The values of a for which the matrix A=aa2−1−3a+12a2+4−34a−1 is symmetric are
-1
-2
3
2
A′=A aa+1−3a2−124a−3a2+4−1=aa2−1−3a+12a2+4−34a−1⇒a+1=a2−1 and 4a=a2+4⇒a+1=4a−4−1 ⇒ 6−3a ⇒ a=2.