Solution :
We have y = logx2
By using chain rule in differentiation,
let u = x2 ⟹ dudx = 2x
And, y = log u ⟹ dydu = 1u = 1x2
Now, dydx = dydu × dudx
⟹ dydx = 1u.dudx
⟹ dydx = 1x2.2x = 2x
Hence, differentiation of logx2 with respect to x is 2x.
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