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  3. show that for any two vectors u and v in an inner

show that for any two vectors u and v in an inner product space ||u+v||^2+||u-v||^2=2(||u||^2+||v||^2) give a geometric...

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Advance Math

show that for any two vectors u and v in an inner productspace

||u+v||^2+||u-v||^2=2(||u||^2+||v||^2)

give a geometric interpretation of this result fot he vectorspace R^2

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