[16*2x+(k-2)y,=k],[6x+(2k-1)y,=(2k+5)]

Find the value of k for which following system of equations have infortely many solution: 2x+(k-2)y=k,quad 6x+(2k-1)y=2k+5

Find the value of k for which following system of equations have infinitely many solution: 2x+(k-2)y=k ,\ \ \ \ 6x+(2k-1)y=2k+5

{:(2x + 3y = 2),((k + 2)x + (2k + 1)y = 2(k - 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=

The pair of equations 3x+y=1 (2k-1)x+(k-1)y=2k+1 is consistent for what value of k?

Find the value k if the following equations are consistent (k-2)x+(k-1)y=17,(k-1)x+(k-2)y=18 and x+y=5

det [[x ^ (k), x ^ (k + 2), x ^ (k + 3) y ^ (k), y ^ (k + 2), y ^ (k + 3) z ^ (k) , z ^ (k + 2), z ^ (k + 3)]] = (xy) (yz) (zx) {(1) / (x) + (1) / (y) + (1) / ( from)}

The number of real values of k for which the lines (x)/(1)=(y-1)/(k)=(z)/(-1) and (x-k)/(2k)=(y-k)/(3k-1)=(z-2)/(k) are coplanar, is