`f(x)= {{:((|x-4|)/(2(x-4)), if x ne 4),(0,if x = 4):}` at `x = 4`.

Examine the continuity of the function: f(x) = {:((x-4)/(2(x-4)), if x ne4),(0, if x =4):} at x =4

Examine the continuity of the function : f(x)={{:((|x-4|)/((x-4))", if "xne4),(0" , if "x=4):} at x = 4.

f(x)= {{:((|x-4|)/(2(x-4)), if x ne 4),(0,if x = 4):} check limit at x = 4 is.

f(x)= {{:((|x-4|)/(2(x-4)), if x ne 4),(0,if x = 4):} check limit at x = 4 is.

Consider the function f(x)={{:(sin(x-4).tan^(-1)((1)/(x-4)),x ne 4),(0,x=4):} , then

Given, f(x)={((x^4-256)/(x-4), x ne 4), ( lambda, x = 4):} . If f is continuous at x = 4, then the value of ^root(4)(lambda) must be

f(x) = {((sin 2x)^(tan^(2)2x), x ne pi/4),(k, x = pi/4):} . If f(x) is continuous at x = pi/4 , then k =

f(x) = {{:((36^(x) - 9^(x) - 4^(x) + 1)/(2sin^(2) ((x)/(4)) )" if " x ne 0),(k " if " x = 0):} is continuous at x = 0 then k =

If f(x) = {((1-sqrt2sinx)/(pi-4x), x ne pi/4),(a, x = pi/4):} is continuous at pi/4 , then a =