IIT JEE INTEGRALS If for nonzero `x ,af(x)+bf(1/x)=1/x-5,` where `a!=b` then `int_1^2f(x)dx=____`

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If for non-zero- x af (x) + bf(1/x) = 1/x - 5 where a!=b , then int_1^2 f(x) dx =........... . ... If for non-zero- x af (x) + bf(1/x) = 1/x - 5 where a!=b , then int_1^2 f(x) dx =........... . ...
If for non-zero x, af(x)+bf(1/x)=(1/x)-25 where a not equals b then integration of f(x) from 1 to 2 If for non-zero x, af(x)+bf(1/x)=(1/x)-25 where a not equals b then integration of f(x) from 1 to 2
If for non-zero x, a f(x)+b f(1/x)=1/x-5,here a β‰  b, then ∫_1^2 f(x) d x= (1996,2 M) If for non-zero x, a f(x)+b f(1/x)=1/x-5,here a β‰  b, then ∫_1^2 f(x) d x= (1996,2 M)
If for non zero x , a f(x) + b f(1/x) =(1/x) - 5 , where a#b then find f(x). If for non zero x , a f(x) + b f(1/x) =(1/x) - 5 , where a#b then find f(x).
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