prove that f(x) .f(1/x) = f(x) +f(1/x)
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Answer:
f(x)+f(
x
1
)=0 is satisfied by f(x)=klnx, where k is a constant.
Given that f(e)=1⇒k=1
f(x)=lnx
⇒f
−1
x=e
x
⇒g(x)=e
x
⇒g
′
(x)=e
x
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