`f(x)= (1-sinx+cosx)/(1+sinx+cosx)` discontinuous at `x=pi`. Find `f(pi)` so that `f(x)` is continuous `x=pi`

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

If f(x) = -4sinx+cosx for x =pi/2 is continuous then

If f(x)=(1+sinx-cosx)/(1-sinx-cosx), x ne 0 . The value of f(0) so that f is a continuous function is

If f(x)=(cos(sinx)-cosx)/x^4 is continuous over the domain and f(0)=1/k , then k=?

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

Let f(x)=(sqrt2-(cosx+sinx))/(1-sin2x), x ne pi//4 . The value f(pi//4) so that f is continuous is (sqrt2=1.41)

If f(x)=(sqrt(2)cos x-1)/(cot x-1),x!=(pi)/(4). Find the value of f((pi)/(4)) so that f(x) becomes continuous at x=(pi)/(4)