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#### SIMILAR QUESTIONS

Q1

for real and y. If f’(0) exists and equals – 1 and (0) = 1 then the value of f(2) is

Q2

If f : R  R is a function such that (x) = x3 + x2 f’(1) + xf’’(2) + f’’’(3) for x Ïµ R then the value of f (2) is

Q3

and n are integers, m ≠ 0, n > 0, and let p be the left hand derivative of |x – 1| at x = 1. If

Q4

If f (x) = |x – 2| and g(x) = f (f (x)), then for x > 20, g’(x) is equal to

Q5

If f (9) = 9 and f’(9) = 4, then

Q6

The derivatives of sec –1 [1/(2x2 – 1)] with respect to  at x = ½, is

Q7

Let F(x) = f(xg(xh(x) for all real x, where f(x), g(x) and h(x) are differentiable functions. At some point x0,

Q8

If the function  then the value ofg’(1) is

Q10

The function y = (x2 + 1)50 is differentiated 70 times to get y70(x). Theny70(x) is a polynomial of degree is equal to