f(x)={[(x^(3)+x^(2)-16x+20)/((x-2)^(2)),,x!=2],[k,x=2]quad x=2

Find the value of the constant k so that the given function is continuous at the indicated point: f(x)={(x^(3)+x^(2)-16x+20)/((x-2)^(2)),quad x!=2k,quad x=2 at x=0

If f(x)={((x^(3)+x^(2)-16x+20)/((x-2)^(2))",",x ne 2),(k",", x =2):} is continuous at x = 2, then the value of k is

f(x)={((x^(3)+x^(2)-16x+20))/(((x-2))^(2)),quad if x!=2 and k,quad if x=2 If f(x) is conti-nuous for all x, then k=

Let f(x) = {((x^(3)+x^(2)-16x+20)/((x-2)^(2)), ",","if" x != 2),(k, ",", "if" x = 2 ):} . If f(x) is continuous for all x, then k =

f(x)={(x^3+x^2-16 x+20)/((x-2)^2), x!=2k ,k , x=2 . Find the value of k, so that the following function is continuous at x=2.

Find the value of kappa , so that the function f(x)={{:((x^(3)+x^(2)-16x+20)/((x-2)^(2))","," if" x ne2,),(kappa","," if" x=2,):} is continous at x=2