MATEMÁTICA I
Simplifique a expressão
![](data:image/jpeg;base64,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)
![](data:image/jpeg;base64,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)
![](data:image/jpeg;base64,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)
![](data:image/jpeg;base64,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)
![](data:image/jpeg;base64,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)
Dada a parábola de equação
, pode se dizer que as coordenadas do vértices e o conjunto imagem são respectivamente:
e ![Im=]-oo,2]](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7BI%7D%7Bm%7D%3D%7B%5C%5D%7D-%5Cinfty%2C%7B2%7D%7B%5C%5D%7D)
e ![Im=[2,+oo[](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7BI%7D%7Bm%7D%3D%7B%5Cleft%5B%7B2%7D%2C%2B%5Cinfty%7B%5B%7D%5Cright.%7D)
e ![Im=[4,+oo[](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7BI%7D%7Bm%7D%3D%7B%5Cleft%5B%7B4%7D%2C%2B%5Cinfty%7B%5B%7D%5Cright.%7D)
e ![Im=[-1,+oo[](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7BI%7D%7Bm%7D%3D%7B%5Cleft%5B-%7B1%7D%2C%2B%5Cinfty%7B%5B%7D%5Cright.%7D)
e
A razão entre o número de meninos e meninas de uma sala de aula é de 3/2. Qual é o percentual de meninos na classe?
50%
60%
45%
30%
40%
Sejam as funções onde A = { 2; 3; 4 } e f( x) = x + 1 , calculando o conjunto imagem de f podemos concluir que:
I. O conjunto imagem é formado por B = {3; 4; 5 }.
II. O conjunto imagem é formado por A = {2; 3; 4 }.
III. O conjunto A = { 2; 3; 4 } representa o domínio dessa função.
E correto que se afirma em:
Apenas III
Apenas em I e III
I, II e III
Apenas II e III
Apenas I e II
![](http://sga.uniube.br/images/uploads/14339/ACQF1-S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar3-Q1S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar2-Q1S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar 1- Q1S3resposta correta.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar 4-Q1S3.JPG)
Considere que uma bola é lançada de um canhão e descreve uma trajetória de uma parábola sendo a equação
.
Sendo x e y medidos em metros, determine a altura máxima atingida pela bola e o alcance do disparo.
Altura máxima atingida é 40 metros e alcance igual a 4 metros.
Altura máxima atingida é 40 metros e alcance igual a 8 metros.
Altura máxima atingida é 10 metros e alcance igual a 6 metros.
Altura máxima atingida é 20 metros e alcance igual a 4 metros.
Altura máxima atingida é 20 metros e alcance igual a 8 metros.
Se x é um número real tal que
.
Então, o valor de
será igual a:
Dada a parábola de equação
, pode se dizer que as coordenadas do vértices e o conjunto imagem são respectivamente:
e ![Im=]-oo,2]](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7BI%7D%7Bm%7D%3D%7B%5C%5D%7D-%5Cinfty%2C%7B2%7D%7B%5C%5D%7D)
e ![Im=[2,+oo[](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7BI%7D%7Bm%7D%3D%7B%5Cleft%5B%7B2%7D%2C%2B%5Cinfty%7B%5B%7D%5Cright.%7D)
e ![Im=[4,+oo[](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7BI%7D%7Bm%7D%3D%7B%5Cleft%5B%7B4%7D%2C%2B%5Cinfty%7B%5B%7D%5Cright.%7D)
e ![Im=[-1,+oo[](/tinyMCE3.4.4/cgi-bin/mimetex.cgi?%5Cdisplaystyle%7BI%7D%7Bm%7D%3D%7B%5Cleft%5B-%7B1%7D%2C%2B%5Cinfty%7B%5B%7D%5Cright.%7D)
e
A razão entre o número de meninos e meninas de uma sala de aula é de 3/2. Qual é o percentual de meninos na classe?
50%
60%
45%
30%
40%
Sejam as funções onde A = { 2; 3; 4 } e f( x) = x + 1 , calculando o conjunto imagem de f podemos concluir que:
I. O conjunto imagem é formado por B = {3; 4; 5 }.
II. O conjunto imagem é formado por A = {2; 3; 4 }.
III. O conjunto A = { 2; 3; 4 } representa o domínio dessa função.
E correto que se afirma em:
Apenas III
Apenas em I e III
I, II e III
Apenas II e III
Apenas I e II
![](http://sga.uniube.br/images/uploads/14339/ACQF1-S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar3-Q1S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar2-Q1S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar 1- Q1S3resposta correta.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar 4-Q1S3.JPG)
Considere que uma bola é lançada de um canhão e descreve uma trajetória de uma parábola sendo a equação
.
Sendo x e y medidos em metros, determine a altura máxima atingida pela bola e o alcance do disparo.
Altura máxima atingida é 40 metros e alcance igual a 4 metros.
Altura máxima atingida é 40 metros e alcance igual a 8 metros.
Altura máxima atingida é 10 metros e alcance igual a 6 metros.
Altura máxima atingida é 20 metros e alcance igual a 4 metros.
Altura máxima atingida é 20 metros e alcance igual a 8 metros.
Se x é um número real tal que
.
Então, o valor de
será igual a:
A razão entre o número de meninos e meninas de uma sala de aula é de 3/2. Qual é o percentual de meninos na classe?
50%
60%
45%
30%
40%
Sejam as funções onde A = { 2; 3; 4 } e f( x) = x + 1 , calculando o conjunto imagem de f podemos concluir que:
I. O conjunto imagem é formado por B = {3; 4; 5 }.
II. O conjunto imagem é formado por A = {2; 3; 4 }.
III. O conjunto A = { 2; 3; 4 } representa o domínio dessa função.
E correto que se afirma em:
Apenas III
Apenas em I e III
I, II e III
Apenas II e III
Apenas I e II
![](http://sga.uniube.br/images/uploads/14339/ACQF1-S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar3-Q1S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar2-Q1S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar 1- Q1S3resposta correta.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar 4-Q1S3.JPG)
Considere que uma bola é lançada de um canhão e descreve uma trajetória de uma parábola sendo a equação
.
Sendo x e y medidos em metros, determine a altura máxima atingida pela bola e o alcance do disparo.
Altura máxima atingida é 40 metros e alcance igual a 4 metros.
Altura máxima atingida é 40 metros e alcance igual a 8 metros.
Altura máxima atingida é 10 metros e alcance igual a 6 metros.
Altura máxima atingida é 20 metros e alcance igual a 4 metros.
Altura máxima atingida é 20 metros e alcance igual a 8 metros.
Se x é um número real tal que
.
Então, o valor de
será igual a:
50%
60%
45%
30%
40%
Sejam as funções onde A = { 2; 3; 4 } e f( x) = x + 1 , calculando o conjunto imagem de f podemos concluir que:
I. O conjunto imagem é formado por B = {3; 4; 5 }.
II. O conjunto imagem é formado por A = {2; 3; 4 }.
III. O conjunto A = { 2; 3; 4 } representa o domínio dessa função.
E correto que se afirma em:
Apenas III
Apenas em I e III
I, II e III
Apenas II e III
Apenas I e II
![](http://sga.uniube.br/images/uploads/14339/ACQF1-S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar3-Q1S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar2-Q1S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar 1- Q1S3resposta correta.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar 4-Q1S3.JPG)
Considere que uma bola é lançada de um canhão e descreve uma trajetória de uma parábola sendo a equação
.
Sendo x e y medidos em metros, determine a altura máxima atingida pela bola e o alcance do disparo.
Altura máxima atingida é 40 metros e alcance igual a 4 metros.
Altura máxima atingida é 40 metros e alcance igual a 8 metros.
Altura máxima atingida é 10 metros e alcance igual a 6 metros.
Altura máxima atingida é 20 metros e alcance igual a 4 metros.
Altura máxima atingida é 20 metros e alcance igual a 8 metros.
Se x é um número real tal que
.
Então, o valor de
será igual a:
Apenas III
Apenas em I e III
I, II e III
Apenas II e III
Apenas I e II
![](http://sga.uniube.br/images/uploads/14339/ACQF1-S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar3-Q1S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar2-Q1S3.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar 1- Q1S3resposta correta.JPG)
![](http://sga.uniube.br/images/uploads/14339/Capturar 4-Q1S3.JPG)
Considere que uma bola é lançada de um canhão e descreve uma trajetória de uma parábola sendo a equação
.
Sendo x e y medidos em metros, determine a altura máxima atingida pela bola e o alcance do disparo.
Altura máxima atingida é 40 metros e alcance igual a 4 metros.
Altura máxima atingida é 40 metros e alcance igual a 8 metros.
Altura máxima atingida é 10 metros e alcance igual a 6 metros.
Altura máxima atingida é 20 metros e alcance igual a 4 metros.
Altura máxima atingida é 20 metros e alcance igual a 8 metros.
Se x é um número real tal que
.
Então, o valor de
será igual a:
Considere que uma bola é lançada de um canhão e descreve uma trajetória de uma parábola sendo a equação
.
Sendo x e y medidos em metros, determine a altura máxima atingida pela bola e o alcance do disparo.
Altura máxima atingida é 40 metros e alcance igual a 4 metros.
Altura máxima atingida é 40 metros e alcance igual a 8 metros.
Altura máxima atingida é 10 metros e alcance igual a 6 metros.
Altura máxima atingida é 20 metros e alcance igual a 4 metros.
Altura máxima atingida é 20 metros e alcance igual a 8 metros.
Se x é um número real tal que
.
Então, o valor de
será igual a:
Altura máxima atingida é 40 metros e alcance igual a 4 metros.
Altura máxima atingida é 40 metros e alcance igual a 8 metros.
Altura máxima atingida é 10 metros e alcance igual a 6 metros.
Altura máxima atingida é 20 metros e alcance igual a 4 metros.
Altura máxima atingida é 20 metros e alcance igual a 8 metros.