Extend the definition of the following by continuity `f(x)=(1-cos7(x-pi))/(5(x-pi)^2)"at the point"x=pi`

Extend the definition of the following by continuity f(x)=(1−cos7(x−π))/(5(x−π)^2) at the pointx=π

Extend the definition of the following by continuity -cos7(x-pi)f(x)=(1-cos7(x-pi))/(5(x-pi)^(2)) at the point x=pi

Extend the defination of the function f(x) = (1-cos[7(x-pi)])/(5(x-pi)^2), x ne pi by continuity at x = pi

If f(x) is continuous at x=pi , where f(x)=(1- cos ( 7(x-pi)))/(5(x - pi)^(2)) , for x!= pi , then f(pi)=

If the function f(x)=(sqrt(5+cos x)-2)/((pi-x)^(2)) is continuous at x=pi, find f(pi)

If the function f(x)=(sqrt(5+cos x)-2)/((pi-x)^(2)) is continuous at x=pi, find f(pi)

Discuss the continuity of the following functions at the points shown against them : {:(f(x)=(1-sinx)/(((pi)/(2)-x)^(2))",", "for"x ne(pi)/(2)),(=3",","for"x=(pi)/(2)):}}at x=(pi)/(2)*

Discuss the continuity of the function f(x) ={:{((1+cos x)/(tan^2 x) ", "x ne pi),((1)/(2) ", " x=pi):}, at x=pi .

Find the value of a for which the following function is continuous at a given point. f(x)={(1-sinx)/(pi-2x),\ x!=pi/2a ,\ x=pi/2a t\ x=pi/2