If the system of equation `(k+1)^3x+(k+2)^3y=(k+3)^3 , (k+1)x+(k+2)y=k+3, x+y=1` is consistent , then the value of k is

If the system of equation (k+1)^(3)x+(k+2)^(3)y=(k+3)^(3),(k+1)x+(k+2)y=k+3,x+y=1 is consistent,then the value of k is

For how many values of k. will the system of equations (k + 1) x + 8y = 4k and kx + (k + 3) y = 3k - 1 , have an infinite number of solutions

If the lines represented by the pair of linear equations 2x+5y=3 and (k+1)x+2(k+2)y=2k are coincident then and the value of k is

The value(s) of K for which the system of equation (k+1)x+8y=4k,kx+(k+3)y=3k-1 is inconsistent is equal to

For what values of k is the system of equations k x + 3y = k - 2 12 x + ky = k inconsistent ?

For what values of k is the system of equations 2k^2x + 3y - 1 = 0, 7x-2y+ 3 - 0, 6kx + y+1=0 consistent?

( k - 1 ) x - y = 5 , (k + 1 ) x + ( 1 - k ) y = ( 3k + 1 )

5x + 2y = 2k , 2 (k + 1 ) x + ky = (3k + 4)

If the system of equations 3x+y=1,(2k-1)x+(k-1)y=2k+1 is inconsistent,then k=(a)1(b)0(c)-1(d)2