[Solved] MATH307 Group Homework3

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File Name: MATH307_Group_Homework3.zip
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Instructions: Read textbook pages 29 to 31 before working on the homework problems. Show all steps to get full credits.

  1. Let

Prove that R2 = span(u,v,w).

  1. Prove that P4 = span(x4,x3,x2,x,1).
  2. Determine whether each of the following lists of vectors is linearly independent and provide justficiation.

(a)

(b)

1 2 1

1,1,0

2 3 1

(c)

1 2 0 1

2 ,3,4,2

0 1 5 1

  1. Provide a basis for the vector space of C23 over C and show it is indeed a basis.
  2. Is

a basis of C2? Justify your answer.

1

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[Solved] MATH307 Group Homework3
$25