a 2 let flx) = x tan's tx. Let f (x) denote kth derivative of fu) werit x KEN. Ils f2m 1070 MEN. then m equals. 9

Let f (x) = x tan ^(-1) (x^(2)) + x^(4) Let f ^(k) (x) denotes k ^(th) derivative of f (x) w.r.t. x, k in N. If f^(2m) (0) != 0, m in N, then m =

Let f (x) = |x-2| and g (x) = f (f (x)). Then derivative of g at the point x =5 is

Let f (x) = x tan ^(-1) (x^(2)) + x^(4) Let f ^(k) (x) denotes k ^(th) derivative of f (x) w.r.t. x, k in N. If f^(2m) (0) != 0, m belongs to N, then m =

Let f(x) be a polynomial in x.They the derivative of f(e^(x)) is given by :

Let f (x) be a polynomial in x, then the second derivative of f(x^(e)) is

Let f(x) = [x], then f(-3/2) is equal to

Let f(x)=(x^(2))/(1-x^(2)),xne0,+-1 , then derivative of f(x) with respect to x, is

Let f(x)=(x^(2))/(1-x^(2)),xne0,+-1 , then derivative of f(x) with respect to x, is