Solve : `2(k + 3) + 3 (k-4) = 24`

Solve (k) 1-1/3 + 3̶2/3

Solve '(k-2)(2k+3)(k-1)>0

Solve for k : 1.5 k -3.7 = 0.8

Find the value of k , if lines AB and CD are perpendicular , where A = (4,5) , B = (k+ 2 , 3), C = (-3,2) and D (2,4).

4 2 4 For what value of k do the equations kx-24-3 and 3x + y = 5 represent two lines intersecting at a unique point (a) k 3 (c) k = 6 (b) k =-3 (d) all real values except-6

lim_ (n rarr oo) sum_ (k = 1) ^ (n) (lambda k ^ (4) + 2k ^ (3) + k ^ (2) + k + 1) / (3n ^ (5) + n ^ (2) + n + 5k) = (1) / (3)

Find k if A (k + 1, 24), B(3k, 2k + 3), and C(5k-1, 5k) are collinear.