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 )`

The values of lambda and mu such that the system of equations x + y + z = 6, 3x + 5y + 5z = 26, x + 2y + lambda z = mu has no solution, are :

The system of linear equations lambda x + y + z = 3 x - y - 2z = 6 -x + y + z = mu has

The system of equations lambda x + y + 3z = 0, 2x + mu y - z = 0, 5x + 7y + z = 0 has infinitely many solutions in R. Then,

The system of equations : x+y+z =6 x+2 y+3 z =10 x+2 y+lambda z =mu has no solution for

Investigate for what values of lambda, mu the simultaneous equations x + y + z = 6, x + 2 y + 3 z = 10 & x + 2 y + lambda z = mu have, A unique solution.

Show that the system of eqations 3x - y + 4z = 3, x + 2y - 3z = -2, 6x + 5y + lambda z = -3 has atleast one solution for every real lambda , Find the set of solutions when lambda = -5

Find lambda and mu so that the simultaneous equations x+y+z= 6, x + 2y + 3z = 10, x + 2y + lambda z = mu have infinite number of solutions.

Investigate for what values of lambda, mu the simultaneous equations x + y + z = 6, x + 2 y + 3 z = 10 & x + 2 y + lambda z = mu have, An infinite number of solutions.

If the system of linear equations x + y + z = 6, x + 2y + 3z = 14 and 2x + 5y + lambdaz = mu , (lambda, mu in R) has a unique solution then find the values of lambda and mu .