Let g be the inverse function of f and f '(x) = (x^(10))/(1+x^(2)) if g(2) = a then g'(2) is equal to:

Let g be the inverse function of f and f '(x) = (x^(10))/(1+x^(2)) if

1.	Let g be the inverse function of f and f '(x) = (x^(10))/(1+x^(2)) if g(2) = a then g'(2) is equal to:
Answer» `(a)/(2^(10))` `(1+a^(2))/(a^(10))` `(a^(10))/(1+a^(2))` `(1+a^(10))/(a^(2))` SOLUTION :`f(g(x))=x` `RARR f'(g(x)).g'(x)=1` `rArr g'(x)=(1)/(f'(g(x)))=(1+(g(x))^(2))/((g(x))^(10))` `rArr g'(2)=(1+(g(2))^(2))/((g(2))^(10))`

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Let g be the inverse function of f and f '(x) = (x^(10))/(1+x^(2)) if g(2) = a then g'(2) is equal to:

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