For `f(x)=(kcosx)/(pi-2x)`, if `x!=pi/2`, `3`, if `x=pi/2`, then find the value of `k` so that `f` is continous at `x=pi/2`

For f(x)=(k cos x)/(pi-2x), if x!=(pi)/(2),3, if x=(pi)/(2) then find the value of k so that f is continous at x=(pi)/(2)

Let f(x) =(kcosx)/(pi-2x) if x!=pi/2 and f(x)=3 if x=pi/2 then find the value of k if lim_(x->pi/2) f(x)=f(pi/2)

Let f(x)=(k cos x)/(pi-2x) if x!=(pi)/(2) and f(x=(pi)/(2)) if x=(pi)/(2) then find the value of k if lim_(x rarr(pi)/(2))f(x)=f((pi)/(2))

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

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

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)

Let f(x)= {{:(,(tanx-cotx)/(x-(pi)/(4)),x ne (pi)/(4)),(,a,x=(pi)/(4)):} The value of a so that f(x) is a continous at x=pi//4 is.

Let f(x)= {{:(,(tanx-cotx)/(x-(pi)/(4)),x ne (pi)/(4)),(,a,x=(pi)/(4)):} The value of a so that f(x) is a continous at x=pi//4 is.

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)

Find the value of k so that the function f defined by f(x)={(kcosx)/(pi-2x), "if"\ \ x\ !=pi/2" 3,if"\ x=pi/2 is continuous at x=pi/2