[x+y+z=1],[x-2y+3z=2],[x-3y+5z=3]

x+y+z=1 x-2y+3z=2 5x-3y+z=3

Show that : |[x, y, z ],[x^2,y^2,z^2],[x^3,y^3,z^3]|=x y z(x-y)(y-z)(z-x)dot

Solve by matrix method 2x +y +z=1 x-2y-z =3//2 3y-5z =9

Using matrices, solve the following system of equations for x,y and z: 2x+3y + 3z=5, x-2y + z = -4, 3x-y - 2z=3

Using matrices, solve the following system of equations for x,y and z: 2x+y+z=1,x-2y-z=3/2,3y-5z=9

The solution of 2x+y+z=1,x-2y-3z=1,3x+2y+4z=5 is

Using matrices, solve the following system of equations for x,y and z. 2x+y+z=1 , x-2y-z=(3)/(2) , 3y-5z=9 .

Using matrices, solve the following system of equations for x,y and z. 2x+3y+3z=5 , x-2y+z=-4 , 3x-y-2z=3

Solve x+y+z=1 , 2x+2y+2z=2 , 3x+3y+3z=4