MATEMÁTICA II
Suponha que, em janeiro de 2017, o PIB (Produto Interno Bruto) de um país seja de 700 bilhões de dólares. Se o PIB crescer 2% ao ano, de forma cumulativa, o PIB do país em janeiro de 2022, será de aproximadamente:
793 bilhões.
779 bilhões.
772,9 bilhões.
723,1 bilhões.
463,6 bilhões.
Determinados bens, principalmente objetos de uso contínuo, sofrem desvalorização comercial em função do desgaste natural ao longo do tempo. O estado de conservação desses objetos influencia na venda futura, condicionando valores acima dos índices percentuais de depreciação.
O cálculo da depreciação de um objeto é realizado de acordo com uma taxa percentual de desvalorização anual.
Considere que a expressão matemática a seguir represente o valor depreciado:
![](data:image/jpeg;base64,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)
Vd = valor depreciado ; Vp = valor pago ; i = taxa de depreciação ; t = tempo decorrido em anos ; Qr = quilômetro rodado
O valor de um automóvel novo é exatamente R$ 40.000,00. Considerando que a taxa de depreciação desse automóvel é equivalente a 9% ao ano, e que anualmente há previsão de rodar 10000 quilômetros. O valor em R$ do automóvel daqui a 8 anos será aproximadamente
21360,20
22189,90
78702,50
18810,01
39350,25
Seja a função
uma função bijetora, então a função f -1(x) será definida por:
![f^-1(x)=2x+3](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%7B2%7D%7Bx%7D%2B%7B3%7D)
![f^-1 (x) = 3x-2](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%7B3%7D%7Bx%7D-%7B2%7D)
![f^-1 (x) = (-x+3)/2](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%5Cfrac%7B%7B-%7Bx%7D%2B%7B3%7D%7D%7D%7B%7B2%7D%7D)
![f^-1 (x) = (3x-2)/2](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%5Cfrac%7B%7B%7B3%7D%7Bx%7D-%7B2%7D%7D%7D%7B%7B2%7D%7D)
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)
Se Comprar 48 livros pagarei uma quantia maior que se comprar 49 livros.
Comprando 20 livros pagarei 50% do valor que equivale a comprar 40 livros.
Comprando 30 livros pagarei um quantia de 340.
Comprar 24 livros é mais barato que comprar 25.
Comprando 20 livros pagarei um quantia de 284.
O domínio e a imagem de uma função definida em várias sentenças, é a união dos domínios e das imagens das sentenças.
Considere a função f(x) e seu esboço gráfico:
![](http://sga.uniube.br/images/uploads/15921/36.jpg)
O domínio D(f) e a Im(f) são respectivamente:
793 bilhões.
779 bilhões.
772,9 bilhões.
723,1 bilhões.
463,6 bilhões.
Determinados bens, principalmente objetos de uso contínuo, sofrem desvalorização comercial em função do desgaste natural ao longo do tempo. O estado de conservação desses objetos influencia na venda futura, condicionando valores acima dos índices percentuais de depreciação.
O cálculo da depreciação de um objeto é realizado de acordo com uma taxa percentual de desvalorização anual.
Considere que a expressão matemática a seguir represente o valor depreciado:
![](data:image/jpeg;base64,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)
Vd = valor depreciado ; Vp = valor pago ; i = taxa de depreciação ; t = tempo decorrido em anos ; Qr = quilômetro rodado
O valor de um automóvel novo é exatamente R$ 40.000,00. Considerando que a taxa de depreciação desse automóvel é equivalente a 9% ao ano, e que anualmente há previsão de rodar 10000 quilômetros. O valor em R$ do automóvel daqui a 8 anos será aproximadamente
21360,20
22189,90
78702,50
18810,01
39350,25
Seja a função
uma função bijetora, então a função f -1(x) será definida por:
![f^-1(x)=2x+3](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%7B2%7D%7Bx%7D%2B%7B3%7D)
![f^-1 (x) = 3x-2](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%7B3%7D%7Bx%7D-%7B2%7D)
![f^-1 (x) = (-x+3)/2](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%5Cfrac%7B%7B-%7Bx%7D%2B%7B3%7D%7D%7D%7B%7B2%7D%7D)
![f^-1 (x) = (3x-2)/2](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%5Cfrac%7B%7B%7B3%7D%7Bx%7D-%7B2%7D%7D%7D%7B%7B2%7D%7D)
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)
Se Comprar 48 livros pagarei uma quantia maior que se comprar 49 livros.
Comprando 20 livros pagarei 50% do valor que equivale a comprar 40 livros.
Comprando 30 livros pagarei um quantia de 340.
Comprar 24 livros é mais barato que comprar 25.
Comprando 20 livros pagarei um quantia de 284.
O domínio e a imagem de uma função definida em várias sentenças, é a união dos domínios e das imagens das sentenças.
Considere a função f(x) e seu esboço gráfico:
![](http://sga.uniube.br/images/uploads/15921/36.jpg)
O domínio D(f) e a Im(f) são respectivamente:
21360,20
22189,90
78702,50
18810,01
39350,25
Seja a função
uma função bijetora, então a função f -1(x) será definida por:
![f^-1(x)=2x+3](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%7B2%7D%7Bx%7D%2B%7B3%7D)
![f^-1 (x) = 3x-2](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%7B3%7D%7Bx%7D-%7B2%7D)
![f^-1 (x) = (-x+3)/2](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%5Cfrac%7B%7B-%7Bx%7D%2B%7B3%7D%7D%7D%7B%7B2%7D%7D)
![f^-1 (x) = (3x-2)/2](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7B%7Bf%7D%7D%5E%7B%7B-%7B%7B1%7D%7D%7D%7D%7B%5Cleft(%7Bx%7D%5Cright)%7D%3D%5Cfrac%7B%7B%7B3%7D%7Bx%7D-%7B2%7D%7D%7D%7B%7B2%7D%7D)
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)
Se Comprar 48 livros pagarei uma quantia maior que se comprar 49 livros.
Comprando 20 livros pagarei 50% do valor que equivale a comprar 40 livros.
Comprando 30 livros pagarei um quantia de 340.
Comprar 24 livros é mais barato que comprar 25.
Comprando 20 livros pagarei um quantia de 284.
O domínio e a imagem de uma função definida em várias sentenças, é a união dos domínios e das imagens das sentenças.
Considere a função f(x) e seu esboço gráfico:
![](http://sga.uniube.br/images/uploads/15921/36.jpg)
O domínio D(f) e a Im(f) são respectivamente:
![](data:image/png;base64,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)
Se Comprar 48 livros pagarei uma quantia maior que se comprar 49 livros.
Comprando 20 livros pagarei 50% do valor que equivale a comprar 40 livros.
Comprando 30 livros pagarei um quantia de 340.
Comprar 24 livros é mais barato que comprar 25.
Comprando 20 livros pagarei um quantia de 284.
O domínio e a imagem de uma função definida em várias sentenças, é a união dos domínios e das imagens das sentenças.
Considere a função f(x) e seu esboço gráfico:
![](http://sga.uniube.br/images/uploads/15921/36.jpg)
O domínio D(f) e a Im(f) são respectivamente:
Se Comprar 48 livros pagarei uma quantia maior que se comprar 49 livros.
Comprando 20 livros pagarei 50% do valor que equivale a comprar 40 livros.
Comprando 30 livros pagarei um quantia de 340.
Comprar 24 livros é mais barato que comprar 25.
Comprando 20 livros pagarei um quantia de 284.
O domínio e a imagem de uma função definida em várias sentenças, é a união dos domínios e das imagens das sentenças.
Considere a função f(x) e seu esboço gráfico:
![](http://sga.uniube.br/images/uploads/15921/36.jpg)
O domínio D(f) e a Im(f) são respectivamente:
![](http://sga.uniube.br/images/uploads/15921/36.jpg)