Exercício de Fixação - Tema 16 Revisão da tentativa

Prévia do material em texto

Página inicial / Meus cursos / EAD222004-75574 / Conteúdo / Exercício de Fixação - Tema 16
Iniciado em sexta, 18 Nov 2022, 18:57
Estado Finalizada
Concluída em sexta, 18 Nov 2022, 18:58
Tempo
empregado
1 minuto 36 segundos
Avaliar 5,00 de um máximo de 5,00(100%)
Questão 11
Correto
Atingiu 1,00 de 1,00
Suponha a transformação , definida por F(x_1,x_2,x_3 )=(3x_1,〖2x〗_2+x_3) . Em R³, considere a base
{e_1,e_2,e_3 }={(0,1,0),(1,0,0),(1,0,1)} . E em R², temos a base {h_1,h_2 }={(2,1),(1,0)} .
Escolha uma opção:
a. 
b. 
c. 
d. 
Sua resposta está correta.
Vamos obter as transformações relativas à base {e_1,e_2,e_3 }={(0,1,0),(1,0,0),(1,0,1)} , e posteriormente verificar as
combinações lineares que esta base realiza com a base {h_1,h_2 } .
F(e_1 )=F(0,1,0)= F(x_1,x_2,x_3 )=(3x_1,〖2x〗_2+x_3)
Substituindo os valores de (x_1,x_2,x_3) por (0,1,0) , gera-se o vetor em R²:
F(e_1 )=(3*0,(2*1)+0)=(3,2)
A partir da informação sobre a base {h_1,h_2 } , deve-se descrever e_1 e e_2 e e_3 como combinações lineares em função
desta base. Assim, temos:
F(e_1 )=F(1,0,0)→(3,2)=xh_1+yh_2→(3,2)=x(2,1)+y(1,0)
Efetuando o sistema:
Portanto, F(e_1 )=2h_1-1h_2
Agora, em e_2
F(e_2 )=F(1,0,0)=(3,0)
(3,0)=x(2,1)+y(1,0)
No sistema linear, temos:
Assim, temos:
F(e_2 )=0h_1+3h_2
Por fim, em e_3 :
F(e_3 )=F(1,0,1)=(3,1)
Exercício de Fixação - Tema 16: Revisão da tentativa https://ava.unicarioca.edu.br/ead/mod/quiz/review.php?attempt=1721601&cmid=265060
1 of 5 28/11/2022 14:07
https://ava.unicarioca.edu.br/ead/
https://ava.unicarioca.edu.br/ead/
https://ava.unicarioca.edu.br/ead/course/view.php?id=2701
https://ava.unicarioca.edu.br/ead/course/view.php?id=2701
https://ava.unicarioca.edu.br/ead/course/view.php?id=2701&sectionid=58035#section-3
https://ava.unicarioca.edu.br/ead/course/view.php?id=2701&sectionid=58035#section-3
https://ava.unicarioca.edu.br/ead/mod/quiz/view.php?id=265060
https://ava.unicarioca.edu.br/ead/mod/quiz/view.php?id=265060
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%283x_1%2C%E3%80%962x%E3%80%97_2%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%283x_1%2C%E3%80%962x%E3%80%97_2%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%283x_1%2C%E3%80%962x%E3%80%97_2%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%283x_1%2C%E3%80%962x%E3%80%97_2%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%280%2C1%2C0%29%2C%281%2C0%2C0%29%2C%281%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%280%2C1%2C0%29%2C%281%2C0%2C0%29%2C%281%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%280%2C1%2C0%29%2C%281%2C0%2C0%29%2C%281%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%280%2C1%2C0%29%2C%281%2C0%2C0%29%2C%281%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%3D%7B%282%2C1%29%2C%281%2C0%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%3D%7B%282%2C1%29%2C%281%2C0%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%3D%7B%282%2C1%29%2C%281%2C0%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%3D%7B%282%2C1%29%2C%281%2C0%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%280%2C1%2C0%29%2C%281%2C0%2C0%29%2C%281%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%280%2C1%2C0%29%2C%281%2C0%2C0%29%2C%281%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%280%2C1%2C0%29%2C%281%2C0%2C0%29%2C%281%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%280%2C1%2C0%29%2C%281%2C0%2C0%29%2C%281%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%280%2C1%2C0%29%3D%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%283x_1%2C%E3%80%962x%E3%80%97_2%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%280%2C1%2C0%29%3D%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%283x_1%2C%E3%80%962x%E3%80%97_2%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%280%2C1%2C0%29%3D%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%283x_1%2C%E3%80%962x%E3%80%97_2%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%280%2C1%2C0%29%3D%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%283x_1%2C%E3%80%962x%E3%80%97_2%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28x_1%2Cx_2%2Cx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28x_1%2Cx_2%2Cx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28x_1%2Cx_2%2Cx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28x_1%2Cx_2%2Cx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%280%2C1%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%280%2C1%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%280%2C1%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%280%2C1%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D%283%2A0%2C%282%2A1%29%2B0%29%3D%283%2C2%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D%283%2A0%2C%282%2A1%29%2B0%29%3D%283%2C2%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D%283%2A0%2C%282%2A1%29%2B0%29%3D%283%2C2%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D%283%2A0%2C%282%2A1%29%2B0%29%3D%283%2C2%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%E2%86%92%283%2C2%29%3Dxh_1%2Byh_2%E2%86%92%283%2C2%29%3Dx%282%2C1%29%2By%281%2C0%29%20https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%E2%86%92%283%2C2%29%3Dxh_1%2Byh_2%E2%86%92%283%2C2%29%3Dx%282%2C1%29%2By%281%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%E2%86%92%283%2C2%29%3Dxh_1%2Byh_2%E2%86%92%283%2C2%29%3Dx%282%2C1%29%2By%281%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%E2%86%92%283%2C2%29%3Dxh_1%2Byh_2%E2%86%92%283%2C2%29%3Dx%282%2C1%29%2By%281%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D2h_1-1h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D2h_1-1h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D2h_1-1h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D2h_1-1h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_2%20%29%3DF%281%2C0%2C0%29%3D%283%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_2%20%29%3DF%281%2C0%2C0%29%3D%283%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_2%20%29%3DF%281%2C0%2C0%29%3D%283%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_2%20%29%3DF%281%2C0%2C0%29%3D%283%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%283%2C0%29%3Dx%282%2C1%29%2By%281%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%283%2C0%29%3Dx%282%2C1%29%2By%281%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%283%2C0%29%3Dx%282%2C1%29%2By%281%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%283%2C0%29%3Dx%282%2C1%29%2By%281%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_2%20%29%3D0h_1%2B3h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_2%20%29%3D0h_1%2B3h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_2%20%29%3D0h_1%2B3h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_2%20%29%3D0h_1%2B3h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_3%20%29%3DF%281%2C0%2C1%29%3D%283%2C1%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_3%20%29%3DF%281%2C0%2C1%29%3D%283%2C1%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_3%20%29%3DF%281%2C0%2C1%29%3D%283%2C1%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_3%20%29%3DF%281%2C0%2C1%29%3D%283%2C1%29%20
Questão 22
Correto
Atingiu 1,00 de 1,00
Questão 33
Correto
Atingiu 1,00 de 1,00
(3,1)=x(2,1)+y(1,0)
No sistema linear, temos:
x=1;y=1
Assim, temos:
F(e_3 )=1h_1+1h_2
Portanto, a matriz representativa da transformação F é dada por:
A resposta correta é: 
A fim de viabilizar os procedimentos de transformação linear, é importante recuperar alguns conceitos matemáticos, tais como o
de imagem, domínio e contradomínio de uma função. As relações entre variáveis, específicas das funções que envolvem
elementos de cálculo (como as funções logarítmicas, quadráticas e polinomiais, por exemplo) são conceitos que se aplicam
também aos espaços vetoriais euclidianos.
SANTANA, Ana Paula; QUEIRÓ, João Filipe. Introdução à Álgebra Linear. Lisboa: Gradiva, 2010.
A partir do conteúdo proposto, analise as afirmativas que se seguem:
I. ∀u_1,u_2∈U,F(u_1)=F(u_2),∀ u_1=u_2 (função bijetora).
II. Se G = Im(z), ∀g∈G,há z∈Z,∴ , F(z) = g (função sobrejetora).
III. Pela regra da função injetora, ∀k_n,k_m∈K,F(k_n)=F(k_m),∀ n≠m .
IV. Toda função bijetora é sobrejetora, e qualquer função injetora é bijetora.
Agora, assinale a opção que contenha a(s) afirmativa(s) correta(s):
Escolha uma opção:
a. Apenas II e III.
b. Apenas I e IV.
c. Apenas II. 
d. Apenas I, III e IV.
Sua resposta está correta.
A segunda afirmativa está correta, pois a regra da função sobrejetora nos mostra a correspondência entre cada elemento do
domínio e da imagem de uma função, conceito que será usado também para as transformações lineares. Deste modo, se uma
variável é uma imagem (contradomínio) da outra, como G é imagem de Z, para qualquer elemento g que pertença a este
contradomínio existe um elemento z no domínio da função, de modo que F(z) = Z.
A resposta correta é: Apenas II.
Considere a transformação F: R³ \Rightarrow R² , definida por F(x_1,x_2,x_3 )=(x_2,x_1+x_3) . Em R³, considere a base
canônica {e_1,e_2,e_3 }={(1,0,0),(0,1,0),(0,0,1)} . E em R², há a base {h_1,h_2 }={(2,1),(1,0)} .
Nestas condições, qual a matriz representativa da transformação F?
Escolha uma opção:
a. 
Rio Comprido
Av. Paulo de Frontin, 568 Rio Comprido, Rio de Janeiro, RJ
Méier
Rua Venceslau, 315 Méier, Rio de Janeiro, RJ
 Central de atendimento: (21) 2563-1919
© 2018 UniCarioca | Todos os direitos reservados.
Exercício de Fixação - Tema 16: Revisão da tentativa https://ava.unicarioca.edu.br/ead/mod/quiz/review.php?attempt=1721601&cmid=265060
2 of 5 28/11/2022 14:07
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%283%2C1%29%3Dx%282%2C1%29%2By%281%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%283%2C1%29%3Dx%282%2C1%29%2By%281%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%283%2C1%29%3Dx%282%2C1%29%2By%281%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%283%2C1%29%3Dx%282%2C1%29%2By%281%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20x%3D1%3By%3D1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20x%3D1%3By%3D1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20x%3D1%3By%3D1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20x%3D1%3By%3D1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_3%20%29%3D1h_1%2B1h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_3%20%29%3D1h_1%2B1h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_3%20%29%3D1h_1%2B1h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_3%20%29%3D1h_1%2B1h_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80u_1%2Cu_2%E2%88%88U%2CF%28u_1%29%3DF%28u_2%29%2C%E2%88%80%20u_1%3Du_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80u_1%2Cu_2%E2%88%88U%2CF%28u_1%29%3DF%28u_2%29%2C%E2%88%80%20u_1%3Du_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80u_1%2Cu_2%E2%88%88U%2CF%28u_1%29%3DF%28u_2%29%2C%E2%88%80%20u_1%3Du_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80u_1%2Cu_2%E2%88%88U%2CF%28u_1%29%3DF%28u_2%29%2C%E2%88%80%20u_1%3Du_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80g%E2%88%88G%2Ch%C3%A1%20z%E2%88%88Z%2C%E2%88%B4%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80g%E2%88%88G%2Ch%C3%A1%20z%E2%88%88Z%2C%E2%88%B4%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80g%E2%88%88G%2Ch%C3%A1%20z%E2%88%88Z%2C%E2%88%B4%20https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80g%E2%88%88G%2Ch%C3%A1%20z%E2%88%88Z%2C%E2%88%B4%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80k_n%2Ck_m%E2%88%88K%2CF%28k_n%29%3DF%28k_m%29%2C%E2%88%80%20n%E2%89%A0m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80k_n%2Ck_m%E2%88%88K%2CF%28k_n%29%3DF%28k_m%29%2C%E2%88%80%20n%E2%89%A0m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80k_n%2Ck_m%E2%88%88K%2CF%28k_n%29%3DF%28k_m%29%2C%E2%88%80%20n%E2%89%A0m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%E2%88%80k_n%2Ck_m%E2%88%88K%2CF%28k_n%29%3DF%28k_m%29%2C%E2%88%80%20n%E2%89%A0m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%3A%20R%C2%B3%20%5CRightarrow%20R%C2%B2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%3A%20R%C2%B3%20%5CRightarrow%20R%C2%B2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%3A%20R%C2%B3%20%5CRightarrow%20R%C2%B2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%3A%20R%C2%B3%20%5CRightarrow%20R%C2%B2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%28x_2%2Cx_1%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%28x_2%2Cx_1%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%28x_2%2Cx_1%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%28x_2%2Cx_1%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%281%2C0%2C0%29%2C%280%2C1%2C0%29%2C%280%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%281%2C0%2C0%29%2C%280%2C1%2C0%29%2C%280%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%281%2C0%2C0%29%2C%280%2C1%2C0%29%2C%280%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Be_1%2Ce_2%2Ce_3%20%7D%3D%7B%281%2C0%2C0%29%2C%280%2C1%2C0%29%2C%280%2C0%2C1%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%3D%7B%282%2C1%29%2C%281%2C0%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%3D%7B%282%2C1%29%2C%281%2C0%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%3D%7B%282%2C1%29%2C%281%2C0%29%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%3D%7B%282%2C1%29%2C%281%2C0%29%7D%20
https://ava.unicarioca.edu.br/ead/mod/quiz/review.php?attempt=1721601&cmid=265060#
https://ava.unicarioca.edu.br/ead/mod/quiz/review.php?attempt=1721601&cmid=265060#
Questão 44
Correto
Atingiu 1,00 de 1,00
b. 
c. 
d. 
Sua resposta está correta.
Devemos calcular primeiro as transformações relativas à base canônica, para depois verificarmos as combinações lineares que
a base canônica exerce com a base de dimensão R². Portanto:
F(e_1 )=F(1,0,0)= F(x_1,x_2,x_3 )=(x_2,x_1+x_3)
Substituindo os valores de (x_1,x_2,x_3) por (1,0,0) , gera-se o vetor em R²:
F(e_1 )=(0,1+0)=(0,1)
A partir da informação sobre a base {h_1,h_2 } , deve-se descrever e_1 e e_2 e e_3 como combinações lineares em função
desta base, assim, temos:
F(e_1 )=F(1,0,0)=(0,1)=ah_1+bh_2
Você pode encontrar esta resposta efetuando um sistema linear:
A resposta correta é: 
Quando a relação entre espaços vetoriais envolve mais de uma relação de correspondência entre domínio e imagem (ou
contradomínio), pode-se afirmar a existência de uma composição de transformações lineares, onde uma transformação se
expressa em função de outra.
CALLIOLI, Carlos Alberto; DOMINGUES, Hygino Hugueros; COSTA, Roberto Celso Fabrício. Álgebra Linear e Aplicações. 6.
ed, 19 reimpr. São Paulo: Atual, 2013.
Com base no exposto, considere a composição . Sob quais condições este processo é uma transformação linear?
Escolha uma opção:
a. (H o J)(β^2 x)= (β(H o J)(x))^2. .
b. (H o J)(β^2 x)=J(Hβ^2 x)
c. (H o J)(β^2 x)≠β^2 (H o J)(x).
Exercício de Fixação - Tema 16: Revisão da tentativa https://ava.unicarioca.edu.br/ead/mod/quiz/review.php?attempt=1721601&cmid=265060
3 of 5 28/11/2022 14:07
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%3D%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%28x_2%2Cx_1%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%3D%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%28x_2%2Cx_1%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%3D%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%28x_2%2Cx_1%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%3D%20F%28x_1%2Cx_2%2Cx_3%20%29%3D%28x_2%2Cx_1%2Bx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28x_1%2Cx_2%2Cx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28x_1%2Cx_2%2Cx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28x_1%2Cx_2%2Cx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28x_1%2Cx_2%2Cx_3%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%281%2C0%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%281%2C0%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%281%2C0%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%281%2C0%2C0%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D%280%2C1%2B0%29%3D%280%2C1%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D%280%2C1%2B0%29%3D%280%2C1%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D%280%2C1%2B0%29%3D%280%2C1%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3D%280%2C1%2B0%29%3D%280%2C1%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%7Bh_1%2Ch_2%20%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_1%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_2%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20e_3%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%3D%280%2C1%29%3Dah_1%2Bbh_2%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%3D%280%2C1%29%3Dah_1%2Bbh_2%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%3D%280%2C1%29%3Dah_1%2Bbh_2%20%20https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28e_1%20%29%3DF%281%2C0%2C0%29%3D%280%2C1%29%3Dah_1%2Bbh_2%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%20%28%CE%B2%28H%20o%20J%29%28x%29%29%5E2.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%20%28%CE%B2%28H%20o%20J%29%28x%29%29%5E2.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%20%28%CE%B2%28H%20o%20J%29%28x%29%29%5E2.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%20%28%CE%B2%28H%20o%20J%29%28x%29%29%5E2.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3DJ%28H%CE%B2%5E2%20x%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3DJ%28H%CE%B2%5E2%20x%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3DJ%28H%CE%B2%5E2%20x%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3DJ%28H%CE%B2%5E2%20x%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%E2%89%A0%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%E2%89%A0%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%E2%89%A0%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%E2%89%A0%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20
Questão 55
Correto
Atingiu 1,00 de 1,00
c. (H o J)(β^2 x)≠β^2 (H o J)(x).
d. (H o J)(β^2 x)=β^2 (H o J)(x).

Sua resposta está correta.
A resposta correta é: (H o J)(β^2 x)=β^2 (H o J)(x).
Supondo a existência de um espaço vetorial R, organizado pelos vetores dispostos na base ( B={r_1,r_2,…,r_n} \), e a base
C={s_1,s_2,…,s_n} , associada ao espaço S que forma a imagem de R, descreva a forma geral que demonstra a
transformação F(r_j ) :
Escolha uma opção:
a. 
b. 
c. \phi
d. 
Sua resposta está correta.
Como o espaço vetorial S é a imagem do espaço R, formando assim o seu contradomínio, a transformação linear ocorre em
função de R, para todos os n elementos de R, que formam uma combinação linear com os elementos de S. Portanto, temos:
F(r_1 )=α_11 s_1+α_12 s_2+⋯+α_1m s_m
F(r_2 )=α_21 s_1+α_22 s_2+⋯+α_2m s_m
F(r_n )=α_n1 s_1+α_n2 s_2+⋯+α_nm s_m
O processo F(r_n ) nos mostra que cada elemento de R é uma combinação linear de S, por meio da soma dos produtos entre
coeficientes lineares (que podem ser dispostos na forma matricial, com n linhas e m colunas) e as coordenadas vetoriais dos
Exercício de Fixação - Tema 16: Revisão da tentativa https://ava.unicarioca.edu.br/ead/mod/quiz/review.php?attempt=1721601&cmid=265060
4 of 5 28/11/2022 14:07
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%E2%89%A0%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%E2%89%A0%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%E2%89%A0%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%E2%89%A0%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%28H%20o%20J%29%28%CE%B2%5E2%20x%29%3D%CE%B2%5E2%20%28H%20o%20J%29%28x%29.%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20C%3D%7Bs_1%2Cs_2%2C%E2%80%A6%2Cs_n%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20C%3D%7Bs_1%2Cs_2%2C%E2%80%A6%2Cs_n%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20C%3D%7Bs_1%2Cs_2%2C%E2%80%A6%2Cs_n%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20C%3D%7Bs_1%2Cs_2%2C%E2%80%A6%2Cs_n%7D%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_j%20%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_j%20%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_j%20%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_j%20%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%20%5Cphi%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%20%5Cphi%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%20%5Cphi%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20%20%5Cphi%20%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_1%20%29%3D%CE%B1_11%20s_1%2B%CE%B1_12%20s_2%2B%E2%8B%AF%2B%CE%B1_1m%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_1%20%29%3D%CE%B1_11%20s_1%2B%CE%B1_12%20s_2%2B%E2%8B%AF%2B%CE%B1_1m%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_1%20%29%3D%CE%B1_11%20s_1%2B%CE%B1_12%20s_2%2B%E2%8B%AF%2B%CE%B1_1m%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_1%20%29%3D%CE%B1_11%20s_1%2B%CE%B1_12%20s_2%2B%E2%8B%AF%2B%CE%B1_1m%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_2%20%29%3D%CE%B1_21%20s_1%2B%CE%B1_22%20s_2%2B%E2%8B%AF%2B%CE%B1_2m%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_2%20%29%3D%CE%B1_21%20s_1%2B%CE%B1_22%20s_2%2B%E2%8B%AF%2B%CE%B1_2m%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_2%20%29%3D%CE%B1_21%20s_1%2B%CE%B1_22%20s_2%2B%E2%8B%AF%2B%CE%B1_2m%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_2%20%29%3D%CE%B1_21%20s_1%2B%CE%B1_22%20s_2%2B%E2%8B%AF%2B%CE%B1_2m%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_n%20%29%3D%CE%B1_n1%20s_1%2B%CE%B1_n2%20s_2%2B%E2%8B%AF%2B%CE%B1_nm%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_n%20%29%3D%CE%B1_n1%20s_1%2B%CE%B1_n2%20s_2%2B%E2%8B%AF%2B%CE%B1_nm%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_n%20%29%3D%CE%B1_n1%20s_1%2B%CE%B1_n2%20s_2%2B%E2%8B%AF%2B%CE%B1_nm%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_n%20%29%3D%CE%B1_n1%20s_1%2B%CE%B1_n2%20s_2%2B%E2%8B%AF%2B%CE%B1_nm%20s_m%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_n%20%29%20https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_n%20%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_n%20%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20F%28r_n%20%29%20
coeficientes lineares (que podem ser dispostos na forma matricial, com n linhas e m colunas) e as coordenadas vetoriais dos
elementos de S(s_1,s_2,…,s_n) .
Portanto, temos:
A resposta correta é: 
◄ Vídeo - Tema 16
Seguir para...
Apresentação - Tema 17 ►
Exercício de Fixação - Tema 16: Revisão da tentativa https://ava.unicarioca.edu.br/ead/mod/quiz/review.php?attempt=1721601&cmid=265060
5 of 5 28/11/2022 14:07
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20S%28s_1%2Cs_2%2C%E2%80%A6%2Cs_n%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20S%28s_1%2Cs_2%2C%E2%80%A6%2Cs_n%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20S%28s_1%2Cs_2%2C%E2%80%A6%2Cs_n%29%20
https://ava.unicarioca.edu.br/ead/filter/tex/displaytex.php?texexp=%20S%28s_1%2Cs_2%2C%E2%80%A6%2Cs_n%29%20
https://ava.unicarioca.edu.br/ead/mod/url/view.php?id=265059&forceview=1
https://ava.unicarioca.edu.br/ead/mod/url/view.php?id=265059&forceview=1
https://ava.unicarioca.edu.br/ead/mod/scorm/view.php?id=265062&forceview=1
https://ava.unicarioca.edu.br/ead/mod/scorm/view.php?id=265062&forceview=1