The least integral value of x satisfying the equation ∣x2−1+logx|=|x2−1|+|logx∣ is
x2−1+logx=x2−1+|logx|
⇒x2−1logx≥0 We must have x>0⇒x∈(0,∞)
⇒ Least integral value of x is 1