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Which of the following is not always tru...

Which of the following is not always true?

A

`|vec(a)+vec(b)|^(2)=|vec(a)|^(2)+|vec(b)|^(2)" if "vec(a)andvec(b)` are perpendicular to each other.

B

`|vec(a)+lamdavec(b)|ge|vec(a)|" for all "lamdainR" if "vec(a)andvec(b)` are perpendicular to each other.

C

`|vec(a)+vec(b)|^(2)+|vec(a)-vec(b)|^(2)=2(|vec(a)|^(2)+|vec(b)|^(2)).`

D

`|vec(a)+lamdavec(b)|ge|vec(a)|"for all "lamdainR" if "vec(a)" is parallel to "vec(b).`

Text Solution

Verified by Experts

The correct Answer is:
B
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