Consider the system of linear equations; `x-1\ +2x_2+x_3=3 2x_1+3x_2+_3=3 3x_1+5x_2+2x_3=1` The system has Infinite number of solutions Exactly 3 solutions A unique solution No solution

Consider the system of linear equations: x_1+""2x_2+""x_3=""3 2x_1+""3x_2+""x_3=""3 3x_1+""5x_2+""2x_3=""1 The system has (1) exactly 3 solutions (2) a unique solution (3) no solution (4) infinite number of solutions

Consider the system of linear equations: x_(1) + 2x_(2) + x_(3) = 3 2x_(1) + 3x_(2) + x_(3) = 3 3x_(1) + 5x_(2) + 2x_(3) = 1 The system has

The system of linear equations x_(1)+2x_(2)+x_(3)=3, 2x_(1)+3x_(2)+x_(3)=3 and 3x_(1)+5x_(2)+2x_(3)=1 , has

If the system of linear equations x_(1)+2x_(2)+3x_(3)=6,x_(1)+3x_(2)+5x_(3)=9,2x_(1)+5x_(2)+ax_(3)=b, is consistent and has infinite number of solutions,then :-

If the system of linear equations x_1+2x_2+3x_3=6,\ x_1+3x_2+5x_3=9,\ 2x_2+5x_2+a x_3=b is consistent and has infinite number of solutions, then- a in R-{8}a n d\ b in R-{15} a=8,\ b can be any real number a=8,\ b=15 b=15 ,\ a can be any real number