" If "A=[[1,0],[-1,3]]," apply the transformation "R_(1)harr R_(2)" on "A" ."

Let A=[[2,4],[-1,1]] Apply elementary transformation R_1rarrR_1/2 in the matrix A.

If A=[[1, 0], [-1, 3]] , then R_1 harr R_2 on A gives

A=[[1,0-1,3]],R_(1)harr R_(2)

After applying elementary transformation R_(1) - 3R_(2) on matrix [{:(3,-2),(1,4):}] we get [{:(0,-12),(1,4):}] . True or False.

If A= [{:(1," 2",-1),(3,-2," 5"):}] , then R_(1) harr R_(2) and C_(1) rarr C_(1) + 2C_(3) given

If A= [{:(1," 2",-1),(3,-2," 5"):}] , then R_(1) harr R_(2) and C_(1) rarr C_(1) + 2C_(3) given