if y=log(x+√(x^2+1)) prove that (x^2+1)y2+xy1=0 || Differentiate log⁡(x+√(x^2+1))

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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))
Q47 | If y=log⁡(x+√(x^2+1)) then prove that (x^2+1) (d^2 y)/(dx^2)+x dy/dx=0 | 2nd Order Derivatives Q47 | If y=log⁡(x+√(x^2+1)) then prove that (x^2+1) (d^2 y)/(dx^2)+x dy/dx=0 | 2nd Order Derivatives
If y√(x^2+1) = log{√(x^2+1) - x} , show that (x^2 + 1) dydx + xy + 1 = 0. Derivative If y√(x^2+1) = log{√(x^2+1) - x} , show that (x^2 + 1) dydx + xy + 1 = 0. Derivative
Q37 | If y=log⁡(x+√(x^2+a^2)) then show that (x^2+a^2) (d^2 y)/(dx^2)+x dy/dx=0 Q37 | If y=log⁡(x+√(x^2+a^2)) then show that (x^2+a^2) (d^2 y)/(dx^2)+x dy/dx=0
Find the derivative of the function y = log(x + sqrt(x^2 +1)). Find the derivative of the function y = log(x + sqrt(x^2 +1)).
Q6 | Differentiate log⁡(x+√(1+x^2)) Q6 | Differentiate log⁡(x+√(1+x^2))
If y√(x^2+1) = log(√x^2+1)-x), show that (x^2+1)dy/dx+xy+1=0 / Differentiation Class 12 Maths If y√(x^2+1) = log(√x^2+1)-x), show that (x^2+1)dy/dx+xy+1=0 / Differentiation Class 12 Maths
y=(x+√x^2+1)^m then prove that (x^2 +1) y2 + xy1 - m^2 y =0 y=(x+√x^2+1)^m then prove that (x^2 +1) y2 + xy1 - m^2 y =0