" a of linear equations "x-2y+kz=1

If the system of linear equations x-2y + kz = 1, 2x + y+ z = 2, 3x-y-kz = 3 has a solution (x, y, z), z ne 0 , then (x, y) lies on the straight line whose equation is

If the system of linear equations x-2y + kz = 1, 2x + y+ z = 2, 3x-y-kz = 3 has a solution (x, y, z), z ne 0 , then (x, y) lies on the straight line whose equation is

If the system of linear equations x-2y+kz=12x+y+z=23x-y-kz=3 has a solution (x,y,z),z!==0, then (x.y) lies on the straight line whose equation is:

The system of linear equation 3x - 2y - kz =10 2x - 4y - 2z =6 x +2y -z =5m is consistent if :

For what value of k, the system of linear equations x-3y+kz=0, 2x+y+3z=-1, 3x-2y+2z=1 has a unique solution? a) K=1 b)k!=1 c) K!=-1 d) K=0

The pair of linear equation 2x-3y=1 and 3x-2y=4 have:

The pair of linear equations px+2y=5 and 3x+y=1 has unique solution if

The value of k in R, for which the following system of linear equation 3x - y + 4z = 3, x + 2y - 3z = - 2, 6x + 5y + kz = - 3, Has infinitely many solutions, is:

Show that x = 3 and y = -2 is the solution of the system of linear equations x+2y=-1" and "2x-3y=12 .

The system of linear equations x+y+z =2, 2x+y-z=3, 3x+2y+kz= has a unique solution if