If the system of equations `x+a y=0,a z+y=0` and `a x+z=0` has infinite solutions, then the value of `a` is `-1` (b) 1 (c) 0 (d) no real values

If the system of equation x+ay=0,az+y=0 and ax+z=0 has infinite solutions,then the value of a is -1 b.1 c.0 d.no real values

The system of equations x+py=0, y+pz=0 and z+px=0 has infinitely many solutions for

If the system of equations x+ay=0,az+y=0, and ax+z=0 has infinite solutions,then the value of equation has no solution is -3 b.1 c.0 d.3

If the system of equations x+y+z=0 ax+by+z=0 bx+y+z=0 has a non trivial solution then

if the system of equations x+y+z=0 , x+3y+k^2z=0 and x+2y+z=0 have a non zero solution then value of y+(x/z) is

If the system of equations x-ky-z=0 , kx-y-z=0 , x+y-z=0 has a non-zero solution , then possible values of k are :

If the system of equations ax + by + c = 0,bx + cy +a = 0, cx + ay + b = 0 has infinitely many solutions then the system of equations (b + c) x +(c + a)y + (a + b) z = 0(c + a) x + (a+b) y + (b + c) z = 0(a + b) x + (b + c) y +(c + a) z = 0 has

If the system of equations x-ky-z=0,kx-y-z=0,x+y-z=0 has a nonzero solution,then the possible value of k are -1,2 b.1,2 c.0,1 d.-1,1