtMuORfJdHNnUaM2ZeuIs4y7LKAf63Nw0lB2MWZwZCiM1Kn9SSFgOqVfq491u7foxeTFYMZF5f/EdjCgHWlQvHQtiVIQMNehzLCQ1Eao24d10yX9T+Kb5UvyCMFl4Uq2IQfhJ1DyhxNaVb8GfDjapL4GnRX6KEbYWibFEu9eWRfK9fNnOriWM0rqY5GRRyZeUU4Qhn5hV9cvtWpwZCqNMLmAyU1ispBTJ2xJGLiLYZoLQGMhKSPDlSw5mpv9cJAGBjqnhS66u65eCshXs1GJfxcNslUmL8AE2Bp6WfS6Mi8RYQtlryyL5Xr5sZ3csjJh4cwrAOeISO1OJ5WzSR70Lf1qc2VkYO4kckh8rztGoSCGohORVYTR9aZFH+lI8r8W4lNFW6i9cZ5VxV/GY/vDeLB8M+1wYzT7nxsh92GfbIvk+nmxpdYIwhvFFvsE3Pr7UB8r5Nupe99PizKbCWFY09jUxOZtNGOw8VrEu2gchwSliqmNdT0N9qlKJj1hBxf75N3aWjWhK+pJdtFZspfBR/JtiK9Zpn+48IYzJv9diZAHttGmRfCdXNjRb8+H3CyIX3Qj8MnKicIjzlvgjJ+cNg9nclMWZoTBSI/4XgeQgxjimCMvXb0zY2B8H3kpk6jfa4fbzNbEgXMw3qXKPj+Q3Br4IT+lXNvnI93aFiIQw0hHuu/q9lp4vobNiU8SCaznalp7dw36MFfF0sRGXKeBAPWb828lY69UYYWu/T8L3Pv/UeHHOa04qUazHPpxW5VwvPLs+mhZnBIusCsvAYiTlMh17L46AQGA9DgszvnMhBCzOuDBeaIA9lEdY8TgOjsAcBFwY56DldU+JgEXyUwbiTm+GgMWZjVaMm8Xohm6OgEXym0Pi4Q8QsDhTCSNV8j/HwDngHLgTB7R2VsKoK/i+I3AmBCiZ/Z8jMAcBizOCRVaFOQa8riOwNwLO4b1H4Hz2Lc64MJ5vHN3jDgIWyTvVvcgRMO9kcGF0YlwKARfGSw3nJsFYnFlRGNNd+emOe3oy5k53028yom6kQsAieVXJDzgCDAGLM+sJ4+9XEEIIIj2Sxx/BY34dbJM9hqgfozqYp+5OjYBF8rrW3Y8wjlfPRNOCRj5nfXW0LM5MEsbwnPHbPGGDIJZnevmz0ctADb8osPi3gA393PIyri7WS4h5omDPqbuYgzt3ZJF8Z5dWNR/eUZD5r3KUPWNPuOSFCXE87ZQ8jW4SZ3K9VT0/TucWZyYIY5xBvr7USxYOEBcNIj89jyR5URyJNBOF5wAQuAsKAYvkqsp1dkn4GFcl/+OlrJwfYcKPK8FQD+qnRBKCeR2QxpFYnBkLI4QizD6G6LRmperNOLotX87Tik+Wx0HGStBe2mthxBtw4pinU4IZvyMjbb7lWbWseuEP93W+HfQn3zakYmzgGlaBIDWNeaMeFem6Mj5lb8yfU9SwSH4Kx5dwMnAhjWsQQs5T9iIX5HR63V4Qz9CW11/CoXP0YXFmKIxFfCKweQYKMatZiV53FWawJHosgWNSFuDNpMXsN3GQim9pADgx8mvCik2q1bUbK1Qrxn6biIEW9n4bTApFnGT9Fq7af+Ad4w8YA0Md60RME5Kn/bBIftpg5jrOxFBzAZNxzF/wDwuSuM/Sda7lU9e3ONMXRiE0+uWyeH+bFJ6AkJmEaWX1H1Y5RRQiqrp8fK2DxIQLdRCXLAxRXMRgq3gqu3SAzaYllo6v1rsPh3YMInK7jODRx/K/FNByvPhaxkPUDT6NMVU9nm7XIvnpgnjK4cgp5EMtjHFSRTk3EepSoiSOEIZWPd7mStsWZ7rCWIGrE54nM0fKTGwmBmwAyKnyxwSI1WkNUkh83j6LIjnTEkZuD9vMro6J+VH8pHZo84wdhgVw43b5NsrTpxC7dCok/WoII7VnsbQwVeZOt0tY3PFf4AXjf5W76dJWNe7EidCOc5ItUm4ApsUZwSJZIQIlky4KSQbXFEAkYEnQiC0DOySoLm+NgCE8qSqRIftSNTfaTbGrRWnY5hk7nIQ5mHIK38JVnx7respXLaIFIsPnUnjqLcnhU4cy2XktiqGh5kYSRnEGFRYPmOCJk9b2ZDdOW9HiTFsYA7AAqsQcZqL8RUlMsCJOuOaVRJWNgpzBYnlpV/qvtwwRSZVmC2Nr1uRGKW4288prM7witi2RGcVnxCTstnBV1xgV+UOC5LFRdeFu+DTsi/Lz7lgkP280I8/jOEq+oo3ipeIK1ZL5wzlBbacuXGDvvJ8WZ5rCGJKMCVsJWwEeVik4JeXXsGI9Mhr+hNhQb2lQUU6fqBMGsfTZuoVADmzxMG4pP3Nxxy7VEQKFRr02z9jhJEw2tF2Ba5mg9LiE/YThx8+PILSoOxFTRHzWT4vkZ41l6LceU+QS8rbBodCv5hsdZP1NW7QMPTxFBYszTWGcFxGJQ0neeW29tiOwHAIWyZfr3Xu6IgIWZxYSRr0svyJ8HtMZELBIfga/3cf9ELA487ow5uW3rxj3G1q3DAQskqPMPx0BCwGLM68Lo2XJjzkCOyFgkXwnV9zsSRCwOFMJI1XyP8fAOeAcuBMHtIZXwqgr+L4jcCYEKJn9nyMwBwGLM4JFVoU5BryuI7A3As7hvUfgfPYtzrgwnm8c3eMOAhbJO9W9yBEIlw41DC6MGhHfPzUCLoynHr5dnLc4s6Iwpidf0tMs9Ejgne6m32WE3ag5+zssjkAPgW2F8Wy/+WI9ItVDs1nWekSw2cALFkTAIvmC3Z+0K/5Iq34G2p9aszgzacWI53HxCOYUdpQVIgZFD8iUXibUEc+DxlssnlqZKmEMMePZ7QluxCrGM9CNts/13+jMD2cELJLnwktvIM/YbUZIWOJ22i55GcEgHqLapeHpBGdxZoIwxhnliL/5gofexcAmoZwtjkoYOzh60YERsEh+YHcXdK09KYc3WyFJlEhCMBd05HRdWZwZCyMEIwiOsepTKzbgX789R7fVM5wsD4OZbza3HjeM7U0BJJ/za5PSqYL+7Rfh98fjh8rZCjGs6HIwIF08TSYgy4tqEw9Ef3wWtu3L/vEOyzLbZ9Oh6IPddG9hcTouruawRfLVjB2qY3DUcAo5nLgUcqaVz0bzqx+yODMURkrgKD6WEEWhKOI0eB9jFqv40gk+WwUhhDBNGbRQpyUSSYzoZxTM337RsSTBg/30rrriX6zPxVAKG+KOFBKxmPZ1/J32U7C4OnNnxGeRfEbzE1cFRzG58tzgZbQAift88j1x4C+7bnGmL4xKfGTC4/1tcqUXvDSTmYmV6jdGpsv5qsuI3bSBelHo4sDz7VRutWWzKtWSwmcQSdWH5fAp+jfsV/2L1uknCBKuoa8BFqr5nXctkt8Rj3jGZeQmzkAoORK3CLOyuLkfWhZnusJYCWEAks1ELXGg42x1GKFm4sIGhJwqf6xvVsccNO2LGE8mstZvv1j+qVjmCmMkIo8FpJwmjO328jTbxELEfu8di+T3RMTmXRDDcGbE8lH8xMH90LI40xHGCFwRrZL0OTktgSFcg2hBGAA0EyuzHPX0Z2OALcFDU+GX0d6y/4owCns6fsO+XjF22yMo+rT74jXuvm2R/JaYmAsH4g8WH5Tf1vb90LI40xbGkKwAroAll+gxUbNQUuKy2ahcoyOt/GBfbkTRLe1K//UWn9lkafRF+RgIwU8NLDFRfqc24y9fmH0upErYwmozr5gt++pUvdue2fRrQxwMc9siuVnxYgd/v2QeBA6ya+YULh0rOcfzijiqFzIXA6gTjsWZpjDKU0neq0p0iEo6JS4XdGM9Mhr+1CDV31rP/82X4FUQlbKa5V+QRK+VvwhF+P31+KV95qOMn5ModcCFESvAFKv87RXbvuw/CaXVXsdXAEYk/skQsCDSwkkAAAPySURBVEjOiq+7qXnCuByCVnzNxzLnwjeV18WnE5nFmaYwdvoxiij55YxlVPJDjsDqCFgkX92oGzg1AhZnFhJGvUw/NU7u/IkRsEh+4nDc9Q0QsDjzujDmJbyvGDcYQzcxQMAi+aCJF98cAYszrwvjzUH18I+FgEXyY3no3hwNAYszlTBSJf9zDJwDzoE7cUCLdSWMuoLvOwJnQoCS2f85AnMQsDgjWGRVmGPA6zoCeyPgHN57BM5n3+KMC+P5xtE97iBgkbxT3YscgXDpUMPgwqgR8f1TI+DCeOrh28V5izMujLsMhRtdCwGL5GvZ8n6vgYDFmYMIY3zkrn4jzzWA9yi2Q8Ai+XbWz2gJuUffwuvnpe/xRJvFGVsYxXPE+raFKTdyA2wNdIs4c+u3+vHjd0fAIvnVMMEr6soLIVKEKm/FY/WtMnpAI1Wkfnmf9Dy/6ONqQKZ4LM7YwsgAaA4Cq1NvzhW6ufVri37EESAELJJfB5n4QpKPn9/Hzwd/Uw5FiLL0MojwRBoWMe2ykN9QPyWSEMzr4GdHYnHmBWGMYFOn8Q+DAJHD8fZbc8rshDZTV5h2gH7UEbBIfj1UYr6U/Amvd1KnwrFO0Lwgkjy3VFl6E09eMYbVJa9/PQR5RBZnnhRGiCLAg7BpcUR5enlrfhUS6qNc73O3fdsRmI6ARfLprc9SM+YLF8aw8sv5RXGUOr0y1IuLG8rH2A6LyLMg8oqfFmeeE8YwA8mlfAA//3bEWOjC+wjzq8rG9V8J3NveBwGL5NeLvogeYqvFr7zxqleG9vgMdUkV2TVJLsCod6VPizNPCaMUwQSREEtb6KIYslNsF8Yr8esQsVgkP4RjizoxRRhLnVoYS5lwi8QwrDpjeVw10tkhzgRF7cvsWJx5ShjxQ/d8JoFYRjAjsPzrf1mON1YD8Lr+ZVD3QDZFwCL5pg5sYswQttF1RHErDhc+OMwFkMp5bmIbda/1aXHmOWFM34CV30iphU2eKqfffMkzD65RAvC6/bWg92i2QsAi+Va2t7MT84UvTPCtdL42KIQy5ptdFr2mfC39xf7LihHfBWwX4ZaWLM48KYz4JTx+WqzAY9coooBCDGObry/6iVUXxi0JcAdbFsmvE7fMIYqV/rKg8ZzLuZWi75WRiIovbvAtt+r/OkCKSCzODIVR9OA7jsDBEbBIfnCX3b2dEbA448K486C4+WURsEi+rAXv7WoIWJxxYbzaKN88HovkN4fEwx8gYHHGhXEAmhefCwGL5OeKwL3dGgGLM5UwUiX/cwycA86BO3FAi7EQRl3o+46AI+AI3BEBF8Y7jrrH7Ag4Al0EXBi78HihI+AI3BGB/wHmq38jT17ANgAAAABJRU5ErkJggg==)
Calcule o novo Custo Médio Ponderado de Capital (anual) da Empresa Y e assinale a alternativa correta.
15,35
14,35
14,55
15,00
15,55
Quanto aos tipos de atividades em que são necessários os conhecimentos da Gestão Financeira, podemos citar as atividades operacionais, as atividades de investimento e as atividades de financiamento.
Com base nas informações acima, associe a primeira coluna com a segunda.
1. Atividades operacionais ( ) Financiamento de capital de giro
2. Atividades de investimento ( ) Vendas
3. Atividades de financiamento ( ) Aplicações de liquidez imediata
Assinale a alternativa que contém a sequência correta:
GAF = 1,1921
GAF = 0,0384
GAF = - 0,0384
GAF = 0,8388
GAF = - 1,1921
Uma empresa, que está em fase de projeção de seus recursos de caixa para o último trimestre de 20XX, levantou as seguintes estimativas:
Vendas líquidas estimadas:
- Outubro: R$ 20.000
- Novembro: R$ 18.500
- Dezembro: R$ 12.000
Sabe-se que 40% das vendas são recebidas a vista, 40% das vendas são recebidas em 30 dias, e os 20% restantes das vendas são recebidas em 60 dias.
Com base nas informações acima, avalie as afirmações a seguir.
I. O montante a ser recebido em outubro será de R$ 8.000
II. O montante a ser recebido em novembro será de R$ 15.400
III. O montante a ser recebido em dezembro será de R$ 16.200
É correto o que se afirma em
I e II, apenas.
II e III, apenas.
III, apenas.
I, apenas.
I, II e III.
Segundo Gitman (2010), os fluxos de caixa são o foco principal do gestor financeiro, seja na gestão das finanças rotineiras, seja no planejamento e tomada de decisões a respeito da criação de valor do acionista. Para elaborar a Demonstração de fluxo de caixa pelo método direto o gestor financeiro se baseia nas movimentações ocorridas nas disponibilidades da empresa. Essas movimentações são provenientes de atividades classificadas em três categorias.
Com base nas informações acima, assinale a alternativa que apresenta essas três categorias.
Atividades operacionais, atividades de financiamento e atividades de investimento.
Atividades de planejamento, atividades de execução e atividades de controle.
Atividades do caixa, atividades de contas a pagar e atividades de contas a receber.
Atividades de preparo, atividades de controle e atividades de fabricação.
Atividades de gestão de estoque, atividades de acompanhamento da inadimplência e atividades de financiamento.
Segundo alguns autores, um dos objetivos da Administração Financeira é maximizar a riqueza dos sócios das entidades, levando em consideração o risco e capital investido por eles. Neste sentido, o gestor financeiro pode tomar diferentes decisões, como, por exemplo, reduzir despesas por meio de promoções, fazer substituições de mão de obra qualificada, substituir matéria prima de qualidade, dentre outras. Partindo deste pressuposto, podemos então dizer que a Administração Financeira se divide, entre outras, em três atividades: Operacional, Investimento e Financiamento.
Com relação ao tema, analise as asserções a seguir:
I. As funções do gestor financeiro, que estão diretamente ligadas às atividades operacionais, de investimento e de financiamento são: funções de Planejamento e Controle, de Investimentos e de Financiamentos.
PORQUE
II. A função de Investimento diz respeito ao dia-a-dia das empresas e está ligada às atividades operacionais.
Acerca dessas asserções, assinale a opção correta:
A asserção I é uma proposição verdadeira e a II é uma proposição falsa.
As asserções I e II são falsas.
As asserções I e II são verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são verdadeiras, e a II é uma justificativa correta da I.
A asserção I é uma proposição falsa e a II é uma proposição verdadeira.
Segundo Gitman (2010), os fluxos de caixa são o foco principal do gestor financeiro, seja na gestão das finanças rotineiras, seja no planejamento e tomada de decisões a respeito da criação de valor do acionista. A Demonstração do Fluxo de Caixa pode ser entendido como o controle de entradas e saídas que acontecem durante um determinado período, e é normalmente composto pela divisão de três grandes áreas. São elas: as atividades operacionais, de investimento e de financiamento.
Com base nas informações acima, assinale a alternativa que apresenta exemplos de atividades operacionais, atividades de investimento e atividades de financiamento, respectivamente.
Produção; aporte de capital social; aplicações de liquidez imediata.
Controles administrativos; elaboração de relatórios gerenciais; financiamento bancário.
Aplicações em coligadas e controladas; elaboração de relatórios gerenciais; investimento em ativo fixo.
Financiamento bancário; aplicação em CDB; recursos humanos.
Produção; aplicações de liquidez imediata; aporte de capital social.
Conforme visto, as funções do gestor financeiro estão diretamente ligadas às atividades da Gestão Financeira. Assim sendo, marque a alternativa na qual os conceitos das funções do gestor financeiro estão corretamente definidos:
Funções de Financiamento - busca, no mercado, das melhores possibilidades de investimento, a fim de garantir faturamento proveniente de juros, e não apenas do objeto social.
Funções de Financiamento - diz respeito às atitudes de captação financeira que a entidade possa vir a precisar, e estão ligadas às atividades de investimento.
Funções de Investimento - diz respeito às atitudes com relação às aplicações financeiras que a entidade possa vir a fazer, e estão ligadas às atividades de Financiamento.
Funções de Planejamento e Controle - diz respeito ao dia a dia das empresas, e estão ligadas às atividades operacionais.
Funções de Investimento - quando a empresa estiver sem recursos financeiros e necessitar quitar um débito ou fazer algum gasto, o gestor financeiro deve procurar, no mercado, a melhor opção de financiamento, ou seja, aquela que custe menos para a entidade.
O Grau de Alavancagem Financeira pode ser entendido como o efeito causado por se tomar recursos de terceiros emprestados a determinado custo, aplicando-os em ativos a outra taxa de retorno. A diferença vai para os proprietários e altera, para mais ou para menos, o seu retorno sobre o patrimônio líquido.
Com base nas informações acima, e no seu conhecimento sobre GAF, analise a DRE da Empresa Alfa a seguir:
![](data:image/png;base64,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)
Considerando que a Empresa Alfa possui um Ativo Total de R$ 350.000,00 e um Patrimônio Líquido de 20% deste valor, calcule o Grau de Alavancagem Financeira e assinale a alternativa correta.
1,2288
4,2857
0,9652
0,2333
0,5832
A questão abaixo foi elaborada pela UFV - MG no ano de 2017.
A Empresa Y possui a estrutura de capital com a participação percentual e os custos específicos de cada fonte de financiamento, conforme apresentado na tabela a seguir.
![](data:image/png;base64,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)
Nesse caso, é correto afirmar que o Custo Médio Ponderado de Capital (anual) da empresa é, aproximadamente:
a) 14,05.
b) 14,85.
c) 15,45.
d) 16,95.
O gabarito apontou a alternativa A – 14,05 – como a correta.
Considerando que o custo de cada fonte de financiamento não sofreu alteração e a nova estrutura de capital abaixo, faça o que se pede.
![](data:image/png;base64,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)
Calcule o novo Custo Médio Ponderado de Capital (anual) da Empresa Y e assinale a alternativa correta.
15,35
14,35
14,55
15,00
15,55
Quanto aos tipos de atividades em que são necessários os conhecimentos da Gestão Financeira, podemos citar as atividades operacionais, as atividades de investimento e as atividades de financiamento.
Com base nas informações acima, associe a primeira coluna com a segunda.
1. Atividades operacionais ( ) Financiamento de capital de giro
2. Atividades de investimento ( ) Vendas
3. Atividades de financiamento ( ) Aplicações de liquidez imediata
Assinale a alternativa que contém a sequência correta:
I e II, apenas.
II e III, apenas.
III, apenas.
I, apenas.
I, II e III.
Segundo Gitman (2010), os fluxos de caixa são o foco principal do gestor financeiro, seja na gestão das finanças rotineiras, seja no planejamento e tomada de decisões a respeito da criação de valor do acionista. Para elaborar a Demonstração de fluxo de caixa pelo método direto o gestor financeiro se baseia nas movimentações ocorridas nas disponibilidades da empresa. Essas movimentações são provenientes de atividades classificadas em três categorias.
Com base nas informações acima, assinale a alternativa que apresenta essas três categorias.
Atividades operacionais, atividades de financiamento e atividades de investimento.
Atividades de planejamento, atividades de execução e atividades de controle.
Atividades do caixa, atividades de contas a pagar e atividades de contas a receber.
Atividades de preparo, atividades de controle e atividades de fabricação.
Atividades de gestão de estoque, atividades de acompanhamento da inadimplência e atividades de financiamento.
Segundo alguns autores, um dos objetivos da Administração Financeira é maximizar a riqueza dos sócios das entidades, levando em consideração o risco e capital investido por eles. Neste sentido, o gestor financeiro pode tomar diferentes decisões, como, por exemplo, reduzir despesas por meio de promoções, fazer substituições de mão de obra qualificada, substituir matéria prima de qualidade, dentre outras. Partindo deste pressuposto, podemos então dizer que a Administração Financeira se divide, entre outras, em três atividades: Operacional, Investimento e Financiamento.
Com relação ao tema, analise as asserções a seguir:
I. As funções do gestor financeiro, que estão diretamente ligadas às atividades operacionais, de investimento e de financiamento são: funções de Planejamento e Controle, de Investimentos e de Financiamentos.
PORQUE
II. A função de Investimento diz respeito ao dia-a-dia das empresas e está ligada às atividades operacionais.
Acerca dessas asserções, assinale a opção correta:
A asserção I é uma proposição verdadeira e a II é uma proposição falsa.
As asserções I e II são falsas.
As asserções I e II são verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são verdadeiras, e a II é uma justificativa correta da I.
A asserção I é uma proposição falsa e a II é uma proposição verdadeira.
Segundo Gitman (2010), os fluxos de caixa são o foco principal do gestor financeiro, seja na gestão das finanças rotineiras, seja no planejamento e tomada de decisões a respeito da criação de valor do acionista. A Demonstração do Fluxo de Caixa pode ser entendido como o controle de entradas e saídas que acontecem durante um determinado período, e é normalmente composto pela divisão de três grandes áreas. São elas: as atividades operacionais, de investimento e de financiamento.
Com base nas informações acima, assinale a alternativa que apresenta exemplos de atividades operacionais, atividades de investimento e atividades de financiamento, respectivamente.
Produção; aporte de capital social; aplicações de liquidez imediata.
Controles administrativos; elaboração de relatórios gerenciais; financiamento bancário.
Aplicações em coligadas e controladas; elaboração de relatórios gerenciais; investimento em ativo fixo.
Financiamento bancário; aplicação em CDB; recursos humanos.
Produção; aplicações de liquidez imediata; aporte de capital social.
Conforme visto, as funções do gestor financeiro estão diretamente ligadas às atividades da Gestão Financeira. Assim sendo, marque a alternativa na qual os conceitos das funções do gestor financeiro estão corretamente definidos:
Funções de Financiamento - busca, no mercado, das melhores possibilidades de investimento, a fim de garantir faturamento proveniente de juros, e não apenas do objeto social.
Funções de Financiamento - diz respeito às atitudes de captação financeira que a entidade possa vir a precisar, e estão ligadas às atividades de investimento.
Funções de Investimento - diz respeito às atitudes com relação às aplicações financeiras que a entidade possa vir a fazer, e estão ligadas às atividades de Financiamento.
Funções de Planejamento e Controle - diz respeito ao dia a dia das empresas, e estão ligadas às atividades operacionais.
Funções de Investimento - quando a empresa estiver sem recursos financeiros e necessitar quitar um débito ou fazer algum gasto, o gestor financeiro deve procurar, no mercado, a melhor opção de financiamento, ou seja, aquela que custe menos para a entidade.
O Grau de Alavancagem Financeira pode ser entendido como o efeito causado por se tomar recursos de terceiros emprestados a determinado custo, aplicando-os em ativos a outra taxa de retorno. A diferença vai para os proprietários e altera, para mais ou para menos, o seu retorno sobre o patrimônio líquido.
Com base nas informações acima, e no seu conhecimento sobre GAF, analise a DRE da Empresa Alfa a seguir:
![](data:image/png;base64,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)
Considerando que a Empresa Alfa possui um Ativo Total de R$ 350.000,00 e um Patrimônio Líquido de 20% deste valor, calcule o Grau de Alavancagem Financeira e assinale a alternativa correta.
1,2288
4,2857
0,9652
0,2333
0,5832
A questão abaixo foi elaborada pela UFV - MG no ano de 2017.
A Empresa Y possui a estrutura de capital com a participação percentual e os custos específicos de cada fonte de financiamento, conforme apresentado na tabela a seguir.
![](data:image/png;base64,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)
Nesse caso, é correto afirmar que o Custo Médio Ponderado de Capital (anual) da empresa é, aproximadamente:
a) 14,05.
b) 14,85.
c) 15,45.
d) 16,95.
O gabarito apontou a alternativa A – 14,05 – como a correta.
Considerando que o custo de cada fonte de financiamento não sofreu alteração e a nova estrutura de capital abaixo, faça o que se pede.
![](data:image/png;base64,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)
Calcule o novo Custo Médio Ponderado de Capital (anual) da Empresa Y e assinale a alternativa correta.
15,35
14,35
14,55
15,00
15,55
Quanto aos tipos de atividades em que são necessários os conhecimentos da Gestão Financeira, podemos citar as atividades operacionais, as atividades de investimento e as atividades de financiamento.
Com base nas informações acima, associe a primeira coluna com a segunda.
1. Atividades operacionais ( ) Financiamento de capital de giro
2. Atividades de investimento ( ) Vendas
3. Atividades de financiamento ( ) Aplicações de liquidez imediata
Assinale a alternativa que contém a sequência correta:
Atividades operacionais, atividades de financiamento e atividades de investimento.
Atividades de planejamento, atividades de execução e atividades de controle.
Atividades do caixa, atividades de contas a pagar e atividades de contas a receber.
Atividades de preparo, atividades de controle e atividades de fabricação.
Atividades de gestão de estoque, atividades de acompanhamento da inadimplência e atividades de financiamento.
Segundo alguns autores, um dos objetivos da Administração Financeira é maximizar a riqueza dos sócios das entidades, levando em consideração o risco e capital investido por eles. Neste sentido, o gestor financeiro pode tomar diferentes decisões, como, por exemplo, reduzir despesas por meio de promoções, fazer substituições de mão de obra qualificada, substituir matéria prima de qualidade, dentre outras. Partindo deste pressuposto, podemos então dizer que a Administração Financeira se divide, entre outras, em três atividades: Operacional, Investimento e Financiamento.
Com relação ao tema, analise as asserções a seguir:
I. As funções do gestor financeiro, que estão diretamente ligadas às atividades operacionais, de investimento e de financiamento são: funções de Planejamento e Controle, de Investimentos e de Financiamentos.
PORQUE
II. A função de Investimento diz respeito ao dia-a-dia das empresas e está ligada às atividades operacionais.
Acerca dessas asserções, assinale a opção correta:
A asserção I é uma proposição verdadeira e a II é uma proposição falsa.
As asserções I e II são falsas.
As asserções I e II são verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são verdadeiras, e a II é uma justificativa correta da I.
A asserção I é uma proposição falsa e a II é uma proposição verdadeira.
Segundo Gitman (2010), os fluxos de caixa são o foco principal do gestor financeiro, seja na gestão das finanças rotineiras, seja no planejamento e tomada de decisões a respeito da criação de valor do acionista. A Demonstração do Fluxo de Caixa pode ser entendido como o controle de entradas e saídas que acontecem durante um determinado período, e é normalmente composto pela divisão de três grandes áreas. São elas: as atividades operacionais, de investimento e de financiamento.
Com base nas informações acima, assinale a alternativa que apresenta exemplos de atividades operacionais, atividades de investimento e atividades de financiamento, respectivamente.
Produção; aporte de capital social; aplicações de liquidez imediata.
Controles administrativos; elaboração de relatórios gerenciais; financiamento bancário.
Aplicações em coligadas e controladas; elaboração de relatórios gerenciais; investimento em ativo fixo.
Financiamento bancário; aplicação em CDB; recursos humanos.
Produção; aplicações de liquidez imediata; aporte de capital social.
Conforme visto, as funções do gestor financeiro estão diretamente ligadas às atividades da Gestão Financeira. Assim sendo, marque a alternativa na qual os conceitos das funções do gestor financeiro estão corretamente definidos:
Funções de Financiamento - busca, no mercado, das melhores possibilidades de investimento, a fim de garantir faturamento proveniente de juros, e não apenas do objeto social.
Funções de Financiamento - diz respeito às atitudes de captação financeira que a entidade possa vir a precisar, e estão ligadas às atividades de investimento.
Funções de Investimento - diz respeito às atitudes com relação às aplicações financeiras que a entidade possa vir a fazer, e estão ligadas às atividades de Financiamento.
Funções de Planejamento e Controle - diz respeito ao dia a dia das empresas, e estão ligadas às atividades operacionais.
Funções de Investimento - quando a empresa estiver sem recursos financeiros e necessitar quitar um débito ou fazer algum gasto, o gestor financeiro deve procurar, no mercado, a melhor opção de financiamento, ou seja, aquela que custe menos para a entidade.
O Grau de Alavancagem Financeira pode ser entendido como o efeito causado por se tomar recursos de terceiros emprestados a determinado custo, aplicando-os em ativos a outra taxa de retorno. A diferença vai para os proprietários e altera, para mais ou para menos, o seu retorno sobre o patrimônio líquido.
Com base nas informações acima, e no seu conhecimento sobre GAF, analise a DRE da Empresa Alfa a seguir:
![](data:image/png;base64,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)
Considerando que a Empresa Alfa possui um Ativo Total de R$ 350.000,00 e um Patrimônio Líquido de 20% deste valor, calcule o Grau de Alavancagem Financeira e assinale a alternativa correta.
1,2288
4,2857
0,9652
0,2333
0,5832
A questão abaixo foi elaborada pela UFV - MG no ano de 2017.
A Empresa Y possui a estrutura de capital com a participação percentual e os custos específicos de cada fonte de financiamento, conforme apresentado na tabela a seguir.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAfUAAAD4CAYAAAD1oX97AAAgAElEQVR4Ae1dvXXjPBBUP5c7cA1uwomTa0Shi7jQsdMr4Qr4unAD/B5+BlgsliBBURJ/5t7zSSSAxWJ2sANAtHwZ+I8IEAEiQASIABE4BAKXQ4yCgyACRIAIEAEiQAQGijpJQASIABEgAkTgIAhQ1A8SSA6DCBABIkAEiEAl6pfLZeAPMSAHyAFygBwgB7bPAb2MMUX979+/A3+IATlADpAD5AA5sF0OuEWX/lfdcZUYxO0GkbFhbMgBcoAcIAccByjqPIHggo0cIAfIAXLgIBygqB8kkFylc5VODpAD5AA5QFGnqHOFTg6QA+QAOXAQDlDUDxLI/hX6dXhzv9Xw6/fwZxEGf4bfv9xToG/DdVF7rqjrmAHTX8PvP1vCJ3JlcawxrrNwBeNlHGuOb4nXx/SFor5nQfrze/g1+uuGUwllq6IOAVG/NvJ2bewkkERvFY217CxNFuh/KnYN+9e38tdPFy/aZB+ICfCFn7iWda33vfUtG+Le6mNc2b+/sMc4UtQFbx+kNRT1BwF9b3L/+f3LJ/Nfv/80xE8SbOOi3iVGSKJzRUbiIN+vZUfa7HmP/peJAThwEQsgd28+J+b6Cj/n4t1bf9yP+4xxPf/CPIc9xvHeeY/267lCUT+6qKtdTU7wWdR/v+Vd8dtVkgTJCeUySaFMJPbRvqTNqffZL+tjgavwNYgX/ICP8SOFeIrx6/fv8DGDOzrGyUYSPbR148J7204WStSLWFj9OE7NxULW+/U2vPmPNCyc4Zcsk1jq3bQsi+9lX5eLEPvQ9tfva/xIJfSVuYAxu1jjPfwRH+GM2kcbwZVi3qEcNheOsRnfgMFs/nj/gOmUXyrep42jwbkizix/xCKEon4Q0mEHk0X77/DXJbm040XiRGLNCSskb5QjoeIa9f8OISHiWpU3++qZzNGv5LdoG0UDY/zz+y1+9qx8cTFFgr9chiROuGeKuuunYWesDWzqfpL/hs3EOTXWJIpzY1Bjkxcfogx4jPqUuRCwhc9jfqAcXJjimlE/YVCXlTwT4wA+KRaiDGN0H0elctiO4+jhz19ggjEqW8l/5wPj+AixYh+K7wUHcxlFfQSYvRHIFHU1tpAskahVIvr7d4ANL4IQq5Qg826kXAQg6WVSOezKvsqyNrZIptgdudcyKdcP9yHhCl/gfxIyIfRpTGgHTHBt2BlrY/XTxF1goUQmLyqiP7Cd+tYxyLYQuyxouczCu4zPBBeqxY6BU3PMjfprjrGyhX4X8KeKTZ4fWFQmXKu6qt/KrwPGUcU/YcP7Mz8Obc/XHjwp6gchHZK6TjgheRsCqXcXQtS9jZioHEH0z5ioj/eVCQs/g02IaS6vdj0qPmUfEF8kUVxbAm7dQzv4geuWHdRpCG9a1Ejs0EceK7DIMVO2J2OQbaXjfrkAaGInFktTXJgp6mVspH2MS+AK39YcYyWe6DdjX/oIf1AP1yMCXol3wJ9xFDxEXPn6cDGH8FPUD0K+OrHkxITj55DQkOAmdmcjCQzEybvKkAjRv91Xz6Sv/cp9ZjvoLwhinZTT8bsUucmkP8cO6oyLOnybxKLCWNmuyvP4K0wwtpFfO2v7VGNe1odfED19PcW1un7yf8Ux1jFHv+B8xg/jG+WP4RfaIK7jY1D9GrZSW51/9hpHPQ5eU9RHSU5yzCIHEk7e9SHRIqHFxI2jbOzO0mfBKEfi1tc5IYZYIXFJUR/rS7dtXdcCA264MabxqURZLlisXbnrU40p2kjH+2mHjXHMaIMkLBYPIRawgT5xLcaOtviIoPIHbRET0daYF2kXKnxxO3iHWdsn9IOH53CNfstYu3hovNv26/aIaRUTY1y5LvqVn5uHo+zAC+W3wrOLP+AKYlOdVohYMI6zcpSMI98L/kxwvhcr7tRXBrQ3AGvVD0kVSRmEQZILx8Bvb+53mCEuoWz8iWdno2wfjszHEn1Zt+wL/sx5Le2EPpHEIQ7xWFuKFxIrvlAH17KOi3VK9OGp7av/VUBgIhYDsDPVxuynHEMTiyl/mjGo8QQPEm5JlFo+xbL01HbkS/pNCOCO2Fs4tewb7Yt5V7YtedYzxqn4wo8Z/HH+IbbpIygx/sL/qX7dGNYaY2mn5FYse1oc61itld9oZz62bv7of9UdV4mgzgeVWBGrfXEAYrD02wUZ723Em3HcRhyeOx8o6nrFzWsu4E7HAYrBMcSAcTxGHG9bFFDUT5fAbyMMJ80R8aMYHIPXjOMx4nhbjqGoU9S5MycHyAFygBw4CAdmi7qryB9iQA6QA+QAOUAObJsDfFDuICs0Hj2NH1u5JER8xvEhNjU25EyNCXmyfUwcb/W/6g7Jvf1AcrK1Y0QOt/Ehf2p8yJkaE/Jk+5hQ1LlLP8UOlgl6+8loa4JBzpAzW+PkHH8o6hR1ijo5cAoOzEmIsg5FnaIu+bCX9xR1JvRTJHQmaCbo3qRMzpAzvZzZQn2KOkWdok4OnIIDvQn3PKKOr88VX5e8iTkRf+9+5I8UTccT42p8ve8mxrnu4omifsCgTpN9XRLtob/zJOjzxfZe/FuNM/L7/eXfFFice9YWK9i7QdRXH6PjsRZ1+DlXpHvrH2PuUNQXT6xjEOBeCXFrdldL0OTLaXb1a3Am/YEd8YeFir8Wt4hPa4sV7C0T9fuM0cqv8JOi3sqvFPVFk8oiHO+1iPbssjUS9LPHwP4fO8du54zeaSr/8VfgkuBDtLK4pj+n63b4vh7qiC8/GflLfPkvMqp+Xc6TO+v0V91yv3/Tn5pFP7JM2psYo+7rIv+SZGg7/pciMVYn4ngPf8JfWfzTtI82I4sAiUHhlxsfxoX+xsavsCzsTI2vs5+ZWkVRnwkUE6qcyPt7f3uC3t+YydnbYnYzZyAaSbSVP1OiHtuHvxX/d/jz+234/cfZsMQKIgQBQx1LjGJdLAbgZ/qzzGgLW/g79vk6cQttW2NEP5Xf8BlCj37hM67Rr76Ofx531L5RH/neYT/aDn7pfuGXiOMsO5fhzf8ZY21XX8Nfox/4PeOVoj4DpERg1t3t0evNCZqx323sl87fWzljHUsXvswU9UsSH4gJkj9EJ+8WsQBw/aB/ec/3rxYLeZEQxaTyK9sP4gQ/ch/hFCHfL8Yp5k44eYBoRVET44PPoR89Tn1d91fan64PP4t2FT55nBWWYmzOVmEHu30xvqL8hn7gt/VKUVdBsUDivXry7A2TWxP03sZLf2/n7M2cmbOLTcfqzl+IEEQPIoEjYIg46uF6RHQM0XC8gHBmgYK92C/8Nv7ehxb1dIw/tlNPQocxuFeMb1zUg2/wC+PU1yHGQSgt+3Z9zI2xdjU+eVGTMcv8GrOTjvBHRL23H/g99UpRp6ifYgd2c4ImT07BE5kwb+YMdrxjv5KF8iSIECGIXhaOUgBQD2Jniw7ajAlxFijYK0U9l2c/JD7+PcYwMkbtQ7FTNXayZX34hXHq67xAwRhL+3V9+F/2g8XT+Ph1/Vl2jPEV/hmLrrF+0N+cV4o6k/UpkvXNCfo0PImJMAlNI6EfHJM1OJN2cRLP69sQBFN9ppp2yEFcXIJPwqoEoBAHHwe96x0XtL8QYuwgVb9phzki1FpYWmMMIoVFCsarr/GZOsrHRVyPu21/HIN2u/lY9tlRi4dK9Mf91Zi3rinqZmICuCDfWolNk3Ytuz12tuBDj7/r1F0jQbcm0nHKAveTmJjzY52YbB2ztTgTEr84HoaYOmyToIanua+/f4njaeSh2FYuDCDM8vfe5T1/dA5xNOLV7NfVR54QfjdEfnyMpZ23tzcxvliWnr4PfWHXnT+OEOOQY/Q4tuwDP9E+8bnVLj6AV3z8YNmocbLH93vwT+mnjyKErsjxTMUs+W7EU5TdQdQBpCQDnv5rOzM9yWF7DOBb7aM9+hHgC9DafqKtNX4Q6d7+YxzW6xZ8sPxy94Dd+vislaDbsR8b1xbuI+4WL6N/MtEXv5qzBf8f7wM5c2/MIyflImd2nr23b/u1f0dRXz8x3zPpl8ka4nKLqN9j/PslWonv2DiA+/rYMUHrBAqswXGIPrB35Xg/Fq9j3ydn7h1fzcl793cO+08QdSQP7BiQVBzgocz+MgIkIbQTXz6QdngokzbxOUYsk0dYclUodynpOEja0f3LMkkW1LMSoi5rjTfalH4Vu6cZbdXRTjjW0j6oI0DZR2xvxSN9jnbRpzCwb8Wi5bNuJ+Mb2jmyhp8x7GUcyvdM0BFDsStCDD0vwBVRPm8hVuJ8pDbkzL1jW3PySPx51lgcb/W/6k4fuZGcLVFDckYZ6iJJoxxCgWtdH9eOdLCR74VkFa+jKOIzwvwFDpKwilxJSOHXRB9ycWD4k4Or7WB8I+N1iTYl2c62+Ewstb8Ob/69stPqA4kev4KSrnsfbEFsJsZrYoc2sAH/ERsZx/H3fRwet5Njubc6iuPgR/qcFDjLxdTexriuv+TMunjud+7sC4c7ijp2Ve41JmAlsC7IeMCieBo0CRF22UjgSOhI8OKBBrkDj/34HQgEWtisyFX5hX5ivxCzsT5MUTfGX4mWTrR6vCWZyic/J9pWY4ItjE1gKPwv+sC4E3Z1W7P+KE4TPlf45FMELMpqzmBc7VcmaCHaOPFIcY3YId5j5YIn1Rw6YJnjDH+IwR458LCdeingMZEU4rM86VvA4ynKIDwgZy1mtV8Qr3Ix0uojJzm0rfupTxWmxguRh+/uFQucdluMCRi0/CvxEX0gyafkX4+tEHUsoIxkGPxo+1zjoxd9FmfaYo5xu9jh/TlfS+zBD7lYSrgg7vKjmAOKdhrvyNjImXlzawpHlj8WR8db/a+600fuOvGnoBYCHgaK5LI06eNXQszkpCYr+qrqVn5hDKWoV+2U/TBOtL1d1OEvhLkQUByfJsHFAiD4jLa1z6V/qGf2geSe+ijbuvEWPlU4ajKXwlK179ypw+fELzMewYc+Dmu/j3CtsK9iW44RvKj5U9abg/1e65Az54n1Xjlq+f1YUa+ESIuESjxaNIxrPFx3SZ8NlkR0ySklpjHR0Qku1qt2xSN9lMDqMUl/dFl7vCGxqp35zJ169QUTDnsvzqUPzT40LoboFqKO+I7i1B6vw7G057DTbUr/S+wl1uV7JmiNI7COz3OkL0QJuIU44FmPEsu5mO+9HjlzzrgfgbeP26m7nRSEIh3Ryh3tWOKBsKn2aQcZ2yWb7ggZdiEC8Qhbft4rd3ZJyK0vgXDkbvUhyY/+0H+rbGq8ZZ+3fbEBMNT+NfpArBLOui2EAbancJoa70h84UeKr4WtxLl+zwRdY49TrrE/6dlzErL3RGj5T87U88jCife2hZPjrf5X3SG5txU0TqL+eJDD8zDzO/S0iJvX5qh8JGfOHf+98pqiLnfrfH/Yh8mYoOclaC/qY6dZJ5sf5Mw8zuxV/KwHc/c7lhwrivrJEtURSLtkDEzQedIvwe+MbQ7LGflRo/tI6+aTmfpjuX3wZa9+t+cyRZ2iftjduUwsh03Q5O/d+HtEzuC3GsJzFEEcioeJF/Fpr+K4V78p6neb9FI0+L5NtGfjc8QE/WxMj97/8TiDh2JHHjTFA6np4xeIXn4QFr8V4bAZe8Ay7/zRX3xIOf3mjpEr1OlB+o2l+ICy9VXVnn8zfE4PhMYHbbNtjG8Ej0ULHGNsD7bjYqP/VXeOR+7nA3/0hLi18ZHD5HwvJw/HGQhnEm3FiSmBjO0hivkrty1xhKBDMFEnLxBSPFy/6SMA1EM72MGvV+I6lk/53LSt+1J4PFiMEx439ktRvxHAtQJBO/edUIdL0OTt3U/gjsYZ6+i9yDtTAolFQRJgzFlDHNUCwPWD/rEoKPoWfA6nARD/KOKiz6J8ymdh1/VXtDW+d2PMpz3dp6iroO8pePQVSWX69WgJmrGfjvmtGB2OMxDlpTv1JIo4TsduuhZ1U8ANoUeMimN9f0y+nqiP2679hj97fqWoU9TvvuPZwgQ5XIImb+/O28NxBrva9MVcamGE8iT6ED0IbK5fijbqQeTbf4hJf6kRbOF+uZu+bafetm34fYB5RVE/QBC3IJpb9+FwCZq8pagv4EDatSbhDgIcjsTV59XY2ccH3JxApqNztesuhdiJvxbjcQENwouFA3xQ12PH7+gHCxXD5/rrvmF73Ket57OWfxT1BROjBSjL8mp+S1hQ1LcZly1xRPtyVM5g9+rG53+EYBZPiv/6PVx//xJ/GRIiaHzlNnb5zibsyXu+L7GTL/IuhDzY7f467CTk1ld8t2xjPGN+7XPOuJjqf9Wdo5JbT2Je75PEc+JGDh83tnPiv6QOOUPOLOHNs9tQ1IsVI0n8bELeq38maHK7l1vkDDnTy5kt1KeoU9Tv/tnkVoi+BT/ow36EgqK+n1hxXuVYUdQp6hR1cuAUHOhN/BT1LBS92LH+87CbLequIn+IATlADpAD5AA5sG0OzHpQ7ufnZ+APMdgrB1wS2qvv9Ps5846ceQ7u5PttuDve6n/VHZL7NpBJ0ufjRw4/PwZ7mwfkDDmzN846fynqPIE4xQ6WCZoJujdBkzPkTC9ntlCfok5Rp6iTA6fgQG/CpahT1Hs5s4X6FHUm9FMkdCZoJujehEvOkDO9nNlC/X2K+tf7cHm5Dv9OKshf75fh8v51CjFea5IwQTNB93KJnCFnejmzhfoLRP3fcH0Jj/O/fxlBd4Lrfv3tnqK7UNS9GF4uw8v1XyGI/64vN4ukt33PMYsFDEXd4J3Ax5pYTND9mFk4nukeOUPO7JHvi0X95eXFFG4nOO/vd95J3yDq3u/L+/AlRGANUX9k8Cnq/cmGCbofs0dyeot9kTPkzBZ5OeXTYlF///oa3i8vw/WfCPy/6/DiBLMS3by7dx1elKj+/EyUe7v4Zf+X4XpVi4ai/DKYJwg/P4MTw5frVzhpEMfXlai37I2U1ULbGlMoCxiKcVVYoqwcU92XiIFYrEwF/0zlTNDkSC/fyRlyppczW6h/g6hDJPNRdhLHQtSjuGkRFcKuRcrbSUfZoX0+MneLCXm8/zW8p7o/Q9m2JGUQ9X/DjxfmvCBJfntBbNkLfRe+xL7LMUyNOZaLRVHZvuVDwJ2fqZexnZpMTNB9eE3heYZycoac2SPPbxL1HyfeSZzFzl2KuhfQ8rj750fUVQIbQNTlqr20r3emZn+BnEnU464dn/uXoq6ILO0V4y3rFaIs2yT/xJjiyURxotAxpqKvZL/0Z49kvKfPTNDkRy+/yBlyppczW6h/m6h7cY5Hw1KU9Psk/CBJ2Kl6UfMCmI+ZnUPhJ+6kLSGV9n/i7jy1c+3VIiAKnxT1sLAID81pUffXlj3VrwxgIbSWz4WQi/FDlJXtUR+wIBEnH9IPvgfHylcm6BIP8mQaD3JmGiPyaHsYOd7qf9WdktylIEEQC8GUAjW1azXLBVBWubSvBdSqb4r6z4CThqt8+r1lT5dBkLXQmj507NR1P8pesYAQPnCCCd4oXEoOj9cjhsQGHCBnyAVwYU+vN4t6+Hxa7Y6dKKXPuePnx2Jn6RcCqjx/Tq2J5MRQ/BqaFzjxmboSQC94s3bqrp/om9uVw7+mPeWLO6no+UxdjXn0+L3pAz9TXzLBmKD1vOL1FI/IGXJkiiNbLL9d1CGMEEW3QypE3REjiKHrzP8kcQNphLhadSDkvux9+HLXwkYQ8mD75Xod3meL+k98aE6IOnbd0Y/KXuFLftiu3j23xlyednhiKMxaY6r7Ao58HZtkTNDkxhg3xu6TM+TMGDe2fN/xVv+r7pDcJPeWSTzHN3KYHJ7DE1mHnCFnJB/28p6irj573Uvg6GdfwmGC7sOL/Ap/wpI4kDd74wBFnaJefGXu3gg811+KOpPzXK6gHjlDzoALe3qlqFPUKerkwCk40JuYKeoU9V7ObKH+bFF3FflDDMgBcoAcIAfIgW1zYNaDcroSr4nAnhBwSYj/iEAPAuRMD1qsuxUELN5W2c+qtJUB0A8iMAcBcngOSqwjESBnJBp8vxcELN5S1PcSPfo5GwGL6LMbs+IpESBnThn23Q/a4i1Fffdh5QA0AhbRdR1eEwGJADkj0eD7vSBg8Zaivpfo0c/ZCFhEn92YFU+JADlzyrDvftAWb3ci6v8Nn6+X4eN7Igb/fQ6v7sn918/hv4mqLD4uAhbRjztajmwNBMiZNVCkjUcjYPH2AaIeBNl1Ln8mBbpAZ46ofw8fl9fh06n598dwuXwMU2sA2cV/n6/Dpc8p2ZzvN4SARfQNuXdoV/w8ulyGVz8RxVCx4I55oJhqrTJhwr9t1V1aNgw+N+mueK0QaOFbVX1t5nubJ4ZWFERRnfDS5O3DRL2Y5F50jYk/GqQ5oj7aeFYBRX0WTLuoRFF/RpjcotrN6W9/qlbM9wFl8fzMz/+4AG+W6XEstdNqF/ogZzTW+noaw9TCib84LQ0Cjk0W7Fg8uX+eTz4e5I3F2+eIugO02k3rVRpI4Coj2IEQbiAX7MpTcJa21+2w2ECfqYPgcyKr8+V1+Px0pwLOH/ir7eF+sIMVqj0G0RffLkbAIvpiY2zYiUDgfyHqI3Pdb8JaZbrnVt2lZbEPckaDra5b+Kqq1aXf4WMRh1KDJynPow5fpxCwePs8UY8rdJyufH9ciuNvL35JQCGUmRjl6s/pbV97sz6c8UiGPotbjtjJJywwStE27aKNJ3dZfypoLO9HwCJ6vxW2WIZAnazLueys5jqtMt1/q+7SMvRBzgAJ+7WFr91C3K0WBK4scyDXDPdcLMJPzve5Dt9JBCzebkPUzZVc3An7E7sQ7EJg/aIgBn1J+0Kgh8GTtujA6LNoE0S9bOIe1NNEFOPwfs544E9Gje+7EbCI3m2EDRYiUCfrWhDCItzt5ltl2oFW3aVl6IOcARL2awtfuwXu1nwIJWP30S7m5HQCmu/zXUbA4u3Nou6DnVZW1i50LHhCFKPYOQfLHwhksFEIqNzpL2lfCPSaoq7H4K4xDrdAjU/oWw8T5Vjx3Q0IWES/wRybdiFQz/daEHKdVpnutlV3aRn6IGeAhP3awtduEe76k0ucVBYVMweK28WF0IjiPi+AgMXbm0UdxsdfR4Inj2S80FkLAlgNNmpRlzv1zvZ3E/WWHxiPeyVhJRprvreIvqZ92mohYMx3Odd9UzGfW2W6m1bdpWWxD3JGg62uW/iqqrgcF3RXw+AJGuLV64LYEOE+XxMCFm+fI+pxt5ofppkKcCiXO95y5TivfbEocCQVK8jSXsCs+HwcO+zUxhLlKT9SLBKpC59kMd8vRsAi+mJjbNiJgDUH1FwpBKJVFud9miStukvLwvDImakwt/DVzzTFuKVcadmuefL9UQp4e1Fg2TzfPYu3DxN113n+KYMXQhGJIOslUriy1+HzOx9d56fNEcip9uqzbCXq9rF4IHLw+2P4LtooksONuALNYxVfhuOTmcAhJavUmG9WQMBhz3+PRkDOlczxtHDHotjPbzX/R8vinJbzZLRu+dGW3AB4JFrt+Hvq88jSwLDYAOk8h5zu49jgiW6X8v88985Yy8p1VfazKp0RLI55vwiQw/uN3bM8J2duQN6L/dyPHW/oh00rBCzeUtQrmHhj7whYRN/7mOj/fREgZ5bj6z66TCcyy82w5QIELN5S1BcAySbbRsAi+rY9pnfPRoCceXYE2P8SBCzeUtSXIMk2m0bAIvqmHaZzT0eAnHl6COjAAgQs3pqi7iryhxiQA+QAOUAOkAPb5oBeC5iirivxmgjsCQGXhPiPCPQgQM70oMW6W0HA4m2V/axKWxkA/SACcxAgh+egxDoSAXJGosH3e0HA4i1FfS/Ro5+zEbCIPrsxK54SAXLmlGHf/aAt3lLUdx9WDkAjYBFd1+E1EZAIkDMSDb7fCwIWbynqe4ke/ZyNgEX02Y1Z8ZQIkDOnDPvuB23xlqK++7B2DqD4qtvOtjupbhF9J67TzSchQM48CXh2exMCFm8fIur+e4HVr8nh65y38KX9W/BhLLL+D80ArLFKPfcXi7rx3frqbx0jzvrbpcoxWHbU9/L3jMeoaxHdqMZbKyPg45zmufra0OJ7w1W8W2Xax1bdpWX87neNsn3dwtdoAT6Y+SDxRHLByA1r5j7Dx73fsnLdw0RdB3bvYD7K/1IQV+j1RlHPcaz/2IYT9dfX10H/sZ1yDKFdtuP+Cu2H/16E4t4NQ7WIfoM5Np2FwPfwIf4Ah1/gpYQc/ohHiq+PN/6oS6tMd9yqu7Qs9EHOaKz1dQvfsbrfw+frpfwKWbcwEDwJwo8FYMgNiTbaLK8rBCzePl3Uy8mPoAYCOYfbf22pXuV9fPe3LX3Qf+1J9+GSkezDETIKnOVvUebGAwK7+LTGK22GLz9ISbFpU8W9WF2/Dp+f5Z+chQ8Ba+2ftBX8yT4Mg5+QYoJ6Uf8ME/kiZuakqLtufKKX2Mi++95bRO+zwNq3IlBwo4oteG/FXZRpJ5baabWLfZAzGmx1PQND1SLlN5kzqjo+P2GB14h91ZA3HAIWbzcp6lLIS8EtdwNF4khCB4Lov/GrVppDttXfB8QnkNABCw0rfdI+aCFE+zGfY30Y9zyObcQ932exWADhQ908qeJiJAnxLba07TBW31cxUfUY6nbB2+CbGBYG0f1qEb3bCBvcgEA51/ScwELScaVVph1o1V1ahj7IGSBhv7bwtVu4u2NzXbQoFgsxH6Wj+ZwXRQu+FQhYvH2YqLvO8w9EUYteCGqR2F3QkwiJ0bi3Xjxga6JtQZ7STinqZdlUH57s0mHZjxK3YNklPJB1wmc/xNdB7npLf+CrtIl7Gp94X+JZ4Id2I7bSoknGEeMIbcNO/T9/4TGNcSsxCmPOCw3Zb14c4e6SV4voS+ywTScCnvuRH2JO1IKQF4CtMt17q+7SMvRBzgAJ+7WFr93C3R2b62jRLvd9mpsVtOerxdubRT0Aj0QPgS3Blsm+LOkX9bI/1y/6nBBIKWbKCS3qPfa7YDIAACAASURBVH34uiKBFcfIXjSBjXyFGE74bIm6XDSkcRh2XJlVV+JglceJKIcUujEmoG+PseREHern3VqJkWHHNwj1636DtZ7/LaL3tGfd2xEIcyjMTf++WJhnDrTKtBetukvL0Ac5AyTs1xa+dgt3N8fZqiMX/lb54E5TxSmoXefcdy3e3izqcyBdTdS1CBU7zUCgQhQmBSx4X4h6Zx+e7LJT2b7wz0JqwmdL1E2bI7trq67ExCr3EykLdfbamqDlpKviHLH4/JSnDZadkQVI7rzrnUX0LgOsfDsCnluRR3JOeMuC960y7UWr7tKy2Ac5o8FW1y18VdV8OTLX/XS/jJ/AwoDkEO7xtUDA4u2uRd2L8dydelz15WPfkc/UFXmn+miK+sRKFStZuSbwu2uxqxlbIcsj+boO4h5EN43ZTxI5mcKkm2fLmKAeq7wAqEQ9jt8RL/dh2Il+JT/h/sJXi+gLTbHZXARcDAWRPSfT3CwXf+UJUqtM87NVd2lZGCA5MxXoFr76xBW2jLmOnCByHGp/f+Rc4u753GvUQ32+7uhBOZEbwhGyCGwQ2XCU/fr5OXykxBEI1GobPo/GMXgmkLcpGvb00RZ1R7uYmOQzBWk8fT5n0QsTzIuls5vsGTSHkPv+P4Zvd13Un2vLGIc6GnO4ZR+jL+g/4WvZybEwRtB9iwm6G7IVGui4qpiCB56Hc8uizcQdf3Q1vKa5NNfORLuRp4hXAOVYJhoxLHOoyikxXj43+I0AcrB4dTHWZUWeOhaUa43GynUP2amvNQDaIQJzELCIPqcd65wXAXLmhth7scezTTfYYdNuBCzeUtS7YWSDrSNgEX3rPtO/5yJAzizH351WVid0y82xZQcCFm8p6h0Asuo+ELCIvg/P6eWzECBnnoU8+70FAYu3FPVbEGXbTSJgEX2TjtKpzSBAzmwmFHSkAwGLt6aou4r8IQbkADlADpAD5MC2OaDXAKao//z8DPwhBnvlgEtCe/Wdfj9n3pEzz8GdfL8Nd8db/a+6Q3LfBjJJ+nz8yOHnx2Bv84CcIWf2xlnnL0WdJxCn2MEyQTNB9yZocoac6eXMFupT1CnqFHVy4BQc6E24FHWKei9ntlCfos6EfoqEzgTNBN2bcMkZcqaXM1uov09R/3ofLi/X4R8F+RSCvMZEYYJmgu7lETlDzvRyZgv1F4j6v+H6Eh7nf/8ygu4E1/362z1Fd5GoZ7+9f/FX9F6u/5rC+O/6Mlzev5p1nhnIr/c7Y32QhRMTtDFXDxLbe80/coacuRe37mnX8Vb/q+6U5A7i+PLyYgq3E5n39zvvpG8QdXMh0khuWxf1e5LjSLZLDjNZHSm29xoLOcN5ci9u3dPuYlF///oa3i8vw/WfCPy/6/ByeR++KtHVu+T34asQ0olybxe/7P8yXK9q0VCUXwZbuEMfdtnP4MU7fcGOG5f26TKEXX0ct/PB149jGfUB/bp2YgwSN5xupPKLOB3QfpTY+Z16Okno9U3ErojH8e4zQR8vpvdMjM42OUPO3Jtj97B/g6j/DE5Q5PF12tUWoh5FKQkPBDSLUylMsTwd34f2uZ8ojqn8a3hP73VbSUqIq7wX32MxYghbGlMqgzhn/39+Wj5AlPMCqBxvFOIo8rq/sm49vrK81zcDizTOY5UxQR8rnvdIhtomOUPOaE7s4fomUf/xO0yImxAnKeqmYIq6vjwLXgBNl6OPSDJpX4uQ2Z9rB3HFbtm9Rru+jb3D1yLrBfxi100BL3wwFhPS/6Luz+AxxSLFlzWw+QkLq/yZfxD1sdMI75/uT+N30GsmaCboND9ncpycIWd6ObOF+reJutuhQuCkUOn3EM80mYTQeZGRQov3UcycLd1e2v/Bzh/thFin/rKojwqe8COfCkTb4pRhTNS9+Mvj8+SzGCv8KfwXCxgt0sInF6j8k4Xe2qnrMY77dp5JywR9nlivlVjJGXJmLS490o7jrf5X3SnJXYoUdrJOXJIYStEyd4ZCyMxyQSarXNp375OA/gw/Vn0vpqXf4yCLhQoWDFOi3vTB6Ff67/2Vgi1OJUbHkvGZFPWmb9nOOB7HqFNy+BhjOnrMnj0+cobz5NkcXNL/zaIeRFTtjqVo4dhbCKNfCOCIOZanBQF2s+k1iGwqhwiivRItL3JS5JMdQ1xTmSRvWa/01dUrRd+D3vShtJfqS/8FNmUQQ9s0dsPfXlEfx0dicLz3TNDHi2k5V9YfHzmzPqb3jhntL/rudy1S4Tp/rqs+F/ZCFITQTRL/A0FLIhVtoNy9yjoQcl/+Pny5a1EehCrYfrleh/eGqCcfYl9eML0oi92yFFnRdxBXQ9RxbJ5sSh80XjU+0v8anzY2k6Le9O08k9bhygl/nnivEWtyhnxZg0ePtuF4q/9Vd0ju+5G7Pgmof6vg0aQ4Yn/k8P04fES+uDGRM+TMHrlNUU+nBc8hcLnTdj6EnXnryH2PRHu2z0zQz+H3s+N+S//kDDlzC3+e1Zai/mRRh4i7QOCHgr5+MmGCXh/TZyWtR/VLzpAzj+Lamv043up/1R2Sm+Rek3TPsEUOk8O9vCNnyJlezmyh/mxRdxX5QwzIAXKAHCAHyIFtc2DWTl1X4jUR2BMCLgnxHxHoQYCc6UGLdbeCgMXbKvtZlbYyAPpBBOYgQA7PQYl1JALkjESD7/eCgMVbivpeokc/ZyNgEX12Y1Y8JQLkzCnDvvtBW7ylqO8+rByARsAiuq7DayIgESBnJBp8vxcELN5S1PcSPfo5GwGL6LMbs+IpESBnThn23Q/a4u3JRP2/4fP1Mrx+/rf7YHIA4whYRB+vzRIiMPjf9iEORGBvCFi57gGiHoTUdS5/niGs3x99gv7f5+tw+fgu4uxsXF4/h+ctC5bjaY2nGNxBLiyiH2Romx+G59hFzzODs3Je/fc5vIr8IIuqAbfqLi0bKOoVztaNFr5GfZsLwzC07LTKjD7OfsvKdQ8T9eZE3WhktimCIUEuwXOb41k/+BbR1++FFksEvocPL+bfxmlYi7NoF5fJ3x/D5fI62IdprbpLy8IoyJkymvVVC19dG3UtLqDMinerTPfBa4eAxdsni7qb7G4Ch2A6By+Xj+F7kCt7OcGt+rLc2XkdPj9dYoAtN3RpT94PxMCKMrRx9nT9vPPwO/WkqJY/Lf+X+BJ8zP8H35ILuSCugAUeftXbHk8bGwtP9C9jJvr0/mj8HCb5X413LlvjnUX0NezSxhwEQuzLkzhwxmjvRVzyY2Hdlp1WWXSJnDFiI2/NwFBWD+8NLrTstMpq47yzXVGXIhtI4CYYRMsLQDruRnkWkSAQSAoQGlyHuJdC7LTvNR+he+Er64Mtvh4ciTdLW/AH7XE94b+wWfjf8AU+QYSFiVzkT7YwtuCLTK7T41HYDBaeGGOOgYmJcLB/jMWQui+YoLshW7FBzTtw1sUl/GTueG6k+e3csNoH91p1l5Zh4OQMkLBfW/jaLdzdOpYtO62y8T7OXWLx9mE79TyhaxEX+T8IrrxRrN4CSWTx4IUHSSKIUFGedqsy+K5ebOPLswjLWp5khbFhsARMVqnaSP9N0Z7nS/YrYGDj6WoFDF5fIe6ipX5GYAqbaEuODxO1uOfGiMS8yhizz0veWURfYodtliBQJ3Jtxc8RfyKnF5GhpptjcjGK9nXSD/PR1V1aBtvkDJCwX1v42i3c3ZoLLTutsvE+zl1i8fZmUfeBSCtw7Fgl0JYQo7wu8/akYkhRjCSRxRCxcG9M1LFDkK9YCPjtbXpQRyaTyhcnme5BueRAp//FWEYwiIsMFyzpC2pjoiQXckF+5/upFyrVeERfrr/8A2wMPK0YSFFfZYx5KEveWURfYodtliBQJ/LaSuaV5yQWhL7iePtW3aVl8I2cARL2awtfu4W7W8eyZadVNt7HuUss3t4s6tOQ1sKX29RlPrBSsQqRqOvP26lbi43sRX6Xk427V/lyq6hP7WKzI2nHLaEIxRYGsqEbA54rKMddjcf0R9vSiwOjfynqps3oU/UrAyXesudb3ltEv8Ue2/YgEPhhL0ijHc+RuHAs5rcrN/iF7lt1l5ZF2+QMQB55beE70gSxLLjQstMqG+3j3AUWb3cp6vLp2HJ1Z4nEjCSTeFEmlNJ2qHTTTj0mrLzTt48fQ0+lL8nFVtIrFh2hfbuvKWzG8SwWG24ypt3WnH4xmrExonzZq0X0ZZbYqh+BmlPfHzj5Cdb8HEp8URwrErvmUqvu0rLgEzkzFekWvvoEE7ZqLpQnqz5hxYejXZt2H7DK14yAxduHibrrXP6E1Vud1KvdpDHJP75D8IM9uRtVpEhjj8lB+oCk4u0L36Ra+R1FKMNq8zZRdw5J39XvvLd8aY0FR/UFVvhYQSRUYzxYTcvYZIG28KxjNrh+gaf389YxpsEueuPGwn+PRkDFPM41P280rwuugKeYg4KvxiK4/B1nWbdlZ6Js5CniRyO4+f5E/pAbK+d3mRcbXHCVG3aaZZsH6PEOWrmuyn5Wpce7OtajIShjVXn/tAhsm8OnDcumB07O3BAeL9Jyc3WDLTbtQsDiLUW9C0JW3gMCFtH34Dd9fB4C5Mxy7N3pKk4yl1thyyUIWLylqC9Bkm02jYBF9E07TOeejgA58/QQ0IEFCFi83ZmoLxg1m5wOAYvopwOBA+5CgJzpgouVN4KAxVtT1F1F/hADcoAcIAfIAXJg2xzQ6wtT1H9+fgb+EIO9csAlob36Tr+fM+/ImefgTr7fhrvjrf5X3SG5bwOZJH0+fuTw82Owt3lAzpAze+Os85eizhOIU+xgmaCZoHsTNDlDzvRyZgv1KeoUdYo6OXAKDvQmXIo6Rb2XM1uoT1FnQj9FQmeCZoLuTbjkDDnTy5kt1D+cqH+9X4bL+9ddhOrf9WW4vFyHf1wI3AXfe04IJmgm6F5+kTPkTC9ntlB/uaj/uw4v8tfcVhI7L8rClhfSDpFuibovkz5f3oevuQL99b6aoOsxboEIR/eBCZoJupfj5Aw508uZLdRfJupO4C4vw/VfDroT35frv9V3cGuLuvTR2+4R9rkLANZbnQe3ThYm6DxXb8XyLO3JGXJmj1xfIOpfw/vlMrx/NQKudvG57r/h+uIWA8GG61wvDvJO29Utf8E/CfKo/Z8ht6/9c2XJhhdeORb3/mW4Xt2CxfWLXbz2A/ed/anx2DZrH1t91OPYI9Ge7TMTNHnUy0Fyhpzp5cwW6jve6n/VnYLcXlClsOnAfw3v+vg8XUO88i5f75a14NU79Zb9TlH3Y4EvWGjIsUV/xfF/6e/UeCyb2sepPjS+vF4ycQoO8yRlcycpS2J67zbkDHPNvTl2D/v9ou6P3qXwTQS+WAQEAcs7d9c27mbjUf60qKv+CvtaMMu6eqfu+0oLjiDAhW/KdgiA9HdqPIbNH+XjZB/lGO5BgjPYZIImj3p5Ts6QM72c2UL9u4h62M3Ko3MsAsZEMB/nzxH1cftKMNWOzNuWD8olQXfkNQTYXMDIMcj3mADSjnyPcuXjZB+53RYIs1cfmKDJo17ukjPkTC9ntlC/X9Qt8ZPiqUWq2ImOiSCOwJXg/fwM1fF7037dXoKsd+qyzBT1wncQ3Ak1/J0azwxRn+wD/fK1jFcfHkzQfXjdgvVR2pIz5MweubxA1KPQJmELgXfi6x9CU6IbdsflTl0+HOdFW+yYzZ26KP9p2l9Z1P2DcOXvvZf+BlEfH88MUZ/sgxNrjYnFBE0e9fKInCFnejmzhfqLRN057sVt5ChbHnO/XK/Du3qS/P0riJ3rPD9lHgikRf3H72TDUT6eXB+3v7aoO5+krxf1u+rYqcs6WMDktsXn9PozdfEUfsBD98GJtcZEYYImj3p5RM6QM72c2UJ9x1v9r7qzHrkhgkchy9HGc5S41ONYj8O17S1MZPqwflzImfUxJU/vjylFXT4P0P2eor6XScoEff9kshcuzPWTnCFn5nJlS/Uo6t1CLolOUd8SmVu+MEFL3vJ9iysoI2fIE3BhT68PFnWSZE/kOJKvTNCce718JmfImV7ObKH+bFF3FflDDMgBcoAcIAfIgW1zYNaDcroSr4nAnhBwSYj/iEAPAuRMD1qsuxUELN5W2c+qtJUB0A8iMAcBcngOSqwjESBnJBp8vxcELN5S1PcSPfo5GwGL6LMbs+IpESBnThn23Q/a4i1Fffdh5QA0AhbRdR1eEwGJADkj0eD7vSBg8XYHov49fLgH914/h/+GYfjv83V4/XTv+I8I2AhYRLdr8i4RCAiQM2TCHhGweLt9Uf/+8CIOMf/+uAwf33uA/7/h8zU+NRkXJHvw+gg+WkQ/wrg4hvshQM7cD1tavh8CFm8fKupOkJ0TPaIMMR8GiOTHsAtN//4YLpft+upjMXOx0VP3fvSdb9ki+vzWrLkUATdXHfb4Keb5f5/D65Iy7cxSO612w+B91l3xWiEwgaGq7U9VHRfGTlahB7kcOT5z6FKQSPfAayvXPVDU3TH66/Dx8TqcIlBO1GeKJqm5LgIW0dftgdYqBFzCF3wPAo9FbfgILSVvv+B9HcKnaK0y3Uur7tKy0Ac5o7HW1y18x+p++9PKFHdZzefHj+HjVYp+EHXquASq/d7i7eNEHSLnV3uY7MLh0VWgXr3ptu3ycveARCL69ScA7n4grQPpcpH13P3X4fPT7bxdGfof77fs8yIWMeNthqG/H5xefHyP+e4fQjB3SH6VLGfPKP7DoOuW45NYSVyf994i+vO8OWnPnk+RG17EMW8cHmEeePq1yjR0rbpLy2If5IwGW1238FVV82WIcy3qiL8ux/1sge/aCFi8fZioO2EIwdWBdE4HUcrB/x4+/Ko/1JU7+3IHMCI42DGMLSAKnGIfQsjLPiCYMilN9OuHVO/UTXGErxGDvGgITrbb1L6X9cdw1f4D79CnH3/yS9WdhWkB8MMvLKI/3ImzdyhEQPMJou7me6tMQ9iqu7QMfZAzQMJ+beFrt3B3rVwfHnYOOV2XI5/h+H17G4bxsT6nxOLtY0RdrtrjE+zF0bRIAAU0poA4oYrBVnZDW10+9Rl+IJLctKZds3/IPghjUT7Vr3PEjUkI4zDZZkk/hu+y3zFcvXvyBKFA3c264TWdSFiiPoWpsvfgS4voD3bh5N2VyboWhMApW9RzmQZxqZ1WO/RBzgAJ+3UOhnXLkge+vMgtRrkw4vsUeUgU8W1EwOLtzaIegMfKqtzNAvmKEFrgpBChkXs1RUkImbeDvuWrWOGJOvkkQHYi7KXbUmDl+1hB2HSg5h/Rrx7TZJsl/Ri+y37l+zS28Kbc0cfVczGWHEtdN4h+GLeNqerswZcW0R/swqm783wRC9pq/osdXKtMg9iqu7QMfZAzQMJ+beFrt3B3tWjrfKXLtSUjJ+oqJ7+2eHuzqE9jGgKXhS+LYBIEU7z9lr7YMYa+XKDlTj2LT9uXMYJoojkroo94LF7v1Cf61YLqRb3VxvBvso3hu+x3DFe9U9f1VL+VqCegDZ9T2fPeWER/njfn6lkLuh+95hc/U98fKVoxHB2NFu2QLywtKE41Yc/nIbFRwn2+JgSsXHd/UfdkqAPjV37paCUEO4m8E1K/0o8LAqGo5YpRkyaN1XhjCKCvFfvAQqH6eMASrhn9unGL3Uq9atUuLunHGFPR7xiu6khdTVifmFNsVN3CbaP/ovw5FxbRn+PJmXqN86jgPMavuF3wrVUWbab536q7tCz4SM4gVmOvLXzHckSIX87r2nZZ/v1R6oS5QNQmTn5t8fbuoj57l+dXZXkXn+ZxeoAsllVJI058eXSMOj55ZJvygbvMhdC+fIJc7qgVmVPDRr+uTiGuaNRqs6Qf+A77Rr8FrnnS6LgEIQ9YvX5+Dh9joj4LU+HPE95aRH+CG+fqUvMC8xETeYSHHqTRsjhfYMNVHq17Qxl/T30eVxvYl/kk5DI3D+VPLe4hvum+5hDy+DzvTlnLynV3F/U+pB0ZsvD0tV1a2xDGpabYbhMIWETfhGN0YrMIkDM3hMaLvdwI3WCLTbsQsHi7MVEPxzhp5dY1vKWVKepLkdtqO4voW/WVfm0DAXJmeRzcR6KPzdnLfT1aS4u32xH1dPTCnfrRiPfo8VhEf7QP7G9fCJAz+4oXvQ0IWLzdjqgzSkRgJQQsoq9kmmYOigA5c9DAHnxYFm9NUXcV+UMMyAFygBwgB8iBbXNAr1tMUdeVeE0E9oSAS0L8RwR6ECBnetBi3a0gYPG2yn5Wpa0MgH4QgTkIkMNzUGIdiQA5I9Hg+70gYPGWor6X6NHP2QhYRJ/dmBVPiQA5c8qw737QFm8p6rsPKwegEbCIruvwmghIBMgZiQbf7wUBi7c7EPX47UTx24X4O5F7odvz/LSI/jxv2PMeECBn9hAl+qgRsHi7fVH//vBfbAAxd19HKL81Ug/yadfu9+xX+VrDsa+LfdrIdtexRfTdDYIOPxQBcuahcLOzlRCwePtQUcf3i/eIMsQcfxDlIr6TfCVc1jGjRN2PtVvk53+73TL76wx161Ysom/d5yP45+aqwx4/eZ4HXuO+f82F6vvcJxbtxfePq7pLy/jd7/Po18LXsAA+lN82tyIXjD7PdsvNJf2vumNV0o2WXYfvdf/4eB3sP6yyzOpmWilR34xfJ3Tkfhw+IZhzh+wSvljEhoSO7wNvLVbDyVRK/P6bJce+VbJVd2lZGCA5MxXoFr66Lep+D5+vF/UVsmtxQfd5zmuLt48TdYieX+1hsotAjK4C9cpOt22XY7XoBn8Z/WMxLRuOoK/D5+dH3IHE/gt/Y7lIan4nnXYjIHIgu+lLYU/uQOz+S/v6L1TJ9m4jJHdQYwlTxGLnby2i73xI+3Pf8xlcA/+NYXgRl3N6Yd2WnVZZdImcMWIjb83AUFYP70Ms04LN31wY39o474ycMD1M1J0IheBagcbK7r8YqIm/py6O4LW4eQGDuPrEIhOGxYPgjzw9KHcZEGJpR48h1kG//i+gXsSJROxDLCpKvzHe4F8xhvSnZ2X/+u8XN9rPwsDCZb/3mKA3ELtCBMB/HM1D7OOCU8wbfMxWCoE1L9y9PA/LOTO/DEiRM0DCfm3ha7dwd3N8cp11uJDtnfudxdvHiHqxajcmcpEARJBMQYo7V6f/ym5oqcvLXauwHt5O9RFFNW26XSurjRuDSE6laAciFzZU/cKvwn5YMBRtq0VD0br0z9uawEA13/ulRfS9j2lf/lvJPI9ALpprsRj/S42tukvL4BU5AyTs1xa+dgt3t80DX8OfIoYNy7I+xns/Q4nF25tF3QciPRxT7iYBahUsLzR5tT6MCZwp9kIgo2C5gZU/wraoY63+fd9i5x98Fn1Yom75pcbQK+oljm48wHKeqI+3xyIkYGRigEAd5NUi+kGGtotheO6LBW7tdOZ0lRsaQtCqu7QMvpEzQMJ+beFrt3B3p0V9EPl1WR/jvZ+hxOLtzaI+DVwIbCm6SmAskfSc+Bxek7ihJ70Th/ihfOw1J5Kihhd9bUP0IUiX2lltbhF1Pf7Cvu13sWhotk9eu/398HE5/q7dIrpEge/vh8C0oGORGRfemrtRCPTJlPe4VXdpWYSCnJngRAvf0aYzRN3nugVcGO3zXAUWb+8v6p4MYuccMfersiTYQWzyLhKfEccFgZjh5WpuBmlSjENdYQqe+Cc0q8/U007DEkLlryfmZfnxu5owPjEqbLTfLVEv2ycA0spZ25I1jvDeIvoRxrXtMcS5muZN9vb7o5z/pfCr+VXMBT3/W3WXlgU/yZkcL/tdC1/9jA8s1Pl5ORdgk68SAYu3dxf1QnykN3rXCGGMR+lZeAKZnPP+p0oaceKj3L2ijk8QsZ27n40WnmAHa/ehyIyWhb8fw7e7Rr/VZ97Bx6J755uuH8fw+vk5fPSIOvqz2s/GAAPb/6tF9P2PauMj0DyLXPRzTpcJ3vtRFXNJLgC0qGOXjzkt695QNvIU8cYRf7x7o3HSoq5ydspL/7mK5Uels7nw+OHuoUcr191d1PuAcWRQE7XPAGsTAZ80CAMR6EHASo497U9d14u9/gjz1Ig8bPAWbzcm6uNPvj4MJXa0ewQsou9+UBzAXREgZ5bD6z4SzR+dLrfDlv0IWLzdjqinYxnu1PtDyxYSAYvospzviYBGgJzRiPB6DwhYvN2OqO8BQfq4CwQsou/CcTr5NATImadBz45vQMDirSnqriJ/iAE5QA6QA+QAObBtDug1gSnqf//+HfhDDPbKAZeE9uo7/X7OvCNnnoM7+X4b7o63+l91h+S+DWSS9Pn4kcPPj8He5gE5Q87sjbPOX4o6TyBOsYNlgmaC7k3Q5Aw508uZLdSnqFPUKerkwCk40JtwKeoU9V7ObKE+RZ0J/RQJnQmaCbo34ZIz5EwvZ7ZQf+Oi/mf4/cs9Zfg2XCm+pxDfe00KJmgm6F5ukTPkTC9ntlC/T9T//B5+jf5q26/h958pEvSKdG/9qf5ZvgXSPcMHJuh1uf/n96/wK66/fg9/WgtulTN+/f6TF6dLy3R/S+202sUHjp7BVfa5LlfPhmefqIvJhEldTFJRbgPZK9K99UkGG3fiQlFfiwOYk/H3dFuiDtF8u3ohv76FNm/Xv8PfpWU6xyy102oX+yBn1uIM7TwyL99B1K/DW7Gbxw5eJQNXBwnh+lZ8sU1eKKANj98fSYoj9sUEvVJi9WL4a/h9jad2mMNabP/+HbDw9yLuyjHP366LyzQ379kHObMSZwxu6Djyej2sVxZ1CDpEGKKshR3lccWeEgPqo1xfrzdwkuhcWDJBrxxv7HTT3K3tFztzl9jR5u06LC3T83apnVY79EHO1DEFNnzdLjbrinpcieeddl6th3vTIh0mW2MRwFVf/kySWMzGggl65SQEgaaoz+YghXBlDjL/mdxbVdRxFCZFHUduLVHHqtk5E34o6kwA6yYAivq6eKZdN0XdTKycvyvzxj+ErQAAAYRJREFUjQI+m2erinop4CGoEPrwuVq9Uy/L/8ZjOYo6k8K6SYGivi6ec0Rdz22ZH5aW6Xmx1E6rHfogZ1bmDIV5tjCDg0te1xX1v/Ez9bR6r0W8PF7H8TxEHJ/J47puv2SQbMPJyQS9MgfM43fM3/hMDOoUT7/Hub20DDkG312x1E6rXRQfcmZlzlDU9yjq4mGYdJSOh94iQTCZ0tPvSATx113e3JPwFHUuRNZNKEzQK+Ep52+a45fh4oUbc1nMeTzxHuumJ+Fdgl9U9og+AlbkzEqcoZg/RMyhGY63+l91h+QmuUGYvb6Sw+RwL3fJGXKmlzNbqE9R5yryoavIZ5GeCZoJupd75Aw508uZLdSnqFPUKerkwCk40JtwKeoU9V7ObKE+RZ0J/RQJnQmaCbo34ZIz5EwvZ7ZQf7aou4r8IQbkADlADpAD5MC2OTD5oJyuwGsiQASIABEgAkRgHwhUT7/vw216SQSIABEgAkSACGgEKOoaEV4TASJABIgAEdgpAv8Dcp+ZjVqH53kAAAAASUVORK5CYII=)
Nesse caso, é correto afirmar que o Custo Médio Ponderado de Capital (anual) da empresa é, aproximadamente:
a) 14,05.
b) 14,85.
c) 15,45.
d) 16,95.
O gabarito apontou a alternativa A – 14,05 – como a correta.
Considerando que o custo de cada fonte de financiamento não sofreu alteração e a nova estrutura de capital abaixo, faça o que se pede.
![](data:image/png;base64,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)
Calcule o novo Custo Médio Ponderado de Capital (anual) da Empresa Y e assinale a alternativa correta.
15,35
14,35
14,55
15,00
15,55
Quanto aos tipos de atividades em que são necessários os conhecimentos da Gestão Financeira, podemos citar as atividades operacionais, as atividades de investimento e as atividades de financiamento.
Com base nas informações acima, associe a primeira coluna com a segunda.
1. Atividades operacionais ( ) Financiamento de capital de giro
2. Atividades de investimento ( ) Vendas
3. Atividades de financiamento ( ) Aplicações de liquidez imediata
Assinale a alternativa que contém a sequência correta:
A asserção I é uma proposição verdadeira e a II é uma proposição falsa.
As asserções I e II são falsas.
As asserções I e II são verdadeiras, mas a II não é uma justificativa correta da I.
As asserções I e II são verdadeiras, e a II é uma justificativa correta da I.
A asserção I é uma proposição falsa e a II é uma proposição verdadeira.
Segundo Gitman (2010), os fluxos de caixa são o foco principal do gestor financeiro, seja na gestão das finanças rotineiras, seja no planejamento e tomada de decisões a respeito da criação de valor do acionista. A Demonstração do Fluxo de Caixa pode ser entendido como o controle de entradas e saídas que acontecem durante um determinado período, e é normalmente composto pela divisão de três grandes áreas. São elas: as atividades operacionais, de investimento e de financiamento.
Com base nas informações acima, assinale a alternativa que apresenta exemplos de atividades operacionais, atividades de investimento e atividades de financiamento, respectivamente.
Produção; aporte de capital social; aplicações de liquidez imediata.
Controles administrativos; elaboração de relatórios gerenciais; financiamento bancário.
Aplicações em coligadas e controladas; elaboração de relatórios gerenciais; investimento em ativo fixo.
Financiamento bancário; aplicação em CDB; recursos humanos.
Produção; aplicações de liquidez imediata; aporte de capital social.
Conforme visto, as funções do gestor financeiro estão diretamente ligadas às atividades da Gestão Financeira. Assim sendo, marque a alternativa na qual os conceitos das funções do gestor financeiro estão corretamente definidos:
Funções de Financiamento - busca, no mercado, das melhores possibilidades de investimento, a fim de garantir faturamento proveniente de juros, e não apenas do objeto social.
Funções de Financiamento - diz respeito às atitudes de captação financeira que a entidade possa vir a precisar, e estão ligadas às atividades de investimento.
Funções de Investimento - diz respeito às atitudes com relação às aplicações financeiras que a entidade possa vir a fazer, e estão ligadas às atividades de Financiamento.
Funções de Planejamento e Controle - diz respeito ao dia a dia das empresas, e estão ligadas às atividades operacionais.
Funções de Investimento - quando a empresa estiver sem recursos financeiros e necessitar quitar um débito ou fazer algum gasto, o gestor financeiro deve procurar, no mercado, a melhor opção de financiamento, ou seja, aquela que custe menos para a entidade.
O Grau de Alavancagem Financeira pode ser entendido como o efeito causado por se tomar recursos de terceiros emprestados a determinado custo, aplicando-os em ativos a outra taxa de retorno. A diferença vai para os proprietários e altera, para mais ou para menos, o seu retorno sobre o patrimônio líquido.
Com base nas informações acima, e no seu conhecimento sobre GAF, analise a DRE da Empresa Alfa a seguir:
![](data:image/png;base64,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)
Considerando que a Empresa Alfa possui um Ativo Total de R$ 350.000,00 e um Patrimônio Líquido de 20% deste valor, calcule o Grau de Alavancagem Financeira e assinale a alternativa correta.
1,2288
4,2857
0,9652
0,2333
0,5832
A questão abaixo foi elaborada pela UFV - MG no ano de 2017.
A Empresa Y possui a estrutura de capital com a participação percentual e os custos específicos de cada fonte de financiamento, conforme apresentado na tabela a seguir.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAfUAAAD4CAYAAAD1oX97AAAgAElEQVR4Ae1dvXXjPBBUP5c7cA1uwomTa0Shi7jQsdMr4Qr4unAD/B5+BlgsliBBURJ/5t7zSSSAxWJ2sANAtHwZ+I8IEAEiQASIABE4BAKXQ4yCgyACRIAIEAEiQAQGijpJQASIABEgAkTgIAhQ1A8SSA6DCBABIkAEiEAl6pfLZeAPMSAHyAFygBwgB7bPAb2MMUX979+/A3+IATlADpAD5AA5sF0OuEWX/lfdcZUYxO0GkbFhbMgBcoAcIAccByjqPIHggo0cIAfIAXLgIBygqB8kkFylc5VODpAD5AA5QFGnqHOFTg6QA+QAOXAQDlDUDxLI/hX6dXhzv9Xw6/fwZxEGf4bfv9xToG/DdVF7rqjrmAHTX8PvP1vCJ3JlcawxrrNwBeNlHGuOb4nXx/SFor5nQfrze/g1+uuGUwllq6IOAVG/NvJ2bewkkERvFY217CxNFuh/KnYN+9e38tdPFy/aZB+ICfCFn7iWda33vfUtG+Le6mNc2b+/sMc4UtQFbx+kNRT1BwF9b3L/+f3LJ/Nfv/80xE8SbOOi3iVGSKJzRUbiIN+vZUfa7HmP/peJAThwEQsgd28+J+b6Cj/n4t1bf9yP+4xxPf/CPIc9xvHeeY/267lCUT+6qKtdTU7wWdR/v+Vd8dtVkgTJCeUySaFMJPbRvqTNqffZL+tjgavwNYgX/ICP8SOFeIrx6/fv8DGDOzrGyUYSPbR148J7204WStSLWFj9OE7NxULW+/U2vPmPNCyc4Zcsk1jq3bQsi+9lX5eLEPvQ9tfva/xIJfSVuYAxu1jjPfwRH+GM2kcbwZVi3qEcNheOsRnfgMFs/nj/gOmUXyrep42jwbkizix/xCKEon4Q0mEHk0X77/DXJbm040XiRGLNCSskb5QjoeIa9f8OISHiWpU3++qZzNGv5LdoG0UDY/zz+y1+9qx8cTFFgr9chiROuGeKuuunYWesDWzqfpL/hs3EOTXWJIpzY1Bjkxcfogx4jPqUuRCwhc9jfqAcXJjimlE/YVCXlTwT4wA+KRaiDGN0H0elctiO4+jhz19ggjEqW8l/5wPj+AixYh+K7wUHcxlFfQSYvRHIFHU1tpAskahVIvr7d4ANL4IQq5Qg826kXAQg6WVSOezKvsqyNrZIptgdudcyKdcP9yHhCl/gfxIyIfRpTGgHTHBt2BlrY/XTxF1goUQmLyqiP7Cd+tYxyLYQuyxouczCu4zPBBeqxY6BU3PMjfprjrGyhX4X8KeKTZ4fWFQmXKu6qt/KrwPGUcU/YcP7Mz8Obc/XHjwp6gchHZK6TjgheRsCqXcXQtS9jZioHEH0z5ioj/eVCQs/g02IaS6vdj0qPmUfEF8kUVxbAm7dQzv4geuWHdRpCG9a1Ejs0EceK7DIMVO2J2OQbaXjfrkAaGInFktTXJgp6mVspH2MS+AK39YcYyWe6DdjX/oIf1AP1yMCXol3wJ9xFDxEXPn6cDGH8FPUD0K+OrHkxITj55DQkOAmdmcjCQzEybvKkAjRv91Xz6Sv/cp9ZjvoLwhinZTT8bsUucmkP8cO6oyLOnybxKLCWNmuyvP4K0wwtpFfO2v7VGNe1odfED19PcW1un7yf8Ux1jFHv+B8xg/jG+WP4RfaIK7jY1D9GrZSW51/9hpHPQ5eU9RHSU5yzCIHEk7e9SHRIqHFxI2jbOzO0mfBKEfi1tc5IYZYIXFJUR/rS7dtXdcCA264MabxqURZLlisXbnrU40p2kjH+2mHjXHMaIMkLBYPIRawgT5xLcaOtviIoPIHbRET0daYF2kXKnxxO3iHWdsn9IOH53CNfstYu3hovNv26/aIaRUTY1y5LvqVn5uHo+zAC+W3wrOLP+AKYlOdVohYMI6zcpSMI98L/kxwvhcr7tRXBrQ3AGvVD0kVSRmEQZILx8Bvb+53mCEuoWz8iWdno2wfjszHEn1Zt+wL/sx5Le2EPpHEIQ7xWFuKFxIrvlAH17KOi3VK9OGp7av/VUBgIhYDsDPVxuynHEMTiyl/mjGo8QQPEm5JlFo+xbL01HbkS/pNCOCO2Fs4tewb7Yt5V7YtedYzxqn4wo8Z/HH+IbbpIygx/sL/qX7dGNYaY2mn5FYse1oc61itld9oZz62bv7of9UdV4mgzgeVWBGrfXEAYrD02wUZ723Em3HcRhyeOx8o6nrFzWsu4E7HAYrBMcSAcTxGHG9bFFDUT5fAbyMMJ80R8aMYHIPXjOMx4nhbjqGoU9S5MycHyAFygBw4CAdmi7qryB9iQA6QA+QAOUAObJsDfFDuICs0Hj2NH1u5JER8xvEhNjU25EyNCXmyfUwcb/W/6g7Jvf1AcrK1Y0QOt/Ehf2p8yJkaE/Jk+5hQ1LlLP8UOlgl6+8loa4JBzpAzW+PkHH8o6hR1ijo5cAoOzEmIsg5FnaIu+bCX9xR1JvRTJHQmaCbo3qRMzpAzvZzZQn2KOkWdok4OnIIDvQn3PKKOr88VX5e8iTkRf+9+5I8UTccT42p8ve8mxrnu4omifsCgTpN9XRLtob/zJOjzxfZe/FuNM/L7/eXfFFice9YWK9i7QdRXH6PjsRZ1+DlXpHvrH2PuUNQXT6xjEOBeCXFrdldL0OTLaXb1a3Am/YEd8YeFir8Wt4hPa4sV7C0T9fuM0cqv8JOi3sqvFPVFk8oiHO+1iPbssjUS9LPHwP4fO8du54zeaSr/8VfgkuBDtLK4pj+n63b4vh7qiC8/GflLfPkvMqp+Xc6TO+v0V91yv3/Tn5pFP7JM2psYo+7rIv+SZGg7/pciMVYn4ngPf8JfWfzTtI82I4sAiUHhlxsfxoX+xsavsCzsTI2vs5+ZWkVRnwkUE6qcyPt7f3uC3t+YydnbYnYzZyAaSbSVP1OiHtuHvxX/d/jz+234/cfZsMQKIgQBQx1LjGJdLAbgZ/qzzGgLW/g79vk6cQttW2NEP5Xf8BlCj37hM67Rr76Ofx531L5RH/neYT/aDn7pfuGXiOMsO5fhzf8ZY21XX8Nfox/4PeOVoj4DpERg1t3t0evNCZqx323sl87fWzljHUsXvswU9UsSH4gJkj9EJ+8WsQBw/aB/ec/3rxYLeZEQxaTyK9sP4gQ/ch/hFCHfL8Yp5k44eYBoRVET44PPoR89Tn1d91fan64PP4t2FT55nBWWYmzOVmEHu30xvqL8hn7gt/VKUVdBsUDivXry7A2TWxP03sZLf2/n7M2cmbOLTcfqzl+IEEQPIoEjYIg46uF6RHQM0XC8gHBmgYK92C/8Nv7ehxb1dIw/tlNPQocxuFeMb1zUg2/wC+PU1yHGQSgt+3Z9zI2xdjU+eVGTMcv8GrOTjvBHRL23H/g99UpRp6ifYgd2c4ImT07BE5kwb+YMdrxjv5KF8iSIECGIXhaOUgBQD2Jniw7ajAlxFijYK0U9l2c/JD7+PcYwMkbtQ7FTNXayZX34hXHq67xAwRhL+3V9+F/2g8XT+Ph1/Vl2jPEV/hmLrrF+0N+cV4o6k/UpkvXNCfo0PImJMAlNI6EfHJM1OJN2cRLP69sQBFN9ppp2yEFcXIJPwqoEoBAHHwe96x0XtL8QYuwgVb9phzki1FpYWmMMIoVFCsarr/GZOsrHRVyPu21/HIN2u/lY9tlRi4dK9Mf91Zi3rinqZmICuCDfWolNk3Ytuz12tuBDj7/r1F0jQbcm0nHKAveTmJjzY52YbB2ztTgTEr84HoaYOmyToIanua+/f4njaeSh2FYuDCDM8vfe5T1/dA5xNOLV7NfVR54QfjdEfnyMpZ23tzcxvliWnr4PfWHXnT+OEOOQY/Q4tuwDP9E+8bnVLj6AV3z8YNmocbLH93vwT+mnjyKErsjxTMUs+W7EU5TdQdQBpCQDnv5rOzM9yWF7DOBb7aM9+hHgC9DafqKtNX4Q6d7+YxzW6xZ8sPxy94Dd+vislaDbsR8b1xbuI+4WL6N/MtEXv5qzBf8f7wM5c2/MIyflImd2nr23b/u1f0dRXz8x3zPpl8ka4nKLqN9j/PslWonv2DiA+/rYMUHrBAqswXGIPrB35Xg/Fq9j3ydn7h1fzcl793cO+08QdSQP7BiQVBzgocz+MgIkIbQTXz6QdngokzbxOUYsk0dYclUodynpOEja0f3LMkkW1LMSoi5rjTfalH4Vu6cZbdXRTjjW0j6oI0DZR2xvxSN9jnbRpzCwb8Wi5bNuJ+Mb2jmyhp8x7GUcyvdM0BFDsStCDD0vwBVRPm8hVuJ8pDbkzL1jW3PySPx51lgcb/W/6k4fuZGcLVFDckYZ6iJJoxxCgWtdH9eOdLCR74VkFa+jKOIzwvwFDpKwilxJSOHXRB9ycWD4k4Or7WB8I+N1iTYl2c62+Ewstb8Ob/69stPqA4kev4KSrnsfbEFsJsZrYoc2sAH/ERsZx/H3fRwet5Njubc6iuPgR/qcFDjLxdTexriuv+TMunjud+7sC4c7ijp2Ve41JmAlsC7IeMCieBo0CRF22UjgSOhI8OKBBrkDj/34HQgEWtisyFX5hX5ivxCzsT5MUTfGX4mWTrR6vCWZyic/J9pWY4ItjE1gKPwv+sC4E3Z1W7P+KE4TPlf45FMELMpqzmBc7VcmaCHaOPFIcY3YId5j5YIn1Rw6YJnjDH+IwR458LCdeingMZEU4rM86VvA4ynKIDwgZy1mtV8Qr3Ix0uojJzm0rfupTxWmxguRh+/uFQucdluMCRi0/CvxEX0gyafkX4+tEHUsoIxkGPxo+1zjoxd9FmfaYo5xu9jh/TlfS+zBD7lYSrgg7vKjmAOKdhrvyNjImXlzawpHlj8WR8db/a+600fuOvGnoBYCHgaK5LI06eNXQszkpCYr+qrqVn5hDKWoV+2U/TBOtL1d1OEvhLkQUByfJsHFAiD4jLa1z6V/qGf2geSe+ijbuvEWPlU4ajKXwlK179ypw+fELzMewYc+Dmu/j3CtsK9iW44RvKj5U9abg/1e65Az54n1Xjlq+f1YUa+ESIuESjxaNIxrPFx3SZ8NlkR0ySklpjHR0Qku1qt2xSN9lMDqMUl/dFl7vCGxqp35zJ169QUTDnsvzqUPzT40LoboFqKO+I7i1B6vw7G057DTbUr/S+wl1uV7JmiNI7COz3OkL0QJuIU44FmPEsu5mO+9HjlzzrgfgbeP26m7nRSEIh3Ryh3tWOKBsKn2aQcZ2yWb7ggZdiEC8Qhbft4rd3ZJyK0vgXDkbvUhyY/+0H+rbGq8ZZ+3fbEBMNT+NfpArBLOui2EAbancJoa70h84UeKr4WtxLl+zwRdY49TrrE/6dlzErL3RGj5T87U88jCife2hZPjrf5X3SG5txU0TqL+eJDD8zDzO/S0iJvX5qh8JGfOHf+98pqiLnfrfH/Yh8mYoOclaC/qY6dZJ5sf5Mw8zuxV/KwHc/c7lhwrivrJEtURSLtkDEzQedIvwe+MbQ7LGflRo/tI6+aTmfpjuX3wZa9+t+cyRZ2iftjduUwsh03Q5O/d+HtEzuC3GsJzFEEcioeJF/Fpr+K4V78p6neb9FI0+L5NtGfjc8QE/WxMj97/8TiDh2JHHjTFA6np4xeIXn4QFr8V4bAZe8Ay7/zRX3xIOf3mjpEr1OlB+o2l+ICy9VXVnn8zfE4PhMYHbbNtjG8Ej0ULHGNsD7bjYqP/VXeOR+7nA3/0hLi18ZHD5HwvJw/HGQhnEm3FiSmBjO0hivkrty1xhKBDMFEnLxBSPFy/6SMA1EM72MGvV+I6lk/53LSt+1J4PFiMEx439ktRvxHAtQJBO/edUIdL0OTt3U/gjsYZ6+i9yDtTAolFQRJgzFlDHNUCwPWD/rEoKPoWfA6nARD/KOKiz6J8ymdh1/VXtDW+d2PMpz3dp6iroO8pePQVSWX69WgJmrGfjvmtGB2OMxDlpTv1JIo4TsduuhZ1U8ANoUeMimN9f0y+nqiP2679hj97fqWoU9TvvuPZwgQ5XIImb+/O28NxBrva9MVcamGE8iT6ED0IbK5fijbqQeTbf4hJf6kRbOF+uZu+bafetm34fYB5RVE/QBC3IJpb9+FwCZq8pagv4EDatSbhDgIcjsTV59XY2ccH3JxApqNztesuhdiJvxbjcQENwouFA3xQ12PH7+gHCxXD5/rrvmF73Ket57OWfxT1BROjBSjL8mp+S1hQ1LcZly1xRPtyVM5g9+rG53+EYBZPiv/6PVx//xJ/GRIiaHzlNnb5zibsyXu+L7GTL/IuhDzY7f467CTk1ld8t2xjPGN+7XPOuJjqf9Wdo5JbT2Je75PEc+JGDh83tnPiv6QOOUPOLOHNs9tQ1IsVI0n8bELeq38maHK7l1vkDDnTy5kt1KeoU9Tv/tnkVoi+BT/ow36EgqK+n1hxXuVYUdQp6hR1cuAUHOhN/BT1LBS92LH+87CbLequIn+IATlADpAD5AA5sG0OzHpQ7ufnZ+APMdgrB1wS2qvv9Ps5846ceQ7u5PttuDve6n/VHZL7NpBJ0ufjRw4/PwZ7mwfkDDmzN846fynqPIE4xQ6WCZoJujdBkzPkTC9ntlCfok5Rp6iTA6fgQG/CpahT1Hs5s4X6FHUm9FMkdCZoJujehEvOkDO9nNlC/X2K+tf7cHm5Dv9OKshf75fh8v51CjFea5IwQTNB93KJnCFnejmzhfoLRP3fcH0Jj/O/fxlBd4Lrfv3tnqK7UNS9GF4uw8v1XyGI/64vN4ukt33PMYsFDEXd4J3Ax5pYTND9mFk4nukeOUPO7JHvi0X95eXFFG4nOO/vd95J3yDq3u/L+/AlRGANUX9k8Cnq/cmGCbofs0dyeot9kTPkzBZ5OeXTYlF///oa3i8vw/WfCPy/6/DiBLMS3by7dx1elKj+/EyUe7v4Zf+X4XpVi4ai/DKYJwg/P4MTw5frVzhpEMfXlai37I2U1ULbGlMoCxiKcVVYoqwcU92XiIFYrEwF/0zlTNDkSC/fyRlyppczW6h/g6hDJPNRdhLHQtSjuGkRFcKuRcrbSUfZoX0+MneLCXm8/zW8p7o/Q9m2JGUQ9X/DjxfmvCBJfntBbNkLfRe+xL7LMUyNOZaLRVHZvuVDwJ2fqZexnZpMTNB9eE3heYZycoac2SPPbxL1HyfeSZzFzl2KuhfQ8rj750fUVQIbQNTlqr20r3emZn+BnEnU464dn/uXoq6ILO0V4y3rFaIs2yT/xJjiyURxotAxpqKvZL/0Z49kvKfPTNDkRy+/yBlyppczW6h/m6h7cY5Hw1KU9Psk/CBJ2Kl6UfMCmI+ZnUPhJ+6kLSGV9n/i7jy1c+3VIiAKnxT1sLAID81pUffXlj3VrwxgIbSWz4WQi/FDlJXtUR+wIBEnH9IPvgfHylcm6BIP8mQaD3JmGiPyaHsYOd7qf9WdktylIEEQC8GUAjW1azXLBVBWubSvBdSqb4r6z4CThqt8+r1lT5dBkLXQmj507NR1P8pesYAQPnCCCd4oXEoOj9cjhsQGHCBnyAVwYU+vN4t6+Hxa7Y6dKKXPuePnx2Jn6RcCqjx/Tq2J5MRQ/BqaFzjxmboSQC94s3bqrp/om9uVw7+mPeWLO6no+UxdjXn0+L3pAz9TXzLBmKD1vOL1FI/IGXJkiiNbLL9d1CGMEEW3QypE3REjiKHrzP8kcQNphLhadSDkvux9+HLXwkYQ8mD75Xod3meL+k98aE6IOnbd0Y/KXuFLftiu3j23xlyednhiKMxaY6r7Ao58HZtkTNDkxhg3xu6TM+TMGDe2fN/xVv+r7pDcJPeWSTzHN3KYHJ7DE1mHnCFnJB/28p6irj573Uvg6GdfwmGC7sOL/Ap/wpI4kDd74wBFnaJefGXu3gg811+KOpPzXK6gHjlDzoALe3qlqFPUKerkwCk40JuYKeoU9V7ObKH+bFF3FflDDMgBcoAcIAfIgW1zYNaDcroSr4nAnhBwSYj/iEAPAuRMD1qsuxUELN5W2c+qtJUB0A8iMAcBcngOSqwjESBnJBp8vxcELN5S1PcSPfo5GwGL6LMbs+IpESBnThn23Q/a4i1Fffdh5QA0AhbRdR1eEwGJADkj0eD7vSBg8Zaivpfo0c/ZCFhEn92YFU+JADlzyrDvftAWb3ci6v8Nn6+X4eN7Igb/fQ6v7sn918/hv4mqLD4uAhbRjztajmwNBMiZNVCkjUcjYPH2AaIeBNl1Ln8mBbpAZ46ofw8fl9fh06n598dwuXwMU2sA2cV/n6/Dpc8p2ZzvN4SARfQNuXdoV/w8ulyGVz8RxVCx4I55oJhqrTJhwr9t1V1aNgw+N+mueK0QaOFbVX1t5nubJ4ZWFERRnfDS5O3DRL2Y5F50jYk/GqQ5oj7aeFYBRX0WTLuoRFF/RpjcotrN6W9/qlbM9wFl8fzMz/+4AG+W6XEstdNqF/ogZzTW+noaw9TCib84LQ0Cjk0W7Fg8uX+eTz4e5I3F2+eIugO02k3rVRpI4Coj2IEQbiAX7MpTcJa21+2w2ECfqYPgcyKr8+V1+Px0pwLOH/ir7eF+sIMVqj0G0RffLkbAIvpiY2zYiUDgfyHqI3Pdb8JaZbrnVt2lZbEPckaDra5b+Kqq1aXf4WMRh1KDJynPow5fpxCwePs8UY8rdJyufH9ciuNvL35JQCGUmRjl6s/pbV97sz6c8UiGPotbjtjJJywwStE27aKNJ3dZfypoLO9HwCJ6vxW2WIZAnazLueys5jqtMt1/q+7SMvRBzgAJ+7WFr91C3K0WBK4scyDXDPdcLMJPzve5Dt9JBCzebkPUzZVc3An7E7sQ7EJg/aIgBn1J+0Kgh8GTtujA6LNoE0S9bOIe1NNEFOPwfs544E9Gje+7EbCI3m2EDRYiUCfrWhDCItzt5ltl2oFW3aVl6IOcARL2awtfuwXu1nwIJWP30S7m5HQCmu/zXUbA4u3Nou6DnVZW1i50LHhCFKPYOQfLHwhksFEIqNzpL2lfCPSaoq7H4K4xDrdAjU/oWw8T5Vjx3Q0IWES/wRybdiFQz/daEHKdVpnutlV3aRn6IGeAhP3awtduEe76k0ucVBYVMweK28WF0IjiPi+AgMXbm0UdxsdfR4Inj2S80FkLAlgNNmpRlzv1zvZ3E/WWHxiPeyVhJRprvreIvqZ92mohYMx3Odd9UzGfW2W6m1bdpWWxD3JGg62uW/iqqrgcF3RXw+AJGuLV64LYEOE+XxMCFm+fI+pxt5ofppkKcCiXO95y5TivfbEocCQVK8jSXsCs+HwcO+zUxhLlKT9SLBKpC59kMd8vRsAi+mJjbNiJgDUH1FwpBKJVFud9miStukvLwvDImakwt/DVzzTFuKVcadmuefL9UQp4e1Fg2TzfPYu3DxN113n+KYMXQhGJIOslUriy1+HzOx9d56fNEcip9uqzbCXq9rF4IHLw+2P4LtooksONuALNYxVfhuOTmcAhJavUmG9WQMBhz3+PRkDOlczxtHDHotjPbzX/R8vinJbzZLRu+dGW3AB4JFrt+Hvq88jSwLDYAOk8h5zu49jgiW6X8v88985Yy8p1VfazKp0RLI55vwiQw/uN3bM8J2duQN6L/dyPHW/oh00rBCzeUtQrmHhj7whYRN/7mOj/fREgZ5bj6z66TCcyy82w5QIELN5S1BcAySbbRsAi+rY9pnfPRoCceXYE2P8SBCzeUtSXIMk2m0bAIvqmHaZzT0eAnHl6COjAAgQs3pqi7iryhxiQA+QAOUAOkAPb5oBeC5iirivxmgjsCQGXhPiPCPQgQM70oMW6W0HA4m2V/axKWxkA/SACcxAgh+egxDoSAXJGosH3e0HA4i1FfS/Ro5+zEbCIPrsxK54SAXLmlGHf/aAt3lLUdx9WDkAjYBFd1+E1EZAIkDMSDb7fCwIWbynqe4ke/ZyNgEX02Y1Z8ZQIkDOnDPvuB23xlqK++7B2DqD4qtvOtjupbhF9J67TzSchQM48CXh2exMCFm8fIur+e4HVr8nh65y38KX9W/BhLLL+D80ArLFKPfcXi7rx3frqbx0jzvrbpcoxWHbU9/L3jMeoaxHdqMZbKyPg45zmufra0OJ7w1W8W2Xax1bdpWX87neNsn3dwtdoAT6Y+SDxRHLByA1r5j7Dx73fsnLdw0RdB3bvYD7K/1IQV+j1RlHPcaz/2IYT9dfX10H/sZ1yDKFdtuP+Cu2H/16E4t4NQ7WIfoM5Np2FwPfwIf4Ah1/gpYQc/ohHiq+PN/6oS6tMd9yqu7Qs9EHOaKz1dQvfsbrfw+frpfwKWbcwEDwJwo8FYMgNiTbaLK8rBCzePl3Uy8mPoAYCOYfbf22pXuV9fPe3LX3Qf+1J9+GSkezDETIKnOVvUebGAwK7+LTGK22GLz9ISbFpU8W9WF2/Dp+f5Z+chQ8Ba+2ftBX8yT4Mg5+QYoJ6Uf8ME/kiZuakqLtufKKX2Mi++95bRO+zwNq3IlBwo4oteG/FXZRpJ5baabWLfZAzGmx1PQND1SLlN5kzqjo+P2GB14h91ZA3HAIWbzcp6lLIS8EtdwNF4khCB4Lov/GrVppDttXfB8QnkNABCw0rfdI+aCFE+zGfY30Y9zyObcQ932exWADhQ908qeJiJAnxLba07TBW31cxUfUY6nbB2+CbGBYG0f1qEb3bCBvcgEA51/ScwELScaVVph1o1V1ahj7IGSBhv7bwtVu4u2NzXbQoFgsxH6Wj+ZwXRQu+FQhYvH2YqLvO8w9EUYteCGqR2F3QkwiJ0bi3Xjxga6JtQZ7STinqZdlUH57s0mHZjxK3YNklPJB1wmc/xNdB7npLf+CrtIl7Gp94X+JZ4Id2I7bSoknGEeMIbcNO/T9/4TGNcSsxCmPOCw3Zb14c4e6SV4voS+ywTScCnvuRH2JO1IKQF4CtMt17q+7SMvRBzgAJ+7WFr93C3R2b62jRLvd9mpsVtOerxdubRT0Aj0QPgS3Blsm+LOkX9bI/1y/6nBBIKWbKCS3qPfa7YDIAACAASURBVH34uiKBFcfIXjSBjXyFGE74bIm6XDSkcRh2XJlVV+JglceJKIcUujEmoG+PseREHern3VqJkWHHNwj1636DtZ7/LaL3tGfd2xEIcyjMTf++WJhnDrTKtBetukvL0Ac5AyTs1xa+dgt3N8fZqiMX/lb54E5TxSmoXefcdy3e3izqcyBdTdS1CBU7zUCgQhQmBSx4X4h6Zx+e7LJT2b7wz0JqwmdL1E2bI7trq67ExCr3EykLdfbamqDlpKviHLH4/JSnDZadkQVI7rzrnUX0LgOsfDsCnluRR3JOeMuC960y7UWr7tKy2Ac5o8FW1y18VdV8OTLX/XS/jJ/AwoDkEO7xtUDA4u2uRd2L8dydelz15WPfkc/UFXmn+miK+sRKFStZuSbwu2uxqxlbIcsj+boO4h5EN43ZTxI5mcKkm2fLmKAeq7wAqEQ9jt8RL/dh2Il+JT/h/sJXi+gLTbHZXARcDAWRPSfT3CwXf+UJUqtM87NVd2lZGCA5MxXoFr76xBW2jLmOnCByHGp/f+Rc4u753GvUQ32+7uhBOZEbwhGyCGwQ2XCU/fr5OXykxBEI1GobPo/GMXgmkLcpGvb00RZ1R7uYmOQzBWk8fT5n0QsTzIuls5vsGTSHkPv+P4Zvd13Un2vLGIc6GnO4ZR+jL+g/4WvZybEwRtB9iwm6G7IVGui4qpiCB56Hc8uizcQdf3Q1vKa5NNfORLuRp4hXAOVYJhoxLHOoyikxXj43+I0AcrB4dTHWZUWeOhaUa43GynUP2amvNQDaIQJzELCIPqcd65wXAXLmhth7scezTTfYYdNuBCzeUtS7YWSDrSNgEX3rPtO/5yJAzizH351WVid0y82xZQcCFm8p6h0Asuo+ELCIvg/P6eWzECBnnoU8+70FAYu3FPVbEGXbTSJgEX2TjtKpzSBAzmwmFHSkAwGLt6aou4r8IQbkADlADpAD5MC2OaDXAKao//z8DPwhBnvlgEtCe/Wdfj9n3pEzz8GdfL8Nd8db/a+6Q3LfBjJJ+nz8yOHnx2Bv84CcIWf2xlnnL0WdJxCn2MEyQTNB9yZocoac6eXMFupT1CnqFHVy4BQc6E24FHWKei9ntlCfos6EfoqEzgTNBN2bcMkZcqaXM1uov09R/3ofLi/X4R8F+RSCvMZEYYJmgu7lETlDzvRyZgv1F4j6v+H6Eh7nf/8ygu4E1/362z1Fd5GoZ7+9f/FX9F6u/5rC+O/6Mlzev5p1nhnIr/c7Y32QhRMTtDFXDxLbe80/coacuRe37mnX8Vb/q+6U5A7i+PLyYgq3E5n39zvvpG8QdXMh0khuWxf1e5LjSLZLDjNZHSm29xoLOcN5ci9u3dPuYlF///oa3i8vw/WfCPy/6/ByeR++KtHVu+T34asQ0olybxe/7P8yXK9q0VCUXwZbuEMfdtnP4MU7fcGOG5f26TKEXX0ct/PB149jGfUB/bp2YgwSN5xupPKLOB3QfpTY+Z16Okno9U3ErojH8e4zQR8vpvdMjM42OUPO3Jtj97B/g6j/DE5Q5PF12tUWoh5FKQkPBDSLUylMsTwd34f2uZ8ojqn8a3hP73VbSUqIq7wX32MxYghbGlMqgzhn/39+Wj5AlPMCqBxvFOIo8rq/sm49vrK81zcDizTOY5UxQR8rnvdIhtomOUPOaE7s4fomUf/xO0yImxAnKeqmYIq6vjwLXgBNl6OPSDJpX4uQ2Z9rB3HFbtm9Rru+jb3D1yLrBfxi100BL3wwFhPS/6Luz+AxxSLFlzWw+QkLq/yZfxD1sdMI75/uT+N30GsmaCboND9ncpycIWd6ObOF+reJutuhQuCkUOn3EM80mYTQeZGRQov3UcycLd1e2v/Bzh/thFin/rKojwqe8COfCkTb4pRhTNS9+Mvj8+SzGCv8KfwXCxgt0sInF6j8k4Xe2qnrMY77dp5JywR9nlivlVjJGXJmLS490o7jrf5X3SnJXYoUdrJOXJIYStEyd4ZCyMxyQSarXNp375OA/gw/Vn0vpqXf4yCLhQoWDFOi3vTB6Ff67/2Vgi1OJUbHkvGZFPWmb9nOOB7HqFNy+BhjOnrMnj0+cobz5NkcXNL/zaIeRFTtjqVo4dhbCKNfCOCIOZanBQF2s+k1iGwqhwiivRItL3JS5JMdQ1xTmSRvWa/01dUrRd+D3vShtJfqS/8FNmUQQ9s0dsPfXlEfx0dicLz3TNDHi2k5V9YfHzmzPqb3jhntL/rudy1S4Tp/rqs+F/ZCFITQTRL/A0FLIhVtoNy9yjoQcl/+Pny5a1EehCrYfrleh/eGqCcfYl9eML0oi92yFFnRdxBXQ9RxbJ5sSh80XjU+0v8anzY2k6Le9O08k9bhygl/nnivEWtyhnxZg0ePtuF4q/9Vd0ju+5G7Pgmof6vg0aQ4Yn/k8P04fES+uDGRM+TMHrlNUU+nBc8hcLnTdj6EnXnryH2PRHu2z0zQz+H3s+N+S//kDDlzC3+e1Zai/mRRh4i7QOCHgr5+MmGCXh/TZyWtR/VLzpAzj+Lamv043up/1R2Sm+Rek3TPsEUOk8O9vCNnyJlezmyh/mxRdxX5QwzIAXKAHCAHyIFtc2DWTl1X4jUR2BMCLgnxHxHoQYCc6UGLdbeCgMXbKvtZlbYyAPpBBOYgQA7PQYl1JALkjESD7/eCgMVbivpeokc/ZyNgEX12Y1Y8JQLkzCnDvvtBW7ylqO8+rByARsAiuq7DayIgESBnJBp8vxcELN5S1PcSPfo5GwGL6LMbs+IpESBnThn23Q/a4u3JRP2/4fP1Mrx+/rf7YHIA4whYRB+vzRIiMPjf9iEORGBvCFi57gGiHoTUdS5/niGs3x99gv7f5+tw+fgu4uxsXF4/h+ctC5bjaY2nGNxBLiyiH2Romx+G59hFzzODs3Je/fc5vIr8IIuqAbfqLi0bKOoVztaNFr5GfZsLwzC07LTKjD7OfsvKdQ8T9eZE3WhktimCIUEuwXOb41k/+BbR1++FFksEvocPL+bfxmlYi7NoF5fJ3x/D5fI62IdprbpLy8IoyJkymvVVC19dG3UtLqDMinerTPfBa4eAxdsni7qb7G4Ch2A6By+Xj+F7kCt7OcGt+rLc2XkdPj9dYoAtN3RpT94PxMCKMrRx9nT9vPPwO/WkqJY/Lf+X+BJ8zP8H35ILuSCugAUeftXbHk8bGwtP9C9jJvr0/mj8HCb5X413LlvjnUX0NezSxhwEQuzLkzhwxmjvRVzyY2Hdlp1WWXSJnDFiI2/NwFBWD+8NLrTstMpq47yzXVGXIhtI4CYYRMsLQDruRnkWkSAQSAoQGlyHuJdC7LTvNR+he+Er64Mtvh4ciTdLW/AH7XE94b+wWfjf8AU+QYSFiVzkT7YwtuCLTK7T41HYDBaeGGOOgYmJcLB/jMWQui+YoLshW7FBzTtw1sUl/GTueG6k+e3csNoH91p1l5Zh4OQMkLBfW/jaLdzdOpYtO62y8T7OXWLx9mE79TyhaxEX+T8IrrxRrN4CSWTx4IUHSSKIUFGedqsy+K5ebOPLswjLWp5khbFhsARMVqnaSP9N0Z7nS/YrYGDj6WoFDF5fIe6ipX5GYAqbaEuODxO1uOfGiMS8yhizz0veWURfYodtliBQJ3Jtxc8RfyKnF5GhpptjcjGK9nXSD/PR1V1aBtvkDJCwX1v42i3c3ZoLLTutsvE+zl1i8fZmUfeBSCtw7Fgl0JYQo7wu8/akYkhRjCSRxRCxcG9M1LFDkK9YCPjtbXpQRyaTyhcnme5BueRAp//FWEYwiIsMFyzpC2pjoiQXckF+5/upFyrVeERfrr/8A2wMPK0YSFFfZYx5KEveWURfYodtliBQJ/LaSuaV5yQWhL7iePtW3aVl8I2cARL2awtfu4W7W8eyZadVNt7HuUss3t4s6tOQ1sKX29RlPrBSsQqRqOvP26lbi43sRX6Xk427V/lyq6hP7WKzI2nHLaEIxRYGsqEbA54rKMddjcf0R9vSiwOjfynqps3oU/UrAyXesudb3ltEv8Ue2/YgEPhhL0ijHc+RuHAs5rcrN/iF7lt1l5ZF2+QMQB55beE70gSxLLjQstMqG+3j3AUWb3cp6vLp2HJ1Z4nEjCSTeFEmlNJ2qHTTTj0mrLzTt48fQ0+lL8nFVtIrFh2hfbuvKWzG8SwWG24ypt3WnH4xmrExonzZq0X0ZZbYqh+BmlPfHzj5Cdb8HEp8URwrErvmUqvu0rLgEzkzFekWvvoEE7ZqLpQnqz5hxYejXZt2H7DK14yAxduHibrrXP6E1Vud1KvdpDHJP75D8IM9uRtVpEhjj8lB+oCk4u0L36Ra+R1FKMNq8zZRdw5J39XvvLd8aY0FR/UFVvhYQSRUYzxYTcvYZIG28KxjNrh+gaf389YxpsEueuPGwn+PRkDFPM41P280rwuugKeYg4KvxiK4/B1nWbdlZ6Js5CniRyO4+f5E/pAbK+d3mRcbXHCVG3aaZZsH6PEOWrmuyn5Wpce7OtajIShjVXn/tAhsm8OnDcumB07O3BAeL9Jyc3WDLTbtQsDiLUW9C0JW3gMCFtH34Dd9fB4C5Mxy7N3pKk4yl1thyyUIWLylqC9Bkm02jYBF9E07TOeejgA58/QQ0IEFCFi83ZmoLxg1m5wOAYvopwOBA+5CgJzpgouVN4KAxVtT1F1F/hADcoAcIAfIAXJg2xzQ6wtT1H9+fgb+EIO9csAlob36Tr+fM+/ImefgTr7fhrvjrf5X3SG5bwOZJH0+fuTw82Owt3lAzpAze+Os85eizhOIU+xgmaCZoHsTNDlDzvRyZgv1KeoUdYo6OXAKDvQmXIo6Rb2XM1uoT1FnQj9FQmeCZoLuTbjkDDnTy5kt1D+cqH+9X4bL+9ddhOrf9WW4vFyHf1wI3AXfe04IJmgm6F5+kTPkTC9ntlB/uaj/uw4v8tfcVhI7L8rClhfSDpFuibovkz5f3oevuQL99b6aoOsxboEIR/eBCZoJupfj5Aw508uZLdRfJupO4C4vw/VfDroT35frv9V3cGuLuvTR2+4R9rkLANZbnQe3ThYm6DxXb8XyLO3JGXJmj1xfIOpfw/vlMrx/NQKudvG57r/h+uIWA8GG61wvDvJO29Utf8E/CfKo/Z8ht6/9c2XJhhdeORb3/mW4Xt2CxfWLXbz2A/ed/anx2DZrH1t91OPYI9Ge7TMTNHnUy0Fyhpzp5cwW6jve6n/VnYLcXlClsOnAfw3v+vg8XUO88i5f75a14NU79Zb9TlH3Y4EvWGjIsUV/xfF/6e/UeCyb2sepPjS+vF4ycQoO8yRlcycpS2J67zbkDHPNvTl2D/v9ou6P3qXwTQS+WAQEAcs7d9c27mbjUf60qKv+CvtaMMu6eqfu+0oLjiDAhW/KdgiA9HdqPIbNH+XjZB/lGO5BgjPYZIImj3p5Ts6QM72c2UL9u4h62M3Ko3MsAsZEMB/nzxH1cftKMNWOzNuWD8olQXfkNQTYXMDIMcj3mADSjnyPcuXjZB+53RYIs1cfmKDJo17ukjPkTC9ntlC/X9Qt8ZPiqUWq2ImOiSCOwJXg/fwM1fF7037dXoKsd+qyzBT1wncQ3Ak1/J0azwxRn+wD/fK1jFcfHkzQfXjdgvVR2pIz5MweubxA1KPQJmELgXfi6x9CU6IbdsflTl0+HOdFW+yYzZ26KP9p2l9Z1P2DcOXvvZf+BlEfH88MUZ/sgxNrjYnFBE0e9fKInCFnejmzhfqLRN057sVt5ChbHnO/XK/Du3qS/P0riJ3rPD9lHgikRf3H72TDUT6eXB+3v7aoO5+krxf1u+rYqcs6WMDktsXn9PozdfEUfsBD98GJtcZEYYImj3p5RM6QM72c2UJ9x1v9r7qzHrkhgkchy9HGc5S41ONYj8O17S1MZPqwflzImfUxJU/vjylFXT4P0P2eor6XScoEff9kshcuzPWTnCFn5nJlS/Uo6t1CLolOUd8SmVu+MEFL3vJ9iysoI2fIE3BhT68PFnWSZE/kOJKvTNCce718JmfImV7ObKH+bFF3FflDDMgBcoAcIAfIgW1zYNaDcroSr4nAnhBwSYj/iEAPAuRMD1qsuxUELN5W2c+qtJUB0A8iMAcBcngOSqwjESBnJBp8vxcELN5S1PcSPfo5GwGL6LMbs+IpESBnThn23Q/a4i1Fffdh5QA0AhbRdR1eEwGJADkj0eD7vSBg8XYHov49fLgH914/h/+GYfjv83V4/XTv+I8I2AhYRLdr8i4RCAiQM2TCHhGweLt9Uf/+8CIOMf/+uAwf33uA/7/h8zU+NRkXJHvw+gg+WkQ/wrg4hvshQM7cD1tavh8CFm8fKupOkJ0TPaIMMR8GiOTHsAtN//4YLpft+upjMXOx0VP3fvSdb9ki+vzWrLkUATdXHfb4Keb5f5/D65Iy7cxSO612w+B91l3xWiEwgaGq7U9VHRfGTlahB7kcOT5z6FKQSPfAayvXPVDU3TH66/Dx8TqcIlBO1GeKJqm5LgIW0dftgdYqBFzCF3wPAo9FbfgILSVvv+B9HcKnaK0y3Uur7tKy0Ac5o7HW1y18x+p++9PKFHdZzefHj+HjVYp+EHXquASq/d7i7eNEHSLnV3uY7MLh0VWgXr3ptu3ycveARCL69ScA7n4grQPpcpH13P3X4fPT7bxdGfof77fs8yIWMeNthqG/H5xefHyP+e4fQjB3SH6VLGfPKP7DoOuW45NYSVyf994i+vO8OWnPnk+RG17EMW8cHmEeePq1yjR0rbpLy2If5IwGW1238FVV82WIcy3qiL8ux/1sge/aCFi8fZioO2EIwdWBdE4HUcrB/x4+/Ko/1JU7+3IHMCI42DGMLSAKnGIfQsjLPiCYMilN9OuHVO/UTXGErxGDvGgITrbb1L6X9cdw1f4D79CnH3/yS9WdhWkB8MMvLKI/3ImzdyhEQPMJou7me6tMQ9iqu7QMfZAzQMJ+beFrt3B3rVwfHnYOOV2XI5/h+H17G4bxsT6nxOLtY0RdrtrjE+zF0bRIAAU0poA4oYrBVnZDW10+9Rl+IJLctKZds3/IPghjUT7Vr3PEjUkI4zDZZkk/hu+y3zFcvXvyBKFA3c264TWdSFiiPoWpsvfgS4voD3bh5N2VyboWhMApW9RzmQZxqZ1WO/RBzgAJ+3UOhnXLkge+vMgtRrkw4vsUeUgU8W1EwOLtzaIegMfKqtzNAvmKEFrgpBChkXs1RUkImbeDvuWrWOGJOvkkQHYi7KXbUmDl+1hB2HSg5h/Rrx7TZJsl/Ri+y37l+zS28Kbc0cfVczGWHEtdN4h+GLeNqerswZcW0R/swqm783wRC9pq/osdXKtMg9iqu7QMfZAzQMJ+beFrt3B3tWjrfKXLtSUjJ+oqJ7+2eHuzqE9jGgKXhS+LYBIEU7z9lr7YMYa+XKDlTj2LT9uXMYJoojkroo94LF7v1Cf61YLqRb3VxvBvso3hu+x3DFe9U9f1VL+VqCegDZ9T2fPeWER/njfn6lkLuh+95hc/U98fKVoxHB2NFu2QLywtKE41Yc/nIbFRwn2+JgSsXHd/UfdkqAPjV37paCUEO4m8E1K/0o8LAqGo5YpRkyaN1XhjCKCvFfvAQqH6eMASrhn9unGL3Uq9atUuLunHGFPR7xiu6khdTVifmFNsVN3CbaP/ovw5FxbRn+PJmXqN86jgPMavuF3wrVUWbab536q7tCz4SM4gVmOvLXzHckSIX87r2nZZ/v1R6oS5QNQmTn5t8fbuoj57l+dXZXkXn+ZxeoAsllVJI058eXSMOj55ZJvygbvMhdC+fIJc7qgVmVPDRr+uTiGuaNRqs6Qf+A77Rr8FrnnS6LgEIQ9YvX5+Dh9joj4LU+HPE95aRH+CG+fqUvMC8xETeYSHHqTRsjhfYMNVHq17Qxl/T30eVxvYl/kk5DI3D+VPLe4hvum+5hDy+DzvTlnLynV3F/U+pB0ZsvD0tV1a2xDGpabYbhMIWETfhGN0YrMIkDM3hMaLvdwI3WCLTbsQsHi7MVEPxzhp5dY1vKWVKepLkdtqO4voW/WVfm0DAXJmeRzcR6KPzdnLfT1aS4u32xH1dPTCnfrRiPfo8VhEf7QP7G9fCJAz+4oXvQ0IWLzdjqgzSkRgJQQsoq9kmmYOigA5c9DAHnxYFm9NUXcV+UMMyAFygBwgB8iBbXNAr1tMUdeVeE0E9oSAS0L8RwR6ECBnetBi3a0gYPG2yn5Wpa0MgH4QgTkIkMNzUGIdiQA5I9Hg+70gYPGWor6X6NHP2QhYRJ/dmBVPiQA5c8qw737QFm8p6rsPKwegEbCIruvwmghIBMgZiQbf7wUBi7c7EPX47UTx24X4O5F7odvz/LSI/jxv2PMeECBn9hAl+qgRsHi7fVH//vBfbAAxd19HKL81Ug/yadfu9+xX+VrDsa+LfdrIdtexRfTdDYIOPxQBcuahcLOzlRCwePtQUcf3i/eIMsQcfxDlIr6TfCVc1jGjRN2PtVvk53+73TL76wx161Ysom/d5yP45+aqwx4/eZ4HXuO+f82F6vvcJxbtxfePq7pLy/jd7/Po18LXsAA+lN82tyIXjD7PdsvNJf2vumNV0o2WXYfvdf/4eB3sP6yyzOpmWilR34xfJ3Tkfhw+IZhzh+wSvljEhoSO7wNvLVbDyVRK/P6bJce+VbJVd2lZGCA5MxXoFr66Lep+D5+vF/UVsmtxQfd5zmuLt48TdYieX+1hsotAjK4C9cpOt22XY7XoBn8Z/WMxLRuOoK/D5+dH3IHE/gt/Y7lIan4nnXYjIHIgu+lLYU/uQOz+S/v6L1TJ9m4jJHdQYwlTxGLnby2i73xI+3Pf8xlcA/+NYXgRl3N6Yd2WnVZZdImcMWIjb83AUFYP70Ms04LN31wY39o474ycMD1M1J0IheBagcbK7r8YqIm/py6O4LW4eQGDuPrEIhOGxYPgjzw9KHcZEGJpR48h1kG//i+gXsSJROxDLCpKvzHe4F8xhvSnZ2X/+u8XN9rPwsDCZb/3mKA3ELtCBMB/HM1D7OOCU8wbfMxWCoE1L9y9PA/LOTO/DEiRM0DCfm3ha7dwd3N8cp11uJDtnfudxdvHiHqxajcmcpEARJBMQYo7V6f/ym5oqcvLXauwHt5O9RFFNW26XSurjRuDSE6laAciFzZU/cKvwn5YMBRtq0VD0br0z9uawEA13/ulRfS9j2lf/lvJPI9ALpprsRj/S42tukvL4BU5AyTs1xa+dgt3t80DX8OfIoYNy7I+xns/Q4nF25tF3QciPRxT7iYBahUsLzR5tT6MCZwp9kIgo2C5gZU/wraoY63+fd9i5x98Fn1Yom75pcbQK+oljm48wHKeqI+3xyIkYGRigEAd5NUi+kGGtotheO6LBW7tdOZ0lRsaQtCqu7QMvpEzQMJ+beFrt3B3p0V9EPl1WR/jvZ+hxOLtzaI+DVwIbCm6SmAskfSc+Bxek7ihJ70Th/ihfOw1J5Kihhd9bUP0IUiX2lltbhF1Pf7Cvu13sWhotk9eu/398HE5/q7dIrpEge/vh8C0oGORGRfemrtRCPTJlPe4VXdpWYSCnJngRAvf0aYzRN3nugVcGO3zXAUWb+8v6p4MYuccMfersiTYQWzyLhKfEccFgZjh5WpuBmlSjENdYQqe+Cc0q8/U007DEkLlryfmZfnxu5owPjEqbLTfLVEv2ycA0spZ25I1jvDeIvoRxrXtMcS5muZN9vb7o5z/pfCr+VXMBT3/W3WXlgU/yZkcL/tdC1/9jA8s1Pl5ORdgk68SAYu3dxf1QnykN3rXCGGMR+lZeAKZnPP+p0oaceKj3L2ijk8QsZ27n40WnmAHa/ehyIyWhb8fw7e7Rr/VZ97Bx6J755uuH8fw+vk5fPSIOvqz2s/GAAPb/6tF9P2PauMj0DyLXPRzTpcJ3vtRFXNJLgC0qGOXjzkt695QNvIU8cYRf7x7o3HSoq5ydspL/7mK5Uels7nw+OHuoUcr191d1PuAcWRQE7XPAGsTAZ80CAMR6EHASo497U9d14u9/gjz1Ig8bPAWbzcm6uNPvj4MJXa0ewQsou9+UBzAXREgZ5bD6z4SzR+dLrfDlv0IWLzdjqinYxnu1PtDyxYSAYvospzviYBGgJzRiPB6DwhYvN2OqO8BQfq4CwQsou/CcTr5NATImadBz45vQMDirSnqriJ/iAE5QA6QA+QAObBtDug1gSnqf//+HfhDDPbKAZeE9uo7/X7OvCNnnoM7+X4b7o63+l91h+S+DWSS9Pn4kcPPj8He5gE5Q87sjbPOX4o6TyBOsYNlgmaC7k3Q5Aw508uZLdSnqFPUKerkwCk40JtwKeoU9V7ObKE+RZ0J/RQJnQmaCbo34ZIz5EwvZ7ZQf+Oi/mf4/cs9Zfg2XCm+pxDfe00KJmgm6F5ukTPkTC9ntlC/T9T//B5+jf5q26/h958pEvSKdG/9qf5ZvgXSPcMHJuh1uf/n96/wK66/fg9/WgtulTN+/f6TF6dLy3R/S+202sUHjp7BVfa5LlfPhmefqIvJhEldTFJRbgPZK9K99UkGG3fiQlFfiwOYk/H3dFuiDtF8u3ohv76FNm/Xv8PfpWU6xyy102oX+yBn1uIM7TwyL99B1K/DW7Gbxw5eJQNXBwnh+lZ8sU1eKKANj98fSYoj9sUEvVJi9WL4a/h9jad2mMNabP/+HbDw9yLuyjHP366LyzQ379kHObMSZwxu6Djyej2sVxZ1CDpEGKKshR3lccWeEgPqo1xfrzdwkuhcWDJBrxxv7HTT3K3tFztzl9jR5u06LC3T83apnVY79EHO1DEFNnzdLjbrinpcieeddl6th3vTIh0mW2MRwFVf/kySWMzGggl65SQEgaaoz+YghXBlDjL/mdxbVdRxFCZFHUduLVHHqtk5E34o6kwA6yYAivq6eKZdN0XdTKycvyvzxj+ErQAAAYRJREFUjQI+m2erinop4CGoEPrwuVq9Uy/L/8ZjOYo6k8K6SYGivi6ec0Rdz22ZH5aW6Xmx1E6rHfogZ1bmDIV5tjCDg0te1xX1v/Ez9bR6r0W8PF7H8TxEHJ/J47puv2SQbMPJyQS9MgfM43fM3/hMDOoUT7/Hub20DDkG312x1E6rXRQfcmZlzlDU9yjq4mGYdJSOh94iQTCZ0tPvSATx113e3JPwFHUuRNZNKEzQK+Ep52+a45fh4oUbc1nMeTzxHuumJ+Fdgl9U9og+AlbkzEqcoZg/RMyhGY63+l91h+QmuUGYvb6Sw+RwL3fJGXKmlzNbqE9R5yryoavIZ5GeCZoJupd75Aw508uZLdSnqFPUKerkwCk40JtwKeoU9V7ObKE+RZ0J/RQJnQmaCbo34ZIz5EwvZ7ZQf7aou4r8IQbkADlADpAD5MC2OTD5oJyuwGsiQASIABEgAkRgHwhUT7/vw216SQSIABEgAkSACGgEKOoaEV4TASJABIgAEdgpAv8Dcp+ZjVqH53kAAAAASUVORK5CYII=)
Nesse caso, é correto afirmar que o Custo Médio Ponderado de Capital (anual) da empresa é, aproximadamente:
a) 14,05.
b) 14,85.
c) 15,45.
d) 16,95.
O gabarito apontou a alternativa A – 14,05 – como a correta.
Considerando que o custo de cada fonte de financiamento não sofreu alteração e a nova estrutura de capital abaixo, faça o que se pede.
![](data:image/png;base64,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)
Calcule o novo Custo Médio Ponderado de Capital (anual) da Empresa Y e assinale a alternativa correta.
15,35
14,35
14,55
15,00
15,55
Quanto aos tipos de atividades em que são necessários os conhecimentos da Gestão Financeira, podemos citar as atividades operacionais, as atividades de investimento e as atividades de financiamento.
Com base nas informações acima, associe a primeira coluna com a segunda.
1. Atividades operacionais ( ) Financiamento de capital de giro
2. Atividades de investimento ( ) Vendas
3. Atividades de financiamento ( ) Aplicações de liquidez imediata
Assinale a alternativa que contém a sequência correta:
Produção; aporte de capital social; aplicações de liquidez imediata.
Controles administrativos; elaboração de relatórios gerenciais; financiamento bancário.
Aplicações em coligadas e controladas; elaboração de relatórios gerenciais; investimento em ativo fixo.
Financiamento bancário; aplicação em CDB; recursos humanos.
Produção; aplicações de liquidez imediata; aporte de capital social.
Conforme visto, as funções do gestor financeiro estão diretamente ligadas às atividades da Gestão Financeira. Assim sendo, marque a alternativa na qual os conceitos das funções do gestor financeiro estão corretamente definidos:
Funções de Financiamento - busca, no mercado, das melhores possibilidades de investimento, a fim de garantir faturamento proveniente de juros, e não apenas do objeto social.
Funções de Financiamento - diz respeito às atitudes de captação financeira que a entidade possa vir a precisar, e estão ligadas às atividades de investimento.
Funções de Investimento - diz respeito às atitudes com relação às aplicações financeiras que a entidade possa vir a fazer, e estão ligadas às atividades de Financiamento.
Funções de Planejamento e Controle - diz respeito ao dia a dia das empresas, e estão ligadas às atividades operacionais.
Funções de Investimento - quando a empresa estiver sem recursos financeiros e necessitar quitar um débito ou fazer algum gasto, o gestor financeiro deve procurar, no mercado, a melhor opção de financiamento, ou seja, aquela que custe menos para a entidade.
O Grau de Alavancagem Financeira pode ser entendido como o efeito causado por se tomar recursos de terceiros emprestados a determinado custo, aplicando-os em ativos a outra taxa de retorno. A diferença vai para os proprietários e altera, para mais ou para menos, o seu retorno sobre o patrimônio líquido.
Com base nas informações acima, e no seu conhecimento sobre GAF, analise a DRE da Empresa Alfa a seguir:
![](data:image/png;base64,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)
Considerando que a Empresa Alfa possui um Ativo Total de R$ 350.000,00 e um Patrimônio Líquido de 20% deste valor, calcule o Grau de Alavancagem Financeira e assinale a alternativa correta.
1,2288
4,2857
0,9652
0,2333
0,5832
A questão abaixo foi elaborada pela UFV - MG no ano de 2017.
A Empresa Y possui a estrutura de capital com a participação percentual e os custos específicos de cada fonte de financiamento, conforme apresentado na tabela a seguir.
![](data:image/png;base64,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)
Nesse caso, é correto afirmar que o Custo Médio Ponderado de Capital (anual) da empresa é, aproximadamente:
a) 14,05.
b) 14,85.
c) 15,45.
d) 16,95.
O gabarito apontou a alternativa A – 14,05 – como a correta.
Considerando que o custo de cada fonte de financiamento não sofreu alteração e a nova estrutura de capital abaixo, faça o que se pede.
![](data:image/png;base64,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)
Calcule o novo Custo Médio Ponderado de Capital (anual) da Empresa Y e assinale a alternativa correta.
15,35
14,35
14,55
15,00
15,55
Quanto aos tipos de atividades em que são necessários os conhecimentos da Gestão Financeira, podemos citar as atividades operacionais, as atividades de investimento e as atividades de financiamento.
Com base nas informações acima, associe a primeira coluna com a segunda.
1. Atividades operacionais ( ) Financiamento de capital de giro
2. Atividades de investimento ( ) Vendas
3. Atividades de financiamento ( ) Aplicações de liquidez imediata
Assinale a alternativa que contém a sequência correta:
Funções de Financiamento - busca, no mercado, das melhores possibilidades de investimento, a fim de garantir faturamento proveniente de juros, e não apenas do objeto social.
Funções de Financiamento - diz respeito às atitudes de captação financeira que a entidade possa vir a precisar, e estão ligadas às atividades de investimento.
Funções de Investimento - diz respeito às atitudes com relação às aplicações financeiras que a entidade possa vir a fazer, e estão ligadas às atividades de Financiamento.
Funções de Planejamento e Controle - diz respeito ao dia a dia das empresas, e estão ligadas às atividades operacionais.
Funções de Investimento - quando a empresa estiver sem recursos financeiros e necessitar quitar um débito ou fazer algum gasto, o gestor financeiro deve procurar, no mercado, a melhor opção de financiamento, ou seja, aquela que custe menos para a entidade.
O Grau de Alavancagem Financeira pode ser entendido como o efeito causado por se tomar recursos de terceiros emprestados a determinado custo, aplicando-os em ativos a outra taxa de retorno. A diferença vai para os proprietários e altera, para mais ou para menos, o seu retorno sobre o patrimônio líquido.
Com base nas informações acima, e no seu conhecimento sobre GAF, analise a DRE da Empresa Alfa a seguir:
![](data:image/png;base64,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)
Considerando que a Empresa Alfa possui um Ativo Total de R$ 350.000,00 e um Patrimônio Líquido de 20% deste valor, calcule o Grau de Alavancagem Financeira e assinale a alternativa correta.
1,2288
4,2857
0,9652
0,2333
0,5832
A questão abaixo foi elaborada pela UFV - MG no ano de 2017.
A Empresa Y possui a estrutura de capital com a participação percentual e os custos específicos de cada fonte de financiamento, conforme apresentado na tabela a seguir.
![](data:image/png;base64,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)
Nesse caso, é correto afirmar que o Custo Médio Ponderado de Capital (anual) da empresa é, aproximadamente:
a) 14,05.
b) 14,85.
c) 15,45.
d) 16,95.
O gabarito apontou a alternativa A – 14,05 – como a correta.
Considerando que o custo de cada fonte de financiamento não sofreu alteração e a nova estrutura de capital abaixo, faça o que se pede.
![](data:image/png;base64,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)
Calcule o novo Custo Médio Ponderado de Capital (anual) da Empresa Y e assinale a alternativa correta.
15,35
14,35
14,55
15,00
15,55
Quanto aos tipos de atividades em que são necessários os conhecimentos da Gestão Financeira, podemos citar as atividades operacionais, as atividades de investimento e as atividades de financiamento.
Com base nas informações acima, associe a primeira coluna com a segunda.
1. Atividades operacionais ( ) Financiamento de capital de giro
2. Atividades de investimento ( ) Vendas
3. Atividades de financiamento ( ) Aplicações de liquidez imediata
Assinale a alternativa que contém a sequência correta:
1,2288
4,2857
0,9652
0,2333
0,5832
A questão abaixo foi elaborada pela UFV - MG no ano de 2017.
A Empresa Y possui a estrutura de capital com a participação percentual e os custos específicos de cada fonte de financiamento, conforme apresentado na tabela a seguir.
![](data:image/png;base64,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)
Nesse caso, é correto afirmar que o Custo Médio Ponderado de Capital (anual) da empresa é, aproximadamente:
a) 14,05.
b) 14,85.
c) 15,45.
d) 16,95.
O gabarito apontou a alternativa A – 14,05 – como a correta.
Considerando que o custo de cada fonte de financiamento não sofreu alteração e a nova estrutura de capital abaixo, faça o que se pede.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAUYAAACnCAYAAABtuPVjAAAgAElEQVR4Ae1dy3HkOgx0Ps7AMTgOXzYRHx3ExuDrBvKCmVcg2SQAgqQ0o7+wVd6RxA+AZqNJaSTN28P/OQKOgCPgCAgE3sSe7zgCjoAj4Ag8XBidBI6AI+AIKASEML69vT38zzFwDjgH7sYBpYtyxUhg/Pv3z/8cg9NywDns+TtXw4gz+p844qRyUs0l1dHqO4edw3M56cLoK8HTrgSnkt2F0YVxKldQz4XRhdGF0TlweQ5A8KZ+ujB6Ulw+KXzF6CvGqYKIei6MLowujKfgwPfjM9wh8vn47vo7td5rYvn3z3u8W+X9z+PvP7I58us1exCsrT5dGLskO9dgbkWas9lZf8UIMZK39Hx+P8ufv48/79QXFxvY4Mes/qfWs9pOPUb+vT/+/P33+P5MMX9+X2qCdWF0YbwUoS3R3k4YIVoQtrfHc+KI9uhvqmB5PWv8nznmwujC6ML4MgfqVRpONd///I34fn+KByXy8b9/Hu9vb4/3P3/SqfL74z2sFtnqM5yuGmKZ2lIS018UYV0v+vb+5zutQnndJKQt3wgX08a/x79em3Bqzfx/i6vLWqBe9O3lcWtPJC6MK4JbE6E9EF53PWyI5OviOxBGEpcgbhSjEi4mPGV1qeoEjupjyWbu9/vxaQoofCPxJZFGP0mser5B4LSNKW3yZQBlT+Rb8S3Gjv20Uu7aWY8vxBUXRjFQ64K9bnK67y18txdGJLi9UorX5Zgw0Yovi48hnpYwphVbXnlmHkOIcBqefGH9YzVbhLhwR/jWtFHqE+ajNrBX+1r7JvrKMUV7vbLW2D973IVRgf8skN5OJsuR8NhOGNunjzGpjXKsGMWXF1rcCFt5DGJTi5us969a9f17oC2EquUb6tU2IIZ1PGiDvgMPmgI7FsaWb2vzy4XRhXHl08z9BXM7YcQqTcYMsYDAiJXPi8IoBChwebowkj8931CmbeC4GY8hgrp+EbW+MOp2AreV89aFcWWACwlksvjx7fA4hjDitDqJAb6QMIURKzK0IayU4KFdPkWeeo0R9qOIR/GBHZS1TvOjje9wD2OjTbVCVX6LfJsijC076/LHhVEMFMDGYGJQcHzqJ9rTqQYREISzVxTbiOQRfJiK37L19hbGfDqLb48/6RtqJT7iVFp9GxzED5xiHII4hn7BVV0P4vP5+GTfdmO11/WNciOtAAlD+ovtwKV0jMdDbYRfyAFrTOEb3SQey+WqcGDHzF3LzvxjKwgjBiaCJgGd76AUDfTNyLEKOLADss3zW58CFPKt7XfPT5BsTx9a/gHvdXwjDkoetfy44vFafGZjkYSuiOkVcZIxrSiMa5B83QQqhIGdpYRRgl7s+PGIBfBegzPx1ov7Yr6AMOI0Xq9qV1mUHCMndhBGrFywouTiE8vsm1GRPGjHb3HQZbxPXK9J7VqDy08Z3nHawfvp20DiVd+imadBvTgTMbg/4QbgdKNwOi23MUpt1alMnOnhPxOflo3U3rLB45MrCPSP8eHY9eLV7fi49rgyPYF8xcgxnY4bcRpnP4ShHO95/SA/zvK5sTCC6EhOJAWSCOUYBOzr+tinwUEf5VhM3rSfkh/frP398xme8ZQDlOzgQnYWDPg1sKFmTpCpEEm3R1yNOEmY4EsV36Atrmfm9o2L8j0bWVhT/HkfNwnDB2Cu48NkhHLUb8RbxUjjijboAzYwJtMT897COB0nmRP3breiMGLlQJ+JzEqkaCAgIlG4UjLkpEaCIRmQHEgWdqGXrwSTnSBMEDnWZ0WAyi/YUcLQsvGsMDKf5EVnSUpZNsCoigV9ISaGHfNb2IAQZv/qtmb9Jj4Dny1hNOKQXEFc408XxjFGVU4wbtyxbEVhrBPQJLZIgOcTiALRf1ixxSRG+RS/IARS0HX/tA8bnDyIs5ShP9gexYkJAT6zyQUrqSxaqBt9rW0jKbQPaGfYmCuMaQzb+IzirX1DHFjpB3wFVxDX+JP84uPj22PM7o4RcUb/E0fmk6omeQbZIDYSIIrI/ATC7QQigRqzHWxVdSu/EIMUxqrdwM6zwgg/0V6sziYKY+0rYori3LXxpDDWNpGAy4yr9jnzqjEOKJ/PYfjtn8Dwbp/bCmOV1DJZ83WlxmqIBkeKBBE3JV1+aF2SmZIpJ2wlgKmuFoJUL18CGNjQpKkTeF6csX0S5Wxb7bcw0rFQ+1BX+tC1UfUh29bj0B+DPEYtn3vjmtvUPmjcW/sujDInWjj58YLTxsLIrgnmU1+cXpJTo5WFap+TBonJTwvRLxIqlfHrYHylkcUwfoMn7+5nvmW/qT/YKIASuV4VxowDbqoVN9DOxAjXd6vreBKzT25jtjCO8JnpM8YVfmTMbbxHCe3CKPk5wsvL/e06fu2JTw4X3XZhdGGcK/YrrBh9EOYOgtdflzMujFPwxZkVLtlMabNFHZzZPHe2YN3ONyXfXBgvukqaMvh3qTNdGJGE/JLM2+OtdfklcAeC8mziQlyW6gf9zf2E/ReEkV+OossfuCTyUo5hTIAv/MT+KM659WN/LowvDdpoULz8COI7WxhnJfRziVfjslQ/z3IO9p8TRlxX55MIHctffC6WZ/DThdGvAy5GqmeT5tztlhJGcT9sWEUiSdkKk0Q1fWlUfsfl8/GNL5Ly6hNtSYiwbfdTxAb1knhZdograuXWFCde74XHYMuXhR2x4rZmPeKKmKlvbCucujGjTcc3I798xWiAUs/m5xaGu8eziDCmxIbIlEdLjcSDCPIHAHDMFEbiV6efVhv0qe3kFa/RZ+a7ulMgCxdWjHXbODEYAoO22U+VL+Rn0yecKuNxU9ht+YFy5ke3f6N+xkD5yY67MDIw7i4gV41/tjDm24NoZZISFMmfExxJZSQeBIvXxbEsHmjXEgB2a1qrDfrkdhSf6/t+k99K6IswJ3/Qd7ZdVqJ48AB8sU6jUWZ9Sp+UQFe3uwEnCKHexziUT9n/uL7lowujIpIFkh8rpDsjFrOFsSE0MeFwGtdJVEtUqmNI2AWEkYtXvlkefjJxZ1yHmGEFXAkjJgIxScQ+tTDmU3flB+eKxI771BbG6Btw6uDdjVm3n8ZlF0ZGFj6Qvj2NQGfAaSlhRKxSVIzEq0RwwurvlVNpJkjwDeIlV09sTEcrxqqctdU5g3gnPvAgfWoLY4xB46v36wcqZP91fYxj79OFUQ+y71/uy64lhJEEJ6+ulGjIRLREkEQF19LSyievyLBinPC4q24DQaqEEX3CJvaZuKEtVse6b+3vIC8iBurWpu/PgFkUa/igfcI+rjFiv71C1Hj3+3dhvFxC92Y0L2NJPkja2cKoTx+D8CDB0ikqEyPxGyckNBAdXod8zOLTeOwU7fg9gL02qC/sQFjSaS9/1FPj1Os71JV9EY6tx2CJj1itxnr8PkbZj3j8FAKcvxVPfn9jfIE7hJJNPBmnXv9Ge42DsU8x6H/iyHRSIRD/dNE6Fgecw8caD5kfSdSwcjVEStbfJhYXxoMMxB6DfxebLozbiMlzfHJh9FNdF+FdOODC6MI4V7R9xehitYtYzSXqK/VdGI8sjMf0bZIwUiX/cwycA86BO3Fg+OWLruD7jsCZEKBk9n+OwBwELM4IFlkV5hjwuo7A3gg4h/cegfPZtzjjwni+cXSPOwhYJO9U9yJHIFw61DC4MGpEfP/UCLgwnnr4dnHe4owL4y5D4UbXQsAi+Vq2vN9rIGBxZmVh/O/x8/H2+PodAPjfz+ODvg3/+Hn8N6jqxY5ADwGL5L369yyLeUlYvb19PWR6/j6+3j4ePzdKRIszHWHk4JVbF4YiJ5g2RRjZQPx+GQMlOqx2/vv5eLzNc6rqww9cBwGL5NeJro4k8D/fYqdEDguOVJ7ThPIs7VD7D6aCv18TFjK1G6c+YnFmKIwctEcQrjcBZB+RKcLY72FU6sI4Quhe5RbJr4vA7+OLnWWRqEHwHg9acLBcDbkbV4IiZ5RIlvbXRU1HZnFmnjBSjwFgPjPplWVd9vUbB4kceKuW6c+21+1AAkOMyedMoLRC/aHVKT+V0P3xOB4POTPf61RDE+nI+xbJj+zvkr4FjoLnjTwNC0WWD9QmLH7C6lJyfknfjtyXxZn5wphmIizL5SyVBASD84DYFCGJAlMGYG57sz6cCehPEUYuiHHIzH4Rx41Jc2RCW75ZJLfqXe+YXCEKkQzBxryIZ4DIS+SBkTPXA6gZkcWZ14QxCEYRvWg5rcjCxVsLcFb+THs225G9QIAnhFE2oS9/OnEEP+937aXJpAMXWCQ/sLuvuxZWhiRw/DRaL1CiGZr8xaWxZD3nUOI59WXVe93ZY/ZgcWYBYUyDki7whgHKItMSxiQybCBiO/QFkTLaryaMsM0/4UdQ4PjN+c1Ic0wqt72ySN6ufa0SfjbWXzGyuCkHw5kRzzW2eGFVr7ppcWa+MIYZKp0KB2Erp8U1cBxslDLQn2m/mjD24oDv9En+++qRI3KkbYvkR/JvVV9CPqXJnOdpMDrIxXDZCwsBqovtVT0+ROcWZ+YJYwCeL7Mj2O1ldyznX7jImWxae3HaawkjrgUmmMX1wuSz/PJFC9vIDz5+sa7wiRf79q4IWCTf1aE1jRO3GRH5irGawCuhpO9R61yO3dHkP3WhsGaA2/RtcWYojNSo/FmzCMSP1ctCRWUfj59fuoaHcg34qL0SMSWMDwifOMWNq7ro99fjV7Rprfg6fgRSwX95LWeboXMrUxGwSD617fnqac6q/GS5wRcnIU6REylyxvP2Yud8KI08tjjTEcZRd17uCBwPAYvkx/PSPToSAhZnXBiPNELuy8sIWCR/uVPv4NIIWJxxYbz0kN8vOIvk90PBI56DgMUZF8Y5CHrdwyNgkfzwTruDuyJgcaYSRqrkf46Bc8A5cCcOaGWuhFFX8H1H4EwIUDL7P0dgDgIWZwSLrApzDHhdR2BvBJzDe4/A+exbnHFhPN84uscdBCySd6p7kSMQLh1qGFwYNSK+f2oEXBhPPXy7OG9xxoVxl6Fwo2shYJF8LVve7zUQsDjjwniNsfUoEgIWyR0cjQB/lFA/okuPzKpHC3Xzi+1bnOkKY3gZg7p9B8+sh7L8TPQ+SB3Bh1bk4YF+gNWq1DzOiYvbRiSBMTb6mVZp1+pHPXve9OGcBRbJzxnJNK/jiyNsjvD3CBAumY70THTaofacQ8SrXG+aC6evZXFmKIwctNMjsGEAUqDmGo6CVrBPAscYSwT++PiofjxM2tX94Kcp+FtV5vp27PoWyY/t8Sve+W++vIIe2lqceVoYw4olJ2pMwO5vu4g3ffBZ6fm20gf5MlkxQ+Z3zam37uSfXqAZV58+JDHKK2a+Yuv5rNtxEdJlvE8ME33GekUY6zcyB2H8+Q0/T4vZP7QUv5pY9xOshLeotGxzP863bZH8fFE853GYFHEWV41x5EJIWSpL9fKKMeTnNTkxQtPizKLCyMVFipac2cQAZnEqwlS11a8US4Na1QMp8JMHeR+ChIHHfhFo6VN8V10lOFV/LZ/bP7lQ9Wm+904Lmt5n79ILhC5+hDjUhMUFNpKk9eq1EYWOX26R/PheL+FhHFOMteaznGwL/+PvSsf9TJsl3DlRHxZnhsJIjcofhEULhwEsm5UqjMTsNGhbzXylNymM5XjYGtiQAoJTzBSfEpvYM78oPfAZwsyZJvyBr7xPHKPP2H/BvV7RUuxIgoBDEm0ZV+wH9YoFF8aCxcm3Qn6kHGV8q4WRTaYq5MyZwNHYV80Z1ehCu08JYwsgKUoThcIU2UHbjsBKH9IqbaKNTAYMMBdgRhBbnAY+W8LI+4fNJICMz6nEELTQvqwMuTDibc00VjIuo59gwYUxD8GFNsLYpzOQsJ3PcCjIBheI66Ee53Rrwr4QWCyU/YRRi4JYPfEBSd5SfQyqbssCEsKo6w1sSAGxVoxldcxMps2Bz5YwCn/QY4uAFomlmElhLP7/+DVGgHu/z8CxNHnqfDAnYc4/4hwmXr59fRgPI4xB0PK1tZHIREEoK9dyvbInjCMbXWFsza6ZIyOf6y9LMGNX1xgxAeS+aSP2X2KG8IG41mlRbBNWuHkJavQTkqechguzF9ixSH6BsOwQaCzzWOOMCRO6nEgflVBqDnFOU1v0Y5u+0lGLM8NrjCI5GRpClKzZiAaCJX0UKly/+GHA8wFJBlRbeT+WFAcuNHNs9IWR/GBCg9PzHM88nwuGkaxBvKjP3B8DNmwatvl9aEEnDXFLolcwsfop+GmrV9i3SH6FuOwY9PiqsQUfAn9Vmc4xMhDEEzkafhjeNnuxoxZnusJ4sfg9nBsgYJH8BmF7iC8gYHHGhfEFQL3p8RCwSH48L92jIyFgccaF8Ugj5L68jIBF8pc79Q4ujYDFGRfGSw/5/YKzSH4/FDziOQhYnKmEkSr5n2PgHHAO3IkDWkgrYdQVfN8ROBMClMz+zxGYg4DFGcEiq8IcA17XEdgbAefw3iNwPvsWZ1wYzzeO7nEHAYvknepe5Aj4b744B66PgAvj9cd46QgtzviKcWmUvb9dEbBIvqtDbvzwCFicOYkwxkefyqN1h8faHdwJAYvkO7lyYLP8UUL9TDQ9tqoeHzxwJEu4ZnGmI4wcvHLrwh7iRM9Az7FbPQedni1uP5u8BLyjPp7H04pnZO2u5RbJr45F4Id4mTNFbPANL5ygZ6LTNrXluUW5hmpXxw3xWZwZCuMZQTqmkESiPoPnMeMBrY71aZH8WB4u6U18KclH+okLLnAQRotvgk9KJCGYS3p59L4szjwpjJTktNzmb4uhJTmfpfhy3KrPy9Py/ecr3VyO5T3vj1atOB6hDgOcb0in/nT9stIMb97JLLH86flP9nTfI180HWL77AIvDm9BYXjkfW2zxNP3x8IT9vmYMZvBH21vbow8qH22LZLv48mWVuO4TRXG8Bad9GYnyqHQLnBOjveWEexpy+LMC8LIhaokFBI/iFZ+rRbKSyJGUcNAIFmxH2GSYqbecdgZyNA3HEmIy77gD+xhv5xGmP6zPoX/HV/KgEcbrItSRLJLL5gNeMV6nOTjeHh76tbCEzGWMTAxYQ7Oj1GEtMuORfJdHNnUaM2ZeuIs4y7LKAf63Nw0lB2MWZwZCiM1Kn9SSFgOqVfq491u7foxeTFYMZF5f/EdjCgHWlQvHQtiVIQMNehzLCQ1Eao24d10yX9T+Kb5UvyCMFl4Uq2IQfhJ1DyhxNaVb8GfDjapL4GnRX6KEbYWibFEu9eWRfK9fNnOriWM0rqY5GRRyZeUU4Qhn5hV9cvtWpwZCqNMLmAyU1ispBTJ2xJGLiLYZoLQGMhKSPDlSw5mpv9cJAGBjqnhS66u65eCshXs1GJfxcNslUmL8AE2Bp6WfS6Mi8RYQtlryyL5Xr5sZ3csjJh4cwrAOeISO1OJ5WzSR70Lf1qc2VkYO4kckh8rztGoSCGohORVYTR9aZFH+lI8r8W4lNFW6i9cZ5VxV/GY/vDeLB8M+1wYzT7nxsh92GfbIvk+nmxpdYIwhvFFvsE3Pr7UB8r5Nupe99PizKbCWFY09jUxOZtNGOw8VrEu2gchwSliqmNdT0N9qlKJj1hBxf75N3aWjWhK+pJdtFZspfBR/JtiK9Zpn+48IYzJv9diZAHttGmRfCdXNjRb8+H3CyIX3Qj8MnKicIjzlvgjJ+cNg9nclMWZoTBSI/4XgeQgxjimCMvXb0zY2B8H3kpk6jfa4fbzNbEgXMw3qXKPj+Q3Br4IT+lXNvnI93aFiIQw0hHuu/q9lp4vobNiU8SCaznalp7dw36MFfF0sRGXKeBAPWb828lY69UYYWu/T8L3Pv/UeHHOa04qUazHPpxW5VwvPLs+mhZnBIusCsvAYiTlMh17L46AQGA9DgszvnMhBCzOuDBeaIA9lEdY8TgOjsAcBFwY56DldU+JgEXyUwbiTm+GgMWZjVaMm8Xohm6OgEXym0Pi4Q8QsDhTCSNV8j/HwDngHLgTB7R2VsKoK/i+I3AmBCiZ/Z8jMAcBizOCRVaFOQa8riOwNwLO4b1H4Hz2Lc64MJ5vHN3jDgIWyTvVvcgRMO9kcGF0YlwKARfGSw3nJsFYnFlRGNNd+emOe3oy5k53028yom6kQsAieVXJDzgCDAGLM+sJ4+9XEEIIIj2Sxx/BY34dbJM9hqgfozqYp+5OjYBF8rrW3Y8wjlfPRNOCRj5nfXW0LM5MEsbwnPHbPGGDIJZnevmz0ctADb8osPi3gA393PIyri7WS4h5omDPqbuYgzt3ZJF8Z5dWNR/eUZD5r3KUPWNPuOSFCXE87ZQ8jW4SZ3K9VT0/TucWZyYIY5xBvr7USxYOEBcNIj89jyR5URyJNBOF5wAQuAsKAYvkqsp1dkn4GFcl/+OlrJwfYcKPK8FQD+qnRBKCeR2QxpFYnBkLI4QizD6G6LRmperNOLotX87Tik+Wx0HGStBe2mthxBtw4pinU4IZvyMjbb7lWbWseuEP93W+HfQn3zakYmzgGlaBIDWNeaMeFem6Mj5lb8yfU9SwSH4Kx5dwMnAhjWsQQs5T9iIX5HR63V4Qz9CW11/CoXP0YXFmKIxFfCKweQYKMatZiV53FWawJHosgWNSFuDNpMXsN3GQim9pADgx8mvCik2q1bUbK1Qrxn6biIEW9n4bTApFnGT9Fq7af+Ad4w8YA0Md60RME5Kn/bBIftpg5jrOxFBzAZNxzF/wDwuSuM/Sda7lU9e3ONMXRiE0+uWyeH+bFJ6AkJmEaWX1H1Y5RRQiqrp8fK2DxIQLdRCXLAxRXMRgq3gqu3SAzaYllo6v1rsPh3YMInK7jODRx/K/FNByvPhaxkPUDT6NMVU9nm7XIvnpgnjK4cgp5EMtjHFSRTk3EepSoiSOEIZWPd7mStsWZ7rCWIGrE54nM0fKTGwmBmwAyKnyxwSI1WkNUkh83j6LIjnTEkZuD9vMro6J+VH8pHZo84wdhgVw43b5NsrTpxC7dCok/WoII7VnsbQwVeZOt0tY3PFf4AXjf5W76dJWNe7EidCOc5ItUm4ApsUZwSJZIQIlky4KSQbXFEAkYEnQiC0DOySoLm+NgCE8qSqRIftSNTfaTbGrRWnY5hk7nIQ5mHIK38JVnx7respXLaIFIsPnUnjqLcnhU4cy2XktiqGh5kYSRnEGFRYPmOCJk9b2ZDdOW9HiTFsYA7AAqsQcZqL8RUlMsCJOuOaVRJWNgpzBYnlpV/qvtwwRSZVmC2Nr1uRGKW4288prM7witi2RGcVnxCTstnBV1xgV+UOC5LFRdeFu+DTsi/Lz7lgkP280I8/jOEq+oo3ipeIK1ZL5wzlBbacuXGDvvJ8WZ5rCGJKMCVsJWwEeVik4JeXXsGI9Mhr+hNhQb2lQUU6fqBMGsfTZuoVADmzxMG4pP3Nxxy7VEQKFRr02z9jhJEw2tF2Ba5mg9LiE/YThx8+PILSoOxFTRHzWT4vkZ41l6LceU+QS8rbBodCv5hsdZP1NW7QMPTxFBYszTWGcFxGJQ0neeW29tiOwHAIWyZfr3Xu6IgIWZxYSRr0svyJ8HtMZELBIfga/3cf9ELA487ow5uW3rxj3G1q3DAQskqPMPx0BCwGLM68Lo2XJjzkCOyFgkXwnV9zsSRCwOFMJI1XyP8fAOeAcuBMHtIZXwqgr+L4jcCYEKJn9nyMwBwGLM4JFVoU5BryuI7A3As7hvUfgfPYtzrgwnm8c3eMOAhbJO9W9yBEIlw41DC6MGhHfPzUCLoynHr5dnLc4s6Iwpidf0tMs9Ejgne6m32WE3ag5+zssjkAPgW2F8Wy/+WI9ItVDs1nWekSw2cALFkTAIvmC3Z+0K/5Iq34G2p9aszgzacWI53HxCOYUdpQVIgZFD8iUXibUEc+DxlssnlqZKmEMMePZ7QluxCrGM9CNts/13+jMD2cELJLnwktvIM/YbUZIWOJ22i55GcEgHqLapeHpBGdxZoIwxhnliL/5gofexcAmoZwtjkoYOzh60YERsEh+YHcXdK09KYc3WyFJlEhCMBd05HRdWZwZCyMEIwiOsepTKzbgX789R7fVM5wsD4OZbza3HjeM7U0BJJ/za5PSqYL+7Rfh98fjh8rZCjGs6HIwIF08TSYgy4tqEw9Ef3wWtu3L/vEOyzLbZ9Oh6IPddG9hcTouruawRfLVjB2qY3DUcAo5nLgUcqaVz0bzqx+yODMURkrgKD6WEEWhKOI0eB9jFqv40gk+WwUhhDBNGbRQpyUSSYzoZxTM337RsSTBg/30rrriX6zPxVAKG+KOFBKxmPZ1/J32U7C4OnNnxGeRfEbzE1cFRzG58tzgZbQAift88j1x4C+7bnGmL4xKfGTC4/1tcqUXvDSTmYmV6jdGpsv5qsuI3bSBelHo4sDz7VRutWWzKtWSwmcQSdWH5fAp+jfsV/2L1uknCBKuoa8BFqr5nXctkt8Rj3jGZeQmzkAoORK3CLOyuLkfWhZnusJYCWEAks1ELXGg42x1GKFm4sIGhJwqf6xvVsccNO2LGE8mstZvv1j+qVjmCmMkIo8FpJwmjO328jTbxELEfu8di+T3RMTmXRDDcGbE8lH8xMH90LI40xHGCFwRrZL0OTktgSFcg2hBGAA0EyuzHPX0Z2OALcFDU+GX0d6y/4owCns6fsO+XjF22yMo+rT74jXuvm2R/JaYmAsH4g8WH5Tf1vb90LI40xbGkKwAroAll+gxUbNQUuKy2ahcoyOt/GBfbkTRLe1K//UWn9lkafRF+RgIwU8NLDFRfqc24y9fmH0upErYwmozr5gt++pUvdue2fRrQxwMc9siuVnxYgd/v2QeBA6ya+YULh0rOcfzijiqFzIXA6gTjsWZpjDKU0neq0p0iEo6JS4XdGM9Mhr+1CDV31rP/82X4FUQlbKa5V+QRK+VvwhF+P31+KV95qOMn5ModcCFESvAFKv87RXbvuw/CaXVXsdXAEYk/skQsCDSwkkAAAPySURBVEjOiq+7qXnCuByCVnzNxzLnwjeV18WnE5nFmaYwdvoxiij55YxlVPJDjsDqCFgkX92oGzg1AhZnFhJGvUw/NU7u/IkRsEh+4nDc9Q0QsDjzujDmJbyvGDcYQzcxQMAi+aCJF98cAYszrwvjzUH18I+FgEXyY3no3hwNAYszlTBSJf9zDJwDzoE7cUCLdSWMuoLvOwJnQoCS2f85AnMQsDgjWGRVmGPA6zoCeyPgHN57BM5n3+KMC+P5xtE97iBgkbxT3YscgXDpUMPgwqgR8f1TI+DCeOrh28V5izMujLsMhRtdCwGL5GvZ8n6vgYDFmYMIY3zkrn4jzzWA9yi2Q8Ai+XbWz2gJuUffwuvnpe/xRJvFGVsYxXPE+raFKTdyA2wNdIs4c+u3+vHjd0fAIvnVMMEr6soLIVKEKm/FY/WtMnpAI1Wkfnmf9Dy/6ONqQKZ4LM7YwsgAaA4Cq1NvzhW6ufVri37EESAELJJfB5n4QpKPn9/Hzwd/Uw5FiLL0MojwRBoWMe2ykN9QPyWSEMzr4GdHYnHmBWGMYFOn8Q+DAJHD8fZbc8rshDZTV5h2gH7UEbBIfj1UYr6U/Amvd1KnwrFO0Lwgkjy3VFl6E09eMYbVJa9/PQR5RBZnnhRGiCLAg7BpcUR5enlrfhUS6qNc73O3fdsRmI6ARfLprc9SM+YLF8aw8sv5RXGUOr0y1IuLG8rH2A6LyLMg8oqfFmeeE8YwA8mlfAA//3bEWOjC+wjzq8rG9V8J3NveBwGL5NeLvogeYqvFr7zxqleG9vgMdUkV2TVJLsCod6VPizNPCaMUwQSREEtb6KIYslNsF8Yr8esQsVgkP4RjizoxRRhLnVoYS5lwi8QwrDpjeVw10tkhzgRF7cvsWJx5ShjxQ/d8JoFYRjAjsPzrf1mON1YD8Lr+ZVD3QDZFwCL5pg5sYswQttF1RHErDhc+OMwFkMp5bmIbda/1aXHmOWFM34CV30iphU2eKqfffMkzD65RAvC6/bWg92i2QsAi+Va2t7MT84UvTPCtdL42KIQy5ptdFr2mfC39xf7LihHfBWwX4ZaWLM48KYz4JTx+WqzAY9coooBCDGObry/6iVUXxi0JcAdbFsmvE7fMIYqV/rKg8ZzLuZWi75WRiIovbvAtt+r/OkCKSCzODIVR9OA7jsDBEbBIfnCX3b2dEbA448K486C4+WURsEi+rAXv7WoIWJxxYbzaKN88HovkN4fEwx8gYHHGhXEAmhefCwGL5OeKwL3dGgGLM5UwUiX/cwycA86BO3FAi7EQRl3o+46AI+AI3BEBF8Y7jrrH7Ag4Al0EXBi78HihI+AI3BGB/wHmq38jT17ANgAAAABJRU5ErkJggg==)
Calcule o novo Custo Médio Ponderado de Capital (anual) da Empresa Y e assinale a alternativa correta.
15,35
14,35
14,55
15,00
15,55
Quanto aos tipos de atividades em que são necessários os conhecimentos da Gestão Financeira, podemos citar as atividades operacionais, as atividades de investimento e as atividades de financiamento.
Com base nas informações acima, associe a primeira coluna com a segunda.
1. Atividades operacionais ( ) Financiamento de capital de giro
2. Atividades de investimento ( ) Vendas
3. Atividades de financiamento ( ) Aplicações de liquidez imediata
Assinale a alternativa que contém a sequência correta:
15,35
14,35
14,55
15,00
15,55