Home
Class 12
MATHS
Let a curve y = f(x) be defined paramet...

Let a curve `y = f(x)` be defined parametrically as `y = t^3 + t^2 + 1, x = t^2 + 2, t > 0`. If `g(x)` is inverse function of `f (x)` then `g'(3)` is

Promotional Banner

Similar Questions

Explore conceptually related problems

If y = f(x) defined parametrically by x = 2t - |t - 1| and y = 2t^(2) + t|t| , then

Let a function y = y (x) be defined parametrically by x = 2t - |t|, y =t^2 +t|t| . Then y^(1) (x), x gt 0

Let y=f(x) be defined parametrically as y=t^2+t|t|, x=2t-|t|, t in R , Discuss its continuity.

Let y = f(x) be defined parametrically as y = t^(2) + t|t|, x = 2t - |t|, t in R . Then, at x = find f(x) and discuss continuity.

Let y = f(x) be defined parametrically as y = t^(2) + t|t|, x = 2t - |t|, t in R . Then, at x = 0,find f(x) and discuss continuity.