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Proof Prove Property 3 of Theorem 5.7: If u and vare

Chapter 5, Problem 5.2.92

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QUESTION:

Proof Prove Property 3 of Theorem 5.7: If u and vare vectors in an inner product space V and c is any realnumber, then u, cv = cu, v.

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QUESTION:

Proof Prove Property 3 of Theorem 5.7: If u and vare vectors in an inner product space V and c is any realnumber, then u, cv = cu, v.

ANSWER:

Step 1 of 3

Given that  and  are vectors in the inner product space  and  is a scalar, we must prove that

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