BCS012 TEE June 2021 Solved Q1e | If y=1+ln⁡(x+√(x^2+1)),prove that(x^2+1 )(d^2 y)/dx^2 +x dy/dx=0

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[FOREIGN] - If y = log [x+\sqrt (x^2 +1)], then show that (x^2 +1) d2y/dx2 + x dy/dx = 0 [FOREIGN] - If y = log [x+\sqrt (x^2 +1)], then show that (x^2 +1) d2y/dx2 + x dy/dx = 0
if y=[log(x+√(x^2+1))]^2 prove that (x^2+1)y2+xy1=0 || Differentiate log⁡(x+√(x^2+1)) if y=[log(x+√(x^2+1))]^2 prove that (x^2+1)y2+xy1=0 || Differentiate log⁡(x+√(x^2+1))
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