Let `f` be a polynomial function such that for all real x `f(x^2+1)=x^4+5x^2+2,t h e n tf(x)dx` is

Let f be a polynomial function such that for all real x f(x^(2)+1)=x^(4)+5x^(2)+2, thent f(x)dx is

Let f be a polynomial function such that f(x^(2)+1)=x^(4)+5x^(2)+3 for all real x then the primitive of f(x) with respect to x is lx^(3)+mx^(2)+nx+k then ,3l+2m+4n is

Let f be a polynomial function such that f(3x)=f'(x);f''(x), for all x in R. Then : .Then :

Let f(x) be polynomial function of defree 2 such that f(x)gt0 for all x in R. If g(x)=f(x)+f'(x)+f''(x) for all x, then

Let f be a real valued function such that f(x)+3xf(1/x)=2(x+1) for all real x > 0. The value of f(5) is

Let f(x) be a polynomial with real coefficients such that f(0)=1 and for all x ,f(x)f(2x^(2))=f(2x^(3)+x) The number of real roots of f(x) is:

Let f be a differentiable function such that f(1) = 2 and f'(x) = f (x) for all x in R . If h(x)=f(f(x)), then h'(1) is equal to

Let f be a function which is continuous and differentiable for all real x.If f(2)=-4 and f'(x)>=6 for all x in[2,4], then