Use logarithmic differentiation to find. ○ A) dy = 3 (²)² 2 dx sinx O B) 4 = ()() 3 (senx)² (cost dy 3 dx C) dy dx = 3 3 ( en ) (1 - cotx) 3 ○ D) dy = 3 (²) dx sinx, y = sinx 3

Q: 10)Use implicit differentiation to find dy/dx

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Q: where vy +2xy = 1. dx Find

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Q: se logarithmic differentiation to find dy Don't skip or combine any steps. Simplify your ans dx'…

A: We will expand the expression after applying ln on both sides using the properties of logarithm

Q: Find the derivatives of the functions in Exercis

A: Given function is: y=1x sin-5 x-x3 cos3 x We have to find dydx.

Q: differntiate y= (lnx)^(cosx)^(sinx)

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Q: Y sinh(1) (use logarithmic differentiation) 3 (sec x)²/2[/cot-¹x]

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Q: x2x sec¯ -1 ' x y = cosh(sec x)

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Q: If fo =sinax find f'x)

A: Finding the derivative of the function using chain rule of differentiation

Q: cosy = x, so implicit differentiation gives - sin(y)y' = 1, or

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Q: Find the area of the region bounded by the graphs of the functions y=9-x² and y=x+3.

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Q: H(x) = sin(esinh~1 *) %3D

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Q: Find the derivative. y=cos(ln 4x^6)

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Q: Find dx by logarithnic differentiation. (3x-2)(x"+3)

A: d(logx)/dx = 1/x