The system of equations `x+y+z=6,x+2y+3z-10,x+2y+lambda z=k` is inconsistent if `lambda=.....,k≠.`...

The values of lambda for which the system of euations x+y+z=6x+2y+3z=10 x+2y+lambdaz=12 is inconsistent

If the system of equations 3x+y+z=1, 6x+3y+2z=1 and mux+lambday+3z=1 is inconsistent, then

The system of equations -2x+y+z=a x-2y+z=b x+y-2z=c has

Consider the system of equations x+y+z=6 x+2y+3z=10 x+2y+lambdaz =mu The system has no solution if (a) lambda ne 3 (b) lambda =3, mu =10 (c) lambda =3, mu ne 10 (d) none of these

The system of equations: x+y+z=5 x+2y+3z=9 x+3y+lambdaz=mu has a unique solution, if lambda=5,mu=13 (b) lambda!=5 lambda=5,mu!=13 (d) mu!=13

Consider the system of equations x+y+z=6 x+2y+3z=10 x+2y+lambdaz =mu the system has unique solution if (a) lambda ne 3 (b) lambda =3, mu =10 (c) lambda =3 , mu ne 10 (d) none of these

The system of equation 3x + 4y + 5z = mu x + 2y + 3z = 1 4x + 4y + 4z = delta is inconsistent, then ( delta,mu ) can be

The system of equations: x+y+z=5 , x+2y+3z=9 and x+3y+lambdaz=mu has a unique solution, if (a) lambda=5,mu=13 (b) lambda!=5 (c) lambda=5,mu!=13 (d) mu!=13

If system of equation x + y + z = 6 ,x + 2y + 3z = 10, 3x + 2y + lambda z = mu has more than two solutions. Find (mu -lambda^2 )

If t is real and lambda = (t^2-3t+4)/(t^2+3t+4) then find number of the solution of the systems of equation 3x-y+4z =0,x+2y-3z=-2.6x+5y+lambda z=-3 for a particular value of lambda .