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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 f(x) = (1 - x)^n then the value of f(0) + f'(0) + (f^('')(0))/(2!) + ….+ (f^('')(0))/(n!) is equal to

If f(x)= (1 + x)^n then the value of f(0) + f'(0) + (f''(0))/(2!) + .... + (f^n(0))/(n!) is

Let f is twice differerntiable on R such that f (0)=1, f'(0) =0 and f''(0) =-1, then for a in R, lim _(xtooo) (f((a)/(sqrtx)))^(x)=

Let f is twice differerntiable on R such that f (0)=1, f'(0) =0 and f''(0) =-1, then for a in R, lim _(xtooo) (f((a)/(sqrtx)))^(x)=

If y = mx + c and f(0) = f'(0) =1 , then f(2) is …......... .

If y=mx+c " and " f(0)=f'(0)=1, " then " f(2) is

if f(x) = x +x^2/1! + x^3/2! +----+ x^n/(n-1)! then f(0) + f'(0) + f''(0) + -------f''^---n times (0) is equal to