`f(x)+4xf(1/x)-3((x+1)/x)`

If f:R^(+)rarr R,f(x)+3xf((1)/(x))=2(x+1), then find f(x)

If f: R^+vecR ,f(x)+3xf(1/x)=2(x+1) then f(x) is

If f: R^+vecR ,f(x)+3xf(1/x)=2(x+1),t h e nfin df(x)dot

If intf(x)dx=g(x) , then intf^(-1)(x)dx is equal to a) g^(-1)(x) b) xf^(-1)(x)-g(f^(-1)(x)) c) xf^(-1)(x)-g^(-1)(x) d) f^(-1)(x)

if f(2)=4,f'(2)=1 then lim_(x->2){xf(2)-2f(x)}/(x-2)

If f is diffenrentiable at x = 1 , then underset (xto1) ("limit") (xf(1)-f(x))/(x-1) is equal to :

f(x+1)=xf(x),g(x)=ln(f(x)) find abs(g''(5)-g''(1)) :

if f(x)=3e^(x^(2)) then f'(x)-2xf(x)+(1)/(3)f(0)-f'(0)

Find the points of inflection for f(x)=sin xf(x)=3x^(4)-4x^(3)