dy Find of y=: dx InIn2r

Q: Find dy/dx by implicit differentiation. xy = x°y+27 dy/dx = %3D

A: We need to find dy/dx by implicit differentiation of- xy=x8y+27

Q: dy Find for y= ln dx x+1 Vx- 2 |

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Q: dy Differentiate implicitly to find dx 8x? + 9xy + 7y + 17y -8 = 0 dy %3D dx

A: Given query is to find the derivative of the expression.

Q: Find dy/dx by implicit differentiation. Væ + y = 9+ a²y dy/dx %3D Sub

A: Given: x+y=9+x2y2

Q: Find dy/dx by implicit differentia exly = 7x – y y' =

A: Quotient Rule of differentiation : ddxuv = v.dudx -u.dvdxv2 dexdx=ex dxndx=n.xn-1

Q: Find dy/dx by implicit differentiation. Væy = 6+ x?y dy/dx

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Q: Find dy/dx for: y= (sec x)/x

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Q: Find dy/dx and d²y/dx². For which values of t is the curve concave upward?

A: x = t2 + 1 y = et - 1 dy/dx = dy/dt ÷ dx/dt

Q: dy Find for y = dx /9 – x4 dy dx

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Q: dy when x = 0, dx Find

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Q: dy Find dx of the equation xcosy = sin(x + y)

A: Differentiating using chain rule of differentiation.

Q: Use separation of variable to find  dy/dx= x^1/y y(x)=?

A: dy/dx= x^1/y y(x)=?

Q: find dy / dx x (xーソ):メーy to

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Q: Find dy/dx by implicit differentiation. x2 = y? + 5 y' = %3D

A: To Determine: dy/dx by implicit differentiation.…

Q: Find dy/dx for y =x − 1/ex√(1-2x)

A: given: y=x-1ex1-2x it can be written as: y=e-xx-11-2x we have to calculate the value of dydx.

Q: Find dy/dx given that 10x = xe* +y %3D

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Q: Find Dy/Dx given that y= x1-x

A: Given that y=x1-xwe have to find dydx

Q: dy for the curve x = yª. dx Find

A: First take log both sides than use lograthim derivative.

Q: dy Find for the following functions: dx 1- y = (Inx. Vsin x ) %3D

A: Dear,as per company guidelines we can answer only one question at a time, kindly post other question…

Q: ay Differentiate implicitly to find x + y dy dx %3D

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Q: dy Find dx for y = (1+ æ)* || Ans=

A: Here we can find the derivative as below.

Q: Find dy/dx in terms of x and y if arctan(x*y) = y“. dy dr

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Q: dy Find where dx y° sin(4æ) – 72° – y³ = 10 - dy dx

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Q: Find dy/dx. x = Vt y = 9-t %3D dy dx

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Q: dy Find for y = cosx(1 + cscx) dx %3D

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Q: dy Find for dx 5) y = sec-(2e3x)

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Q: dy Find where y = csc dx Provide your answer below: dy dx = +9). 6x + 9

A: y = csc-(1/(6x+9)) find dy/dx = ?   here we use formula  dcsc-x/dx = -1/xx2-1   using this formula…

Q: dy Differentiate implicitly to find dx 2x+7xy + 9y + 19y- 8 = 0 + dy %3D dx

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Q: dy Find for y = dx dy dx 1 13

A: The required derivative is given below

Q: Find dy/dx by implicit differentiation. xe - 18x + 4y = 0 %3D dy %3D xp

A: Given:   To determine: dy/dx using implicit differentiation.

Q: dy Given that y = In 9x, find dx dy dx

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Q: dy Find of y* = sin(e) + xtan-'x %3D dx

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Q: dy Given that y = find . dz'

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Q: dy Differentiate implicitly to find dx 3 7. 2 x'y +4x = 3y +2 54 3 dy dx

A: Given; x5y4+4x32=3y73+2 To Find: dydx using implicit differentiation

Q: dy Differentiate implicitly to find dx 5 3 5 ху 2 2 Xy + 6x¯ = 8y +7 %3D

A: Given equation is x3y5+6x52=8y52+7. Compute the implicit derivative.…

Q: dy 4 Find for y dx V10 – x?

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Q: Find dy/dx y=In(√sinxcosx/(1+2Inx)

A: The given function is y=lnsinxcosx1+2lnx. Evaluate dydx as follows.…

Q: Find dy/dx by implicit differentiation. Vx + y 22 10 + xʻy" dy/dx

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Q: Find dy/dx by implicit differentiation. VTy = r'y+55 %3D dy/dx = %3D

A: Calculate dy/dx

Q: Use loganthmlc differentlation to find dy/dx. y = x, dy

A: The given function,      y=xx-2, x>0

Q: use implicit differentation to find dy/dx and d2y/dx2 at the point (1,0) for the given function…

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Q: dy Find dx if y = V5 – x2 by using definition formula of derivative (l ié ina plaäiul).

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Q: dy Using the product rule for the dx function y = e3" sin x is equal to

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Q: dy Find by implicit differentiation. dx x² + y3 = 2e8y dy %3D xp

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Q: dy Find dx for the function y = ecotx

A: We want to find the derivative of the given function.    y=ecotx Here we apply chain rule of…

Q: y x Vsin

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Q: dy = y|* – sin x. In x when y equal to: dx

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Q: Let X = In(sint),y=1+cost Find dy/dx .

A: We can find the answer as below

Q: dy Find dx Let y = Show your work. Væ +1"

A: Consider the given function, y=xx+1 the quotient rule of differentiation is, ddxuv=vdudx-udvdxv2…