[" (x) where "f(x)" is twice differentiable positive function on "(0,oo)" such "t],[" Then for "N=1,2,3,.........,g^(n)(N+(1)/(2))-g^(n)((1)/(2))" is equal to "]

Leg g(x)=ln(f(x)), whre f(x) is a twice differentiable positive function on (0,oo) such that f(x+1)=xf(x) .Then,for N=1,2,3,......g^(n)(N+(1)/(2))-g^(n)((1)/(2))=

Let g(x)=ln f(x) where f(x) is a twice differentiable positive function on (0,oo) such that f(x+1)=xf(x). Then for N=1,2,3g'(N+(1)/(2))-g'((1)/(2))=

Let g(x)=log(f(x)) , where f(x) is a twice differentiable positive function on (0,oo) , such that f(x+1)=xf(x) . Then for N=1,2,3, . . .. . . .. . . g'(N+1/2)-g''((1)/(2))=

Leg g(x)=ln(f(x)), whre f(x) is a twice differentiable positive function on (0,oo) such that f(x+1)=xf(x)dot Then, for N=1,2,3, g^(N+1/2)-g^(1/2)=

Let g(x) = ln f(x) where f(x) is a twice differentiable positive function on (0, oo) such that f(x+1) = x f(x) . Then for N = 1,2,3 g''(N+1/2)- g''(1/2) =

Let g(x) = ln f(x) where f(x) is a twice differentiable positive function on (0, oo) such that f(x+1) = x f(x) . Then for N = 1,2,3 g''(N+1/2)- g''(1/2) =

Let g(x) = ln f(x) where f(x) is a twice differentiable positive function on (0, oo) such that f(x+1) = x f(x) . Then for N = 1,2,3 g''(N+1/2)- g''(1/2) =

Let g(x) = log (f(x)) where f(x) is twice differentiable positive function on (0,oo) such that f(x+1)=xf(x) then for N = 1,2,3 and g''(N+1/2)-g''(1/2) = k (1+(1)/(9)+1/25+......+1/((2N-1)^2)) then 'k' is

Let g(x)=logf(x),w h e r ef(x) is a twice differentiable positive function on (0,oo) such that f(x+1)=xf(x)dot Then for n=1,2,3, g^(N+1/2)-g^(1/2) -4{1+1/9+1/(25)++1/((2N-1)^2)} b. 4{1+1/9+1/(25)++1/((2N-1)^2)} c. -4{1+1/9+1/(25)++1/((2N+1)^2)} d. 4{1+1/9+1/(25)++1/((2N+1)^2)}