Find k so that f(x), if : `f(x)= {(x^2-25,if,x,ne,5),(k-5,if,x,=,5):}` is continuous at x = 5.

Determine the value of the constant k so that the function f(x) = {:{(kx+1, if xle 5),(3x-5, if x>5):} is continuous at x = 5.

Determine the value of the constant k so that the function f(x) = {:{(3x-8, if x le 5),(2k, if x > 5):} is continuous at x = 5

f(x) = {((sin x)/(x),,x,ne,0),(k-1,,x,=,0):} is continuous at x = 0, then k is :

If f(x)= {(mx-1,,x,le,5),(3x-5,,x,>,5):} is continuous, then the value of m is :

Find the values of k so that the function f, defined by f(x)={(kx+1,"if",xle5),(3x-5,"if",xgt5):} is continuous at x=5.

Let f(x) = {:{(2x-5,if xge2),(x^2, if x <2):} . Is f continuous at x = 2?

If f(x)= {(mx+1,,x,le,5),(3x-5,,x,>,5):} is continuous, then the value of m is :

If f(x) = {((sin 5x)/(2x),,x,ne,0),(k,,x,=,0):} is continuous at x = 0 then value of k is :

If the function f is defined by f(x) = {(5,,x,ne,0),(a-1,,x,=,0):} and f is continuous at x = 0, then value of a is :

If f(x)= {(mx+1,,x,le,5),(3x+5,,x,>,5):} is continuous, then the value of m is :