Let f(x) is a three degree polynomial for which `f ' (–1) = 0, f '' (1) = 0, f(–1) = 10, f(1) = 6` then local minima of f(x) exist at

If f (x) is a polynomial of degree two and f(0) =4 f'(0) =3,f'' (0) 4 then f(-1) =

Find the degree two polynomial function f(x) for which it is known that f(0) = 1, f(1) = 5, f(2) = 11.

The second degree polynomial satisfying f(x),f(0)=0,f(1)=1,f'(x)>0AA x in(0,1)

The second degree polynomial f(x), satisfying f(0)=o, f(1)=1,f'(x)gt0AAx in (0,1)

The second degree polynomial f(x), satisfying f(0)=o, f(1)=1,f'(x)gt0AAx in (0,1)

Let f(x) be a polynomial function such that f(x). f(1/x) = f(x) + f(1/x). If f(4) = 65, then f^(')(x) =

Let f(x) be a cubic polynomial with f(1) = -10, f(-1) = 6, and has a local minima at x = 1, and f'(x) has a local minima at x = -1. Then f(3) is equal to _________.

Find a polynomial f(x) of degree 2 where f(0)=8, f(1)=12, f(2)=18