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Question Number 19268 by khamizan833@yahoo.com last updated on 08/Aug/17

Answered by ajfour last updated on 08/Aug/17

f(x)=x((1/(1−2^x ))−(1/2))  f(x)+f(−x)=x[((1/(1−2^x ))−(1/2))−((2^x /(2^x −1))−(1/2))]             =−(((2^x +1)x)/((2^x −1)))  ⇒ f(5)+f(−5)=−((33×5)/(31))=−((165)/(31))  f(x)−f(−x)=x[((1/(1−2^x ))−(1/2))+((2^x /(2^x −1))−(1/2))]                          =0  ⇒ f(3)−f(−3)=0  so,   ((f(3)−f(−3))/(f(5)+f(−5))) =0 .

f(x)=x(112x12)f(x)+f(x)=x[(112x12)(2x2x112)]=(2x+1)x(2x1)f(5)+f(5)=33×531=16531f(x)f(x)=x[(112x12)+(2x2x112)]=0f(3)f(3)=0so,f(3)f(3)f(5)+f(5)=0.

Commented by khamizan833@yahoo.com last updated on 08/Aug/17

thank you very much,sir.

thankyouverymuch,sir.

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