If y=tan−1logex2logex2+tan−13+2logx1−6logx then dydxx−2+dydxx−3=
-6
2
0
-2
y=tan−11−2logx1+2logx+tan−13+2logx1−6logx=tan−11−2logx1+2logx+3+2logx1−6logx1−1−2logx1+2logx3+2logx1−6logx=tan−1(−2)⇒dydx=0⇒dydxx=2+dydxx=3=0