The value of k if the distance between (2 , 8) and (2 , k) is 3 is ......

If the distance between (3, 5) and (k, 8) is 5. Find k.

Two line are given (x-2y)^2+k(x-2y)=0 . The value of k, so that the distance between then is 3, is

Two lines are given by (x-2y)^(2)+k(x-2y)=0. The value of k so that the distance between them is 3, is :

Two lines are given by (x-2y)^2+k(x-2y)=0 . The value of k so that the distance between them is 3, is

Two lines are given by (x-2y)^2 + k (x-2y) = 0 . The value of k, so that the distance between them is 3, is :

Two lines are given by (x-2y)^2 + k (x-2y) = 0 . The value of k , so that the distance between them is 3 , is:

Two lines are given by (x-2y)^2 + k (x-2y) = 0 . The value of k , so that the distance between them is 3 , is:

Two lines are given by (x-2y)^2 + k (x-2y) = 0 . The value of k , so that the distance between them is 3 , is:

If the distance between the points (k,2) and (3,4) is 8 then k=

Find the distance between the points (k, k+1, k+2) and (0, 1, 2).