[x+y=z],[3x-2y=11]

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 the following equations, using inverse of a matrix: {:(x+2y-3z=-4),(2x+3y+2z=2),(3x-3y-4z=11)

Solve the following equations, using inverse of a matrix : {:(x+2y-3z=-4),(2x+3y+2z=2),(3x-3y-4z=11):}

The solutions of the linear system of [[2,2,2],[7,1,1],[0,6,5]][[x],[y],[z]]=[[3y+11],[6z-1],[5y+11]]+[[x],[x],[4z]]+[[z],[3x],[4y]] is

Using matrix matrices, solve the following system of linear equations: x+2y-3z=-4,+2x+3y+2z=2,3x-3y-4z=11 .

" The solutions of the linear system of equations "[[2,2,3],[7,1,1],[0,6,5]][[x],[y],[z]]=[[3y+11],[6z-1],[5y+11]]+[[x],[x],[4z]]+[[z],[3x],[4y]],is

The solution of the linear system of equation [[2,2,3],[7,1,1],[0,6,5]][[x],[y],[z]]=[[3y+11],[6z-1],[5y+11]]+[[x],[x],[4z]]+[[z],[3x],[4y]] has