TÓPICOS ESPECIAIS EM MATEMÁTICA
O gráfico abaixo mostra o resultado mensal do setor de serviços em valores percentuais
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iyk/MuCMHP2h/wSz/ao+IPxc8R/GT4ZfFDVNP8AE/i74KeJ/wCwm8R2dilkuu27p5kU0kMeIkmx94RhV5xtBBzUuP8AgjH4P034U/CTSPDXjz4geDvF3wXsZtL0DxlpE1tHqr2szl5YJ1aFoJEJJ+Ux4GTjqa9f/Yo/Yc8LfsPeCda0/Q7/AFzxDrfirU5Na8Q+IdbuBPqWuXkhy0szKqr3OFVQBk8c11SmpVJz6Pm87tzTi12Sjo1377nFyWpwjHpy/hFqS87y1W+nbY+G9f8A24fjN4X/AOCjes+DPiv8YPEHwH0a58VxWngjTJvAFjd+F/F2mB4Rs/tWSJplnkD7SVlCozrnYflrhPid/wAFQf2jPi38UfjNrHw51D4qWdv8OPE95oPhfwl4Y+Dr+KNG142MpRl1LUVgeaCScocrE8ZiEi8ZGT9mfFf/AIJMxfHv4gxXXjn40/FrxT4It/EUfiSDwXeT2P8AZcM8UvmwxiRbcXPlox4Hm9OM4p3iz/gkza2Pxg8X+Lfhn8Yvit8Gh8QL46r4h0rwxcWTWF/esSZLlUubeUxO+SW8sjJJPFctJS9nBS3Sa+fuWb7vSV911SV9N6jXPJx2uvu966XbeNtn0b0PlaC6+N/7T/8AwWQ8Km1+JutfCLVbv4P23iEaePDFvPJotvLc2xutKkt7xWG9puWnZVlARVG0Ait7xB+1X+0p+0ta/tMfEv4f/FjTPhz4R/Z81PUNM0nwtJ4Vsr9fEh02EzXD3086GaLzghwIWj27wONu9vqL45/8EwdP+LH7QPhH4oaH8TfiL8P/ABt4Y0FPDVzqWiT2rSa5Yq4fy7nz4ZASxByy4JyD1VSOU+NX/BF3wr8UPiD481TQ/iX8T/h7oXxXkWfxv4c8PXtvHpviSTG2V3EkLvE0q7g5iZd29/7xpck0rRf89vJud4vzSjdWs9dbdSI25+aeq9y/mlBKS8m5a37aXtofPel/8FC/2h/2zv2h/g/4W+FXijQ/ANv8XvhK3iK9bUNHgvofDd5FeFJ763V0Mksh8owxxSO0QE4dkYrz9Mf8FQv2q/Hf/BP7/gm/P4j0rUrfxF8RUGn6BDrN5ZIsT3s7LE148KKIxzuYLtCBiBgj5T2vgf8A4JveB/hl+1L4L+J3h+51TSW8BeCW8C6VoUPlf2elkZFcOSUMpkBXrvwckkEnNdt+2F+yb4T/AG3f2e9f+G/jSK4fRNejUNLbOEntJUYNHNGSCAysARkEHkEYNb13FxtBaOTbXXl9pJpJ9PcaX3dlacNzKadV7JLur8kU21pf3k/xtu7/AJz+Pfh/8VfgF/wWK/ZQu/i18R7f4sX1noHia6j1SPQrfSLlWTRb95oDFbKsboG/1bBFbBOQTXCfCz/gq5+0/wDFfwtpPxb8OxfF/wAVR6p4i4+H2j/BmW88LNpH2kxMsetRQNO06xgsW80qJAykADFfcnwx/wCCQ2i+Df2gfhn8TvEnxT+J/wARfF3wyt76xtLjxHd208d7aXNnNaeRIiQqAEWZ23Lhnbly1M+HH/BI+H4F+JfJ+HXxt+MHgT4f/wBsnWf+EJ0y7sm0pHaUSywo8lu1xHDIwO5EkHDNjGauMlzw5tUr+i99y1XW8Wu9te9y6r56VlvZLz0jbR+uvTp2saf/AAVz+Mvxo+DX7Lum658GLDWzfPrVoniG90bQ49b1fRdKY5nuLaykVklkXjIZGAGSQBl1+RvG3/BVvxd4L/YX8M6j8Pvjbqfxm8U/Eb4gQ+FYPED+ALeLW/CUDWgnmgbSraNY7i9G0+UpQhxLkBwhr9Gf2oP2ftY/aD8KadY6F8SvG/wv1DTbz7Uup+GXt/PnXYymGRbiKWNkOQeVyCowRXgNt/wRJ+Gl38DPEXhfW/EfjjXvE/ibxTH42ufG095FDrsOsxoY4ruJoo1iQqhYbRHtbe2Qc8c0U/fvs3F+dk4XS8mlLqnfrZ6Nte7bezXle0rN+abXdW6XR8r67/wUL/aX+F37O37Q32u/+K9zZeEfC1prvhL4heNPhSvhS+hvGvIILiyeCS1WymwrlkPllsE5zjI7D4vfHz9rT4KfsneFP2mte+KWlXXhW71Lw7rOs+B9G8NWQs9O8P3Q23O65lge6eQma2dmWRdg83bgAY+kde/4Jc33xJ+AHxC+H3j748fFz4gaf4/0+HTmuNXbTw+kJHMs263SK2SPexQAtIrHHTFe0Tfst+HdT/ZIT4NakbnU/C//AAiyeE5ZJwnnz2y2wt97YULv2gNwuM9u1bt8sHKOsly27Ozk2n6+6m+199Rx5HFRlom5X7pNRSafk+Zrs+lj8/f22v27PiV8TfFH7Vt94B8W29v8Jvgx4BsNOjtTomm6nZ6tr146yySubm3lLhIZDE0JJjBjGUy1avw3/ak+Ov7XHxd+DXwU8BfEa1+FItfgxo3j3xT4ntvDNhf3mpT3NtbosEFvLF9lij3yhj5cagchcABa9/8Ahb/wR48B/Cb/AIJ++NP2frDxJ4sn0nx9cz3mseILh4H1a4mlMQ358vysrHBFGPk6Lk5JJrwP/gp3+xLbfsv/AAt+EXjj4Ua98Q9K+LvgLTdM+H2mXfh6KSS/8UaVGiQyW0gitJ4FnMal0eZEhDgZPyqKL0oR5XrrH1baqX+SnOOn8qS1tYpPmotbS95/Jcn5xjL0bb0vc6fx58V/2hviJ+2z4V/Zj8NfGeHwlq3hTwEvinxf48i8I2N1fa/cvN5SJDazRtbRR8xltqg5ZsEbcHx7xD/wUn/af8Qfsi65aaS11eeLPhJ8UbnwP8Q/GHhDwtBq2oJpNrIVbU7bT3V4S7bJDJ+72JgHEYJK/Wfjb/glPpvxJX4eeK7D4n/FrwX8UPB3h/8AsJvGVrf20mt6raOWkaG+EkTwSsHkcghBtLHHGMWvCX/BKLTvg98BdH8F/DX4rfFD4dX9pqtxrer+I9MurWfU/E95cKBNLe/aIZI5CxGRhBtPTHOc+WS5lN3d3837RNf9u8l4tJrfbqZRacoyjtb8PZtO/nz+8m7+fY3v+CWXx3j/AGh/2aX1+P4zn44A6nLENZn0C30O9sBsjP2O5tYERFlTJO4KAwdSCRgn6Trxb9iT9iHw7+w74E17S9H1fXvEmq+Ltan8Q6/resyxveatfTBQ8riNEjXhV+VFA6nvXtNa1Gm1y9l99lft167vd6kQTSd+7+6+nfp02XQKKKKzLCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiig0AFFfLHwF/4KFWXi7w/4u8SeKPFvw5vdK8NSGG50HwdHea34k0aRrx7aGO6s7fzpy7lcBEhDFs4GAa9R+HX7YPhn4j+NYvD8emeMdI1M3L6bOur6Bc2cVtqCQtO9iZmXy5JREryb4WkhZQCsrB03XySe39dPza+9d0OqvZylCbs07b9ddPwf3Hq1FeC/Fr9sxfg9428SWmrjQdP0nT7F2sru+vfsoguImthI927kRx27LeI6vkbUtbhmOB8vtXhrxLZeKfC9jq9hf2Gp6df2yXUF7ZTLNbXUbqGWSN1JDIwOQQSCCOaj7HtegnpLl9fw3+40KK8i+H37bPgr4p+C59f0O38Y3WnjSbfXrLzfC+oW0+q2M7MkNxBFLCshVnVh8yqVUCRgsTJI3S+HP2iPC/iX4e6N4njuL+DS9cvxpcJm0+dZLe7MzQGGZQh8rbMjRl3wm7HzEMpL5Xs1/W356A9G0+n/D/lqdxRXmXij9rXwh4Vu4BL/wAJBcWjaq+j3OoW+iXTWVjMk62rF5SgVkFy6RMYt+3LyMFhhnlik0b9pbRvGHiWay0pNTjtLPWV0N9Rv9Jube0v7web51vasyhpWi8sbpgpt8sUWRpElSNKz2/q7S/Nr7xXSvfpv/X9dezPSaK8lsP20fB2o6ZfSpbeLFv7S4s7aLSZfD93HqV5JeFxarHbsgcFxHIziQIbdI5HuBAqOy5d9+1heaZ8cdC0O80WXSvDWvwKBf6nY3tpNp9yIpZjDJui8py6xuAyP5UX2dt8u+e2iknmVrvRab6b+vXy327oJPlfK99/kuvp57bvoe3UVwnwq/aJ0D4v6xNY6dB4gsbj7HHqdquraPc6d/aNm5KrcwiZFLKHBVlOJEzGXRVliaTGg/bD8JXOh6xqUdt4pey0u7SxglXQbphq873LWixWuE/eSfaEdCh2sFAlIEDpK1JNtJdf+G/PS299NxOcUrvb+vw89j1SivBNb/bz0PSfGnhqBNG8VXWj63omtalci28N6jc6lps+mXNrDcQzW0ULMmwTSn5uZDGiwiUyIG6vWv2wPBOhjWZmuNYudM8PWcF3f6la6PdT2aG4EJtYIXVD9qnm8+PZFbCV8soIUugYdkr3/rX/ACfrY0lFxajLd7ffb89z1CiuB0v9pfwnqfwp1Xxj9o1KDSNCnmtNQjfS7lry3uInEbwC3RGllk3kKgiV/N3KYy4ZSZvC37QGheI/Aeu6/cRazoaeFUkbXLLU9OlhvNKaOETyK0YDeaAjAh4DJHJ/yzd6h1IRh7STsrXv5b39BKLbst72+fb1O4orxrw/+3R4O8S6nZ21vpXxAhF0bWSWe98IajYw2NvdHba3MzTRJsWWQogTmZC5aSOOOKZ48Tw/+3Xo0HjLxX/btzbweG9PLnR57TStRee9EV4tjIATDtnLXDoE8rAIcFPNj/fVo01Lke+unXTfTy6ijaUeZPTT8dvv6H0BRXHWXxotLj4Rf8JfPovimziSItNpculSPqUMgbY0XlR7g+HyPNjZ4GUeYsrRYkPE6x+3n4A0Xw9pOoN/wld1/aum6hrH2ez8M391NZWmnyiK+knEcTCMwOduwnfKRiFZTgEas7f1/Vle/bUai27Jans9FeND9uXwdBrfifT7mx8ZW114c1i30SESeF9RWPW7idVMS2UrQCGfq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Em relação a variação percentual do resultado apresentado pelo gráfico acima, temos as seguintes afirmações:
I – Em agosto/18 houve o maior aumento percentual do período analisado.
II – Em janeiro/19 houve o pior desempenho do período analisado.
III – Em dezembro/18 e em abril/19 em relação aos respectivos meses anteriores houve a mesma variação percentual.
São verdadeiras as afirmações:
I e III
I apenas.
II apenas.
I , II e III
I e II
O preço de um computador é de R$ 2 000,00. Para comprá-lo em 4 parcelas de mesmo valor, sem entrada, seu preço terá um aumento de 3/125 sobre o valor de cada parcela. Quanto será cada parcela a ser paga?
R$ 500,00
R$ 620,00
R$ 560,00
R$ 720,00
R$ 512,00
O dono de um supermercado compra um produto por x reais de custo e passou a revendê-lo com lucro de 40 %. Ao fazer um dia de promoção, ele deu um desconto de 15 % sobre o preço de venda desse produto. Pode-se afirmar que, no dia de promoção, o dono terá sobre o preço de custo
lucro de 30 %
prejuízo de 5 %
prejuízo de 10 %
lucro de 25 %
lucro de 19 %
Cláudio comprou um apartamento que custa à vista R$ 120 000,00. Ele realizou essa compra, sem entrada, em três parcelas iguais. Nessas condições, ele pagará um acréscimo sobre o preço à vista de 4,5%. Qual o valor, em reais, de cada uma das parcelas que Cláudio irá pagar?
R$ 41800,00
R$ 40000,00
R$ 45400,00
R$ 45440,00
R$ 40540,00
Um investidor ao observar o crescimento e desenvolvimento da região leste da cidade de Uberaba, adquiriu um terreno nesta região por R$ 70.000,00. Algum tempo depois, o terreno foi vendido, e o lucro obtido pelo investidor foi igual a 18,5 % sobre o valor pago no terreno , então o lucro obtido por ele nessa negociação foi de:
R$ 13.950,00
R$ 14.000,00
R$ 13.550,00
R$ 12.950,00
R$ 82.950,00
O preço de um computador é de R$ 2 000,00. Para comprá-lo em 4 parcelas de mesmo valor, sem entrada, seu preço terá um aumento de 2,4%. Quanto será cada parcela a ser paga?
R$ 720,00
R$ 620,00
R$ 512,00
R$ 560,00
R$ 500,00
O preço do litro de determinado produto de limpeza é igual a R$ 0,50. Se um recipiente tem a forma de um paralelepípedo retângulo reto, medindo internamente 1,5 dam x 120 cm x 0,08 hm, então o preço que se pagará para encher esse recipiente com o referido produto de limpeza será igual a:
R$ 7.200,00
R$ 7,20.
R$ 72.000,00
R$ 72,00.
R$ 720,00
Uma impressora a laser, funcionando 6 horas por dia, durante 30 dias, produz 150.000 impressões. Em quantos dias 3 dessas mesmas impressoras, funcionando 8 horas por dia, produzirão 100 000 impressões?
12
5
10
20
15
Uma empresa de imóveis tem seu lucro dado pela expressão - x ² + 6 x + 27 , onde x é a quantidade de imóveis produzidos. Quantos imóveis deverão serem produzidos para não se ter lucro e nem prejuízo?
Dados :
![](data:image/png;base64,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)
I e III
I apenas.
II apenas.
I , II e III
I e II
O preço de um computador é de R$ 2 000,00. Para comprá-lo em 4 parcelas de mesmo valor, sem entrada, seu preço terá um aumento de 3/125 sobre o valor de cada parcela. Quanto será cada parcela a ser paga?
R$ 500,00
R$ 620,00
R$ 560,00
R$ 720,00
R$ 512,00
O dono de um supermercado compra um produto por x reais de custo e passou a revendê-lo com lucro de 40 %. Ao fazer um dia de promoção, ele deu um desconto de 15 % sobre o preço de venda desse produto. Pode-se afirmar que, no dia de promoção, o dono terá sobre o preço de custo
lucro de 30 %
prejuízo de 5 %
prejuízo de 10 %
lucro de 25 %
lucro de 19 %
Cláudio comprou um apartamento que custa à vista R$ 120 000,00. Ele realizou essa compra, sem entrada, em três parcelas iguais. Nessas condições, ele pagará um acréscimo sobre o preço à vista de 4,5%. Qual o valor, em reais, de cada uma das parcelas que Cláudio irá pagar?
R$ 41800,00
R$ 40000,00
R$ 45400,00
R$ 45440,00
R$ 40540,00
Um investidor ao observar o crescimento e desenvolvimento da região leste da cidade de Uberaba, adquiriu um terreno nesta região por R$ 70.000,00. Algum tempo depois, o terreno foi vendido, e o lucro obtido pelo investidor foi igual a 18,5 % sobre o valor pago no terreno , então o lucro obtido por ele nessa negociação foi de:
R$ 13.950,00
R$ 14.000,00
R$ 13.550,00
R$ 12.950,00
R$ 82.950,00
O preço de um computador é de R$ 2 000,00. Para comprá-lo em 4 parcelas de mesmo valor, sem entrada, seu preço terá um aumento de 2,4%. Quanto será cada parcela a ser paga?
R$ 720,00
R$ 620,00
R$ 512,00
R$ 560,00
R$ 500,00
O preço do litro de determinado produto de limpeza é igual a R$ 0,50. Se um recipiente tem a forma de um paralelepípedo retângulo reto, medindo internamente 1,5 dam x 120 cm x 0,08 hm, então o preço que se pagará para encher esse recipiente com o referido produto de limpeza será igual a:
R$ 7.200,00
R$ 7,20.
R$ 72.000,00
R$ 72,00.
R$ 720,00
Uma impressora a laser, funcionando 6 horas por dia, durante 30 dias, produz 150.000 impressões. Em quantos dias 3 dessas mesmas impressoras, funcionando 8 horas por dia, produzirão 100 000 impressões?
12
5
10
20
15
Uma empresa de imóveis tem seu lucro dado pela expressão - x ² + 6 x + 27 , onde x é a quantidade de imóveis produzidos. Quantos imóveis deverão serem produzidos para não se ter lucro e nem prejuízo?
Dados :
![](data:image/png;base64,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)
R$ 500,00
R$ 620,00
R$ 560,00
R$ 720,00
R$ 512,00
O dono de um supermercado compra um produto por x reais de custo e passou a revendê-lo com lucro de 40 %. Ao fazer um dia de promoção, ele deu um desconto de 15 % sobre o preço de venda desse produto. Pode-se afirmar que, no dia de promoção, o dono terá sobre o preço de custo
lucro de 30 %
prejuízo de 5 %
prejuízo de 10 %
lucro de 25 %
lucro de 19 %
Cláudio comprou um apartamento que custa à vista R$ 120 000,00. Ele realizou essa compra, sem entrada, em três parcelas iguais. Nessas condições, ele pagará um acréscimo sobre o preço à vista de 4,5%. Qual o valor, em reais, de cada uma das parcelas que Cláudio irá pagar?
R$ 41800,00
R$ 40000,00
R$ 45400,00
R$ 45440,00
R$ 40540,00
Um investidor ao observar o crescimento e desenvolvimento da região leste da cidade de Uberaba, adquiriu um terreno nesta região por R$ 70.000,00. Algum tempo depois, o terreno foi vendido, e o lucro obtido pelo investidor foi igual a 18,5 % sobre o valor pago no terreno , então o lucro obtido por ele nessa negociação foi de:
R$ 13.950,00
R$ 14.000,00
R$ 13.550,00
R$ 12.950,00
R$ 82.950,00
O preço de um computador é de R$ 2 000,00. Para comprá-lo em 4 parcelas de mesmo valor, sem entrada, seu preço terá um aumento de 2,4%. Quanto será cada parcela a ser paga?
R$ 720,00
R$ 620,00
R$ 512,00
R$ 560,00
R$ 500,00
O preço do litro de determinado produto de limpeza é igual a R$ 0,50. Se um recipiente tem a forma de um paralelepípedo retângulo reto, medindo internamente 1,5 dam x 120 cm x 0,08 hm, então o preço que se pagará para encher esse recipiente com o referido produto de limpeza será igual a:
R$ 7.200,00
R$ 7,20.
R$ 72.000,00
R$ 72,00.
R$ 720,00
Uma impressora a laser, funcionando 6 horas por dia, durante 30 dias, produz 150.000 impressões. Em quantos dias 3 dessas mesmas impressoras, funcionando 8 horas por dia, produzirão 100 000 impressões?
12
5
10
20
15
Uma empresa de imóveis tem seu lucro dado pela expressão - x ² + 6 x + 27 , onde x é a quantidade de imóveis produzidos. Quantos imóveis deverão serem produzidos para não se ter lucro e nem prejuízo?
Dados :
![](data:image/png;base64,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)
lucro de 30 %
prejuízo de 5 %
prejuízo de 10 %
lucro de 25 %
lucro de 19 %
Cláudio comprou um apartamento que custa à vista R$ 120 000,00. Ele realizou essa compra, sem entrada, em três parcelas iguais. Nessas condições, ele pagará um acréscimo sobre o preço à vista de 4,5%. Qual o valor, em reais, de cada uma das parcelas que Cláudio irá pagar?
R$ 41800,00
R$ 40000,00
R$ 45400,00
R$ 45440,00
R$ 40540,00
Um investidor ao observar o crescimento e desenvolvimento da região leste da cidade de Uberaba, adquiriu um terreno nesta região por R$ 70.000,00. Algum tempo depois, o terreno foi vendido, e o lucro obtido pelo investidor foi igual a 18,5 % sobre o valor pago no terreno , então o lucro obtido por ele nessa negociação foi de:
R$ 13.950,00
R$ 14.000,00
R$ 13.550,00
R$ 12.950,00
R$ 82.950,00
O preço de um computador é de R$ 2 000,00. Para comprá-lo em 4 parcelas de mesmo valor, sem entrada, seu preço terá um aumento de 2,4%. Quanto será cada parcela a ser paga?
R$ 720,00
R$ 620,00
R$ 512,00
R$ 560,00
R$ 500,00
O preço do litro de determinado produto de limpeza é igual a R$ 0,50. Se um recipiente tem a forma de um paralelepípedo retângulo reto, medindo internamente 1,5 dam x 120 cm x 0,08 hm, então o preço que se pagará para encher esse recipiente com o referido produto de limpeza será igual a:
R$ 7.200,00
R$ 7,20.
R$ 72.000,00
R$ 72,00.
R$ 720,00
Uma impressora a laser, funcionando 6 horas por dia, durante 30 dias, produz 150.000 impressões. Em quantos dias 3 dessas mesmas impressoras, funcionando 8 horas por dia, produzirão 100 000 impressões?
12
5
10
20
15
Uma empresa de imóveis tem seu lucro dado pela expressão - x ² + 6 x + 27 , onde x é a quantidade de imóveis produzidos. Quantos imóveis deverão serem produzidos para não se ter lucro e nem prejuízo?
Dados :
![](data:image/png;base64,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)
R$ 41800,00
R$ 40000,00
R$ 45400,00
R$ 45440,00
R$ 40540,00
Um investidor ao observar o crescimento e desenvolvimento da região leste da cidade de Uberaba, adquiriu um terreno nesta região por R$ 70.000,00. Algum tempo depois, o terreno foi vendido, e o lucro obtido pelo investidor foi igual a 18,5 % sobre o valor pago no terreno , então o lucro obtido por ele nessa negociação foi de:
R$ 13.950,00
R$ 14.000,00
R$ 13.550,00
R$ 12.950,00
R$ 82.950,00
O preço de um computador é de R$ 2 000,00. Para comprá-lo em 4 parcelas de mesmo valor, sem entrada, seu preço terá um aumento de 2,4%. Quanto será cada parcela a ser paga?
R$ 720,00
R$ 620,00
R$ 512,00
R$ 560,00
R$ 500,00
O preço do litro de determinado produto de limpeza é igual a R$ 0,50. Se um recipiente tem a forma de um paralelepípedo retângulo reto, medindo internamente 1,5 dam x 120 cm x 0,08 hm, então o preço que se pagará para encher esse recipiente com o referido produto de limpeza será igual a:
R$ 7.200,00
R$ 7,20.
R$ 72.000,00
R$ 72,00.
R$ 720,00
Uma impressora a laser, funcionando 6 horas por dia, durante 30 dias, produz 150.000 impressões. Em quantos dias 3 dessas mesmas impressoras, funcionando 8 horas por dia, produzirão 100 000 impressões?
12
5
10
20
15
Uma empresa de imóveis tem seu lucro dado pela expressão - x ² + 6 x + 27 , onde x é a quantidade de imóveis produzidos. Quantos imóveis deverão serem produzidos para não se ter lucro e nem prejuízo?
Dados :
![](data:image/png;base64,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)
R$ 13.950,00
R$ 14.000,00
R$ 13.550,00
R$ 12.950,00
R$ 82.950,00
O preço de um computador é de R$ 2 000,00. Para comprá-lo em 4 parcelas de mesmo valor, sem entrada, seu preço terá um aumento de 2,4%. Quanto será cada parcela a ser paga?
R$ 720,00
R$ 620,00
R$ 512,00
R$ 560,00
R$ 500,00
O preço do litro de determinado produto de limpeza é igual a R$ 0,50. Se um recipiente tem a forma de um paralelepípedo retângulo reto, medindo internamente 1,5 dam x 120 cm x 0,08 hm, então o preço que se pagará para encher esse recipiente com o referido produto de limpeza será igual a:
R$ 7.200,00
R$ 7,20.
R$ 72.000,00
R$ 72,00.
R$ 720,00
Uma impressora a laser, funcionando 6 horas por dia, durante 30 dias, produz 150.000 impressões. Em quantos dias 3 dessas mesmas impressoras, funcionando 8 horas por dia, produzirão 100 000 impressões?
12
5
10
20
15
Uma empresa de imóveis tem seu lucro dado pela expressão - x ² + 6 x + 27 , onde x é a quantidade de imóveis produzidos. Quantos imóveis deverão serem produzidos para não se ter lucro e nem prejuízo?
Dados :
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAI8AAABlCAYAAAB0vLB3AAAKkklEQVR4Ae1dOXLqThNvf/U/CnbwihOIE9gkjkidQQjJyxw6IxGhyZwSOQGdAE7wyoGlu/B1azRoG0mjbbTQqrLRMktP92+6Z1G3Hq54AB/MgQoc+F+FPJyFOeBzgMHDQKjMAQZPZdZxRgYPY6AyBxg8lVnHGRk8jIHKHGDwVGYdZ2TwMAYqc4DBU5l1nLEF8Hiw23ndctbbwezhAR6Cv1nX9HTLjdZqbx48zhY2my04rZGsUfBkDWfcdXFtCxNbsJhPMjN5zioCtBmsHPPA93YzBPoMhobxxsHjfO9RUHv47hQ9AivuzwVPpvCUhR3UUNvvV/hCoF2vLpxspPzlzawQkYa3DdE5wIM2Rhs7XPuKfZ02Wq9g2Ve3sYKrFHS6LomO5Uk/c0B/mSz6hatSulfbsgS/wLra3TJMRWDuvUY1j7PdwNS20VDgcTnA0bwFCLuv9wv/8Mr68xjeKzpzf+Bi2fD3uShhQ8/RxB8W7+Bb14aKNFpMLrRKPaSevrxSPz8thfaxOuxKON7BHl2mNwstYI5k5Jevnale4lcZWksJprXEaOubOUhYN7CcloEqFmBqpoYypQQCkcJZStMAV2upMqeYfrk0ajZOSJMwj3XB42JnRd4HwwW/fQH/dcyv6xKIQ/6ApS+zhsBDDIj2HMkQCBhURvBNpA3GO8iIJXJQDiWENkqMx4h5CJyTTNRE9UVloHCtm2Qlr6L8KyogeC7HmNhJJP23NhZqMgE60nhLW/KIgIQdTFP9NgMeQvqNGaJht0ZoDpxv6eWAu+A3t4FS8yVoQoMqBtGBeb1K5ifqSmXTlKVeMgJLtHdXBI+kHYmN4V7eL+C7HFpE2ypkoA/iBsBDjVdUKBtR2AP0WF4mlWBMVEAydwI88rbBXxJQHPhVwJPTjoDv8ToSDQw6V26aRBbVZf3ZlneEAywgtQ6HC3XvOFfGaRccjE67PPgV0yxIzbOCGRhOwdLPNKYpYjEvXLmWK9hZv6mVbVrTOSzga5218KRBBCZxVi+4kgao7D8hNTGkGSM+m2YvbsHug3LnL55iguJDhagy96iXR1VfLK80H9JMxB62dJHT86RprNvjqlIu60epBBMK1a9KY0ZqlBpdaZakFsspIzd/pB6N03pmiwhRNkLWLBuTA7AgqR5jQ2ZnAsAHrMKM4shATIlzGCvJNvor6VLRrCBEdkhVj817JovSSSPTFvzWMlve8QC4cQTZSngC84W/ZAj7jx3krRlO1mcCsvbfOUP1i+2R9JaEt3uDzcUC21Wo+mIF3ZsUnm+T0egkFz/RJK6+yV6jOXtNGTMt+r3dCvf2tJKKRAXgynlMgzaNXizVpJGBczCQjPZKnIrb/jqPZs/OaXE7jwo0j78OQ8sLyGuaVknNcdP4OOW2cUkCHwrtTe3EMuV6VjL/bcZJ1kDO08S0Pco2nbZWN1uyEbn2OzQzCNXELEOHvPJpUotesXWM8uW1n6MkeJAgWhQkfvo8RZBIDMjpN60hSVhcU+DBAuQ9WYYEZsnGPlB6oYP4P3OgHAdqjXnKVcWpx8YBBs/YJGqwPQweg8weW1UMnrFJ1GB7GDwGmT22qhg8Y5OowfYweAwye2xVMXjGJlGD7WHwGGT22Kpi8IxNogbb85/BurgqDQ7Qi2VVD9M7TQyeqpJqMZ9pEFRtCputqpzjfMDg6REI6pisLprB4OmC6yOpk8HTM0EOZbxDbLtD8DiwugV+GlJMnB4EzUp0tDsEzzN8ysBPlsLfLMGg9CWBb9V48KrC8U4fgmYlmHGH4CEOOLDFgEpWrudHglMGLvNMVp+CZklW3Cd4nG/0uGzAY1Jyse1fdKvxnTyxnn0fQq4F7b1L8Pi9uJLJahsl6vKd7QGmJ1cEgdp/mA17pybJv3uH4BG+7NbiCQCd3ETU1G4CWUq50Hgn22Q58L2fwuuzdKA07fsvqVT8ItH3dQROiNbNV0n6TakdGKUvFLLu5iulPC/rMRfhOpWXdZAjX+haHTg13hz+snKZuZ9NtZn6jdcSelVGqvYdGHU9SjU9ZSPFS7BFbsVOs8FDwI7TJcFcA6uxuutcDNZsOSu9UCfxMCceHA8YgGT5Dhmu7ijH5g4yR9EpePRcqxaank/jtD6/+nFr+jFwroO8weUNTFay14rerDZb6TaW1zxUBoLF/0uWR/fVR1rriHTSzMY1krqMdu8OVvNo9dxEIorqcYElDj6jD2hAilEn7L/pQEnRZDXPUYx+CdraJytoFsYkEZFHuh843xF4pMl6jYHE233AHmMv143WpYOtMgDyY1q/r5XhaybzhR/r+nI45oat0aGpVpp2FVufShczldBkBdFAb7MuM7SisGImjK7TR7Fp7MPAWUV5ui0juePirMryA2aTAHEKjEi6hSLJaKMUUlToyvMQlRklhbej+cO74VmpKGkl6g1raOaMQ6ygJLs45NgHxdhF9Y3UeUdjnkb41VghQwaNZAKDR3Kig9+hA4jB0wFoxlJlLfB4Hr4YNcOv1EVCaFJETX+zcZYf/XQsDLzrdlQed8cCWorVzpPGB0B0Zy/hZmBlCjljyxyoPVX3p7+0doHrJZofS2m5SVy8KQ7U9hidPP+FhbXHZf8/6e9PtKTT5TS3peIHXyyCx0gbaoMHgr2WzeYHXCR5YoBsU8wx0JRBV1FrwCxa7sDxZ4p7LXpfNK72KsWgeTxa4muvMDu7HTyu53CcPeK7Jye4fsa2rEfLOG5YRac//7tTOD33nB38zmnndwJPU2Tnv1/wp++RqTszecQcqDIyl69yhh++wFJo0xFnXTqbjVXq5Dz940BtszXifsVNK+BAAwPmghr48Wg5wOAZrWjbbxiDJ4PHniMdAskDYgYzmiBkpL3X2zzmUUkegfPwQl8AThz4rrN7Vr9XnEh5F5eseVJixjg4H//ws9Mu7fv5f+7J9l84h8sGtmW+wZkqe1w3GDxJeaLLC7yf4RN9w+UxeV7DGV8H4CPOAQZPnB+4ObeGtWKRXHxVOOnzlcwcvfbAke82oecoea6KrZnmA0NFazV5zuDR5Lb7g8GgtB0D0fThds0Lfjn83RWm7wu2gNaQvlsd8xvTrL6fyfq3btlDinw3ZV135MAdOBnJInh5rkNPmcYZ28ArGf3sFM1RhVrk7QAL96ylMbzdG2wuFtiualZmwZ/H5ijrvKTG4TiyAl3/g/e6jRJeqapXaP3Xb5PaSLfYnqZjzZPTfentgTf4grNiAK3MFsQ6tOfhTM1Ph+tGtGxk2XMjL8spaWvhJg+YM5hKXiBbAk4skA8NhLNnS2JGNoWnKHbQw4TWjRA6sEiCKqPuodxm8CgkRRrncbOH/ebRD85E70yLP3rhLT5bom0MehYGkaI3KsVGBr3vtDo+4rtOGFAKA2g+uTsIHilqHd4tBk9CZgI4KOyMYxkP7hNLNVl/+RFL9y8IOtRQR5jDp9RclwP8whoia4+xvEO84L2tIUqtJzSz5umJIIZIBoNniFLrCc0Mnp4IYohkMHiGKLWe0Mzg6YkghkgGg2eIUusJzQyenghiiGQweIYotZ7QzODpiSCGSAaDZ4hS6wnNDJ6eCGKIZDB4hii1ntDM4OmJIIZIBoNniFLrCc3/B3Ma130yKvChAAAAAElFTkSuQmCC)
R$ 720,00
R$ 620,00
R$ 512,00
R$ 560,00
R$ 500,00
O preço do litro de determinado produto de limpeza é igual a R$ 0,50. Se um recipiente tem a forma de um paralelepípedo retângulo reto, medindo internamente 1,5 dam x 120 cm x 0,08 hm, então o preço que se pagará para encher esse recipiente com o referido produto de limpeza será igual a:
R$ 7.200,00
R$ 7,20.
R$ 72.000,00
R$ 72,00.
R$ 720,00
Uma impressora a laser, funcionando 6 horas por dia, durante 30 dias, produz 150.000 impressões. Em quantos dias 3 dessas mesmas impressoras, funcionando 8 horas por dia, produzirão 100 000 impressões?
12
5
10
20
15
Uma empresa de imóveis tem seu lucro dado pela expressão - x ² + 6 x + 27 , onde x é a quantidade de imóveis produzidos. Quantos imóveis deverão serem produzidos para não se ter lucro e nem prejuízo?
Dados :
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAI8AAABlCAYAAAB0vLB3AAAKkklEQVR4Ae1dOXLqThNvf/U/CnbwihOIE9gkjkidQQjJyxw6IxGhyZwSOQGdAE7wyoGlu/B1azRoG0mjbbTQqrLRMktP92+6Z1G3Hq54AB/MgQoc+F+FPJyFOeBzgMHDQKjMAQZPZdZxRgYPY6AyBxg8lVnHGRk8jIHKHGDwVGYdZ2TwMAYqc4DBU5l1nLEF8Hiw23ndctbbwezhAR6Cv1nX9HTLjdZqbx48zhY2my04rZGsUfBkDWfcdXFtCxNbsJhPMjN5zioCtBmsHPPA93YzBPoMhobxxsHjfO9RUHv47hQ9AivuzwVPpvCUhR3UUNvvV/hCoF2vLpxspPzlzawQkYa3DdE5wIM2Rhs7XPuKfZ02Wq9g2Ve3sYKrFHS6LomO5Uk/c0B/mSz6hatSulfbsgS/wLra3TJMRWDuvUY1j7PdwNS20VDgcTnA0bwFCLuv9wv/8Mr68xjeKzpzf+Bi2fD3uShhQ8/RxB8W7+Bb14aKNFpMLrRKPaSevrxSPz8thfaxOuxKON7BHl2mNwstYI5k5Jevnale4lcZWksJprXEaOubOUhYN7CcloEqFmBqpoYypQQCkcJZStMAV2upMqeYfrk0ajZOSJMwj3XB42JnRd4HwwW/fQH/dcyv6xKIQ/6ApS+zhsBDDIj2HMkQCBhURvBNpA3GO8iIJXJQDiWENkqMx4h5CJyTTNRE9UVloHCtm2Qlr6L8KyogeC7HmNhJJP23NhZqMgE60nhLW/KIgIQdTFP9NgMeQvqNGaJht0ZoDpxv6eWAu+A3t4FS8yVoQoMqBtGBeb1K5ifqSmXTlKVeMgJLtHdXBI+kHYmN4V7eL+C7HFpE2ypkoA/iBsBDjVdUKBtR2AP0WF4mlWBMVEAydwI88rbBXxJQHPhVwJPTjoDv8ToSDQw6V26aRBbVZf3ZlneEAywgtQ6HC3XvOFfGaRccjE67PPgV0yxIzbOCGRhOwdLPNKYpYjEvXLmWK9hZv6mVbVrTOSzga5218KRBBCZxVi+4kgao7D8hNTGkGSM+m2YvbsHug3LnL55iguJDhagy96iXR1VfLK80H9JMxB62dJHT86RprNvjqlIu60epBBMK1a9KY0ZqlBpdaZakFsspIzd/pB6N03pmiwhRNkLWLBuTA7AgqR5jQ2ZnAsAHrMKM4shATIlzGCvJNvor6VLRrCBEdkhVj817JovSSSPTFvzWMlve8QC4cQTZSngC84W/ZAj7jx3krRlO1mcCsvbfOUP1i+2R9JaEt3uDzcUC21Wo+mIF3ZsUnm+T0egkFz/RJK6+yV6jOXtNGTMt+r3dCvf2tJKKRAXgynlMgzaNXizVpJGBczCQjPZKnIrb/jqPZs/OaXE7jwo0j78OQ8sLyGuaVknNcdP4OOW2cUkCHwrtTe3EMuV6VjL/bcZJ1kDO08S0Pco2nbZWN1uyEbn2OzQzCNXELEOHvPJpUotesXWM8uW1n6MkeJAgWhQkfvo8RZBIDMjpN60hSVhcU+DBAuQ9WYYEZsnGPlB6oYP4P3OgHAdqjXnKVcWpx8YBBs/YJGqwPQweg8weW1UMnrFJ1GB7GDwGmT22qhg8Y5OowfYweAwye2xVMXjGJlGD7WHwGGT22Kpi8IxNogbb85/BurgqDQ7Qi2VVD9M7TQyeqpJqMZ9pEFRtCputqpzjfMDg6REI6pisLprB4OmC6yOpk8HTM0EOZbxDbLtD8DiwugV+GlJMnB4EzUp0tDsEzzN8ysBPlsLfLMGg9CWBb9V48KrC8U4fgmYlmHGH4CEOOLDFgEpWrudHglMGLvNMVp+CZklW3Cd4nG/0uGzAY1Jyse1fdKvxnTyxnn0fQq4F7b1L8Pi9uJLJahsl6vKd7QGmJ1cEgdp/mA17pybJv3uH4BG+7NbiCQCd3ETU1G4CWUq50Hgn22Q58L2fwuuzdKA07fsvqVT8ItH3dQROiNbNV0n6TakdGKUvFLLu5iulPC/rMRfhOpWXdZAjX+haHTg13hz+snKZuZ9NtZn6jdcSelVGqvYdGHU9SjU9ZSPFS7BFbsVOs8FDwI7TJcFcA6uxuutcDNZsOSu9UCfxMCceHA8YgGT5Dhmu7ijH5g4yR9EpePRcqxaank/jtD6/+nFr+jFwroO8weUNTFay14rerDZb6TaW1zxUBoLF/0uWR/fVR1rriHTSzMY1krqMdu8OVvNo9dxEIorqcYElDj6jD2hAilEn7L/pQEnRZDXPUYx+CdraJytoFsYkEZFHuh843xF4pMl6jYHE233AHmMv143WpYOtMgDyY1q/r5XhaybzhR/r+nI45oat0aGpVpp2FVufShczldBkBdFAb7MuM7SisGImjK7TR7Fp7MPAWUV5ui0juePirMryA2aTAHEKjEi6hSLJaKMUUlToyvMQlRklhbej+cO74VmpKGkl6g1raOaMQ6ygJLs45NgHxdhF9Y3UeUdjnkb41VghQwaNZAKDR3Kig9+hA4jB0wFoxlJlLfB4Hr4YNcOv1EVCaFJETX+zcZYf/XQsDLzrdlQed8cCWorVzpPGB0B0Zy/hZmBlCjljyxyoPVX3p7+0doHrJZofS2m5SVy8KQ7U9hidPP+FhbXHZf8/6e9PtKTT5TS3peIHXyyCx0gbaoMHgr2WzeYHXCR5YoBsU8wx0JRBV1FrwCxa7sDxZ4p7LXpfNK72KsWgeTxa4muvMDu7HTyu53CcPeK7Jye4fsa2rEfLOG5YRac//7tTOD33nB38zmnndwJPU2Tnv1/wp++RqTszecQcqDIyl69yhh++wFJo0xFnXTqbjVXq5Dz940BtszXifsVNK+BAAwPmghr48Wg5wOAZrWjbbxiDJ4PHniMdAskDYgYzmiBkpL3X2zzmUUkegfPwQl8AThz4rrN7Vr9XnEh5F5eseVJixjg4H//ws9Mu7fv5f+7J9l84h8sGtmW+wZkqe1w3GDxJeaLLC7yf4RN9w+UxeV7DGV8H4CPOAQZPnB+4ObeGtWKRXHxVOOnzlcwcvfbAke82oecoea6KrZnmA0NFazV5zuDR5Lb7g8GgtB0D0fThds0Lfjn83RWm7wu2gNaQvlsd8xvTrL6fyfq3btlDinw3ZV135MAdOBnJInh5rkNPmcYZ28ArGf3sFM1RhVrk7QAL96ylMbzdG2wuFtiualZmwZ/H5ijrvKTG4TiyAl3/g/e6jRJeqapXaP3Xb5PaSLfYnqZjzZPTfentgTf4grNiAK3MFsQ6tOfhTM1Ph+tGtGxk2XMjL8spaWvhJg+YM5hKXiBbAk4skA8NhLNnS2JGNoWnKHbQw4TWjRA6sEiCKqPuodxm8CgkRRrncbOH/ebRD85E70yLP3rhLT5bom0MehYGkaI3KsVGBr3vtDo+4rtOGFAKA2g+uTsIHilqHd4tBk9CZgI4KOyMYxkP7hNLNVl/+RFL9y8IOtRQR5jDp9RclwP8whoia4+xvEO84L2tIUqtJzSz5umJIIZIBoNniFLrCc0Mnp4IYohkMHiGKLWe0Mzg6YkghkgGg2eIUusJzQyenghiiGQweIYotZ7QzODpiSCGSAaDZ4hS6wnNDJ6eCGKIZDB4hii1ntDM4OmJIIZIBoNniFLrCc3/B3Ma130yKvChAAAAAElFTkSuQmCC)
R$ 7.200,00
R$ 7,20.
R$ 72.000,00
R$ 72,00.
R$ 720,00
Uma impressora a laser, funcionando 6 horas por dia, durante 30 dias, produz 150.000 impressões. Em quantos dias 3 dessas mesmas impressoras, funcionando 8 horas por dia, produzirão 100 000 impressões?
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Uma empresa de imóveis tem seu lucro dado pela expressão - x ² + 6 x + 27 , onde x é a quantidade de imóveis produzidos. Quantos imóveis deverão serem produzidos para não se ter lucro e nem prejuízo?
Dados :
![](data:image/png;base64,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)
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