[3x+2y-2z=3],[x+2y+3z=6],[2x-y+z=2]

Using matrix method, solve the system of equation 3x+2y-2z=3, x+2y+3z=6 and 2x-y+z=2

Using matrix method, solve the system of equation 3x+2y-2z=3, x+2y+3z=6 and 2x-y+z=2

Solve 3x-y+2z=12, x+2y+3z=11, 2x-2y-z=2

The equations x+2y-z=3, 3x-y+2z=1, 2x-2y+3z=2 have

Statement - I The soluton of the system of equations 2x-y+3z=9,x+y+z=6,x-y+z=2 is x=1,y=2,z=3 Statement - II : The solution of the system of equations x+2y-z=3,3x=y+2z=1 , 2x-2y+3z=2 is x=-1,y=4,z=4 Which of the above Statement(s) is true ?

2x-y+z=6,x+2y+3z=3,3x+y-z=4

x+2y-3z=0,3x+3y-z=5,x-2y+2z=1

2x + 3y-5z = 7, x + y + z = 6,3x-4y + 2z = 1, then x =

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

Show that each of the following systems of linear equations is consistent and also find their solutions: 6x+4y=2 9x+6y=3 2x+3y=5 6x+9y=15 5x+3y+7z=4 3x+26 y+2z=9 7x+2y+10 z=5 x-y+z=3 2x+y-z=2 -x-2y+2z=1 x+y+z=6 x+2y+3z=14 x+4y+7z=30 2x+2y-2z=1 4x+4y-z=2 6x+6y+2z=3