if a vector + vector = c vector and a square + b square equals to C square then prove that a vector and b vector are perpendicular to each other
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Answered by
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Given, A + B = C
there fore, (A+B). (A+B)=C.C
or, A^2 +2A.B+B^2=C^2
but, A^2+B^2=C^2
therefore, 2A.B=0
or, 2ABcos theta=0
cos theta = 0
theta = 90°
Answered by
3
Explanation:
Given, A + B = C
there fore, (A+B). (A+B)=C.C
or, A^2 +2A.B+B^2=C^2
but, A^2+B^2=C^2
therefore, 2A.B=0
or, 2ABcos theta=0
cos theta = 0
theta = 90.
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