Given a function f(x)=kcosx divided by (pi - 2x) at x = pi by 2 is continuous , find the value of k

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Let f(x)=kcosx/π-2x, when x≠π/2 3, when x=π/2. If limx→π/2f(x)=f(π/2), then k=? JEE Mains limits Let f(x)=kcosx/π-2x, when x≠π/2 3, when x=π/2. If limx→π/2f(x)=f(π/2), then k=? JEE Mains limits
Let `f(x)=kcosx/(pi-2x)`, if `x is not equal pi/2`, `3`, if `x=pi/2`, then find the value of `k` so Let `f(x)=kcosx/(pi-2x)`, if `x is not equal pi/2`, `3`, if `x=pi/2`, then find the value of `k` so
Find the value of K , so that function f(x)=(kcosx)/(pi-2x), if x≠ π/2, 3, if x=π/2 is continuous at Find the value of K , so that function f(x)=(kcosx)/(pi-2x), if x≠ π/2, 3, if x=π/2 is continuous at
If a function f defined by f of X equal K cos x by pi minus 2 X is continuous at x equal pi by 2 If a function f defined by f of X equal K cos x by pi minus 2 X is continuous at x equal pi by 2
For what value of k, function `f(x)={((k cosx)/(pi-2x)",","if "x ne (pi)/(2)),(3",", "if " x = For what value of k, function `f(x)={((k cosx)/(pi-2x)",","if "x ne (pi)/(2)),(3",", "if " x =
Q) If a function f defined byf(x) = kcosx/ π-2x if x ≠ π/2 3, if x = π/2 is continuous at x = 2 Q) If a function f defined byf(x) = kcosx/ π-2x if x ≠ π/2 3, if x = π/2 is continuous at x = 2
. If the function continuous at then k = x = pi/2 f(x)= (k * cos x)/(pi - 2x) ,&when class#12#maths . If the function continuous at then k = x = pi/2 f(x)= (k * cos x)/(pi - 2x) ,&when class#12#maths
Find the values of k so that the function f is continuous at the indicated point f(x) = {{k cosx/π-2 Find the values of k so that the function f is continuous at the indicated point f(x) = {{k cosx/π-2