If for a function `f(x), f'(2) = 0, f''(2) = 0, f'''(2) > 0`, then `x = 2` is -

The function f(x)= xcos(1/x^2) for x != 0, f(0) =1 then at x = 0, f(x) is

If f is a function such that f(0) = 2, f(1) = 3, f(x+2) = 2f(x) - f(x + 1), then f(5) is

If f''(x) = sec^(2) x and f (0) = f '(0) = 0 then:

If f''(x) = sec^(2) x and f (0) = f '(0) = 0 then:

If 2f(x) = f'(x) and f(0) = 3 then f(2) =

If 2f(x) = f^(')(x) and f(0) = 3, then f(2) =

Discuss the continuity of the function f(x), where f(x)= {:{(2-x, x < 0),(2+x,xge0):} , at x = 2,0 and -2.

Let f(x) be a polynomial function: f(x)=x^(5)+ . . . . if f(1)=0 and f(2)=0, then f(x) is divisible by

Iff is a function such that f(0)=2,f(1)=3,f(x+2)=2f(x)-f(x+1), then f(5) is

If the function / satisfies the relation f(x+y)+f(x-y)=2f(x),f(y)AA x,y in R and f(0)!=0 ,then f(x) is an even function f(x) is an odd function If f(2)=a, then f(-2)=a If f(4)=b, then f(-4)=-b