Providing f′(1)=1 and f satisfying f(xy)=xf(y)+yf(x) then find f(x)
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Answered by
5
f'(1×1)=1
=1×f(1)+1×f(1)
so,f(x) =1
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Answered by
14
Answer:
f'(1) = 1
f'(1.1).= 1
f(x.y) = x.f(y) + y.f(x)
f(x) = 1
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