Home
Class 12
MATHS
The function f(x)=(sinx)^(tan^(2)x) is n...

The function `f(x)=(sinx)^(tan^(2)x)` is not defined at `x=(pi)/(2)`. The value of `f((pi)/(2))` such that f is continuous at `x=(pi)/(2)` is

Promotional Banner

Similar Questions

Explore conceptually related problems

The function f(x)=(sin 2x)^(tan^(2)2x) is not defined at x=(pi)/(4) . The value of f(pi//4) , so that f is continuous at x=pi//4 , is

The function f(x)=(sin2x)^(tan^2 2x) is not defined at x=pi/4 . The value of f(pi/4) so that f is continuous at x=pi/4

Consider the function f(x)=(sin 2x)^(tan^(2)2x), x in (pi)/(4) . The value of f((pi)/(4)) such that f is continuous at x=(pi)/(4) is

Consider the function f(x)=(sin 2x)^(tan^(2)2x), x in (pi)/(4) . The value of f((pi)/(4)) such that f is continuous at x=(pi)/(4) is

The function f(x)=(1-sinx+cosx)/(1+sinx+cosx) is not defined at x=pi . The value of f(pi) so that f(x) is continuous at x=pi is

The function f(x)=(1-sinx+cosx)/(1+sinx+cosx) is not defined at x=pi . The value of f(pi) , so that f(x) is continuous at x=pi , is

The function f(x)=(1-sinx+cosx)/(1+sinx+cosx) is nto defined at x=pi . The value of f(pi) so that f(x) is continuous at x=pi is:

The function f(x) = (1-sinx + cosx)/(1+sinx+cosx) is not defined at x = pi . The value of f(pi) , so that f(x) is continuous at x = pi , is

The function f(x)= (sin 3x)^(tan^(2)3x) is continuous at x= (pi)/(6) then f((pi)/(6)) = ……

The function f(x) =(1-sinx)/((pi-2x)^(2)) is underfined at x=(pi)/(2) .Redefine the function f(x) so as to make it continuous at x=(pi)/(2) .