The system of equations ax + y + z = a –1, x + ay + z = a –1, x + y + az = a –1 has no solution, if a is
–2
both –2 and 1
not –2
1
△=∣∣ ∣∣a111a111a∣∣ ∣∣=0 ⇒a=1 or −2 But a≠1, at a=1,x+y+z=0 and equation has infinite solutions. So choice (A) is correct.