Use one of the formulas below to find the area under one arch of the cycloid x = t - sin(t), y = 1 = cos(t). A = fx ay = - fy ³x = 1² / f x dy dx x dy - y dx

Q: dy Find y or for the following: 2x y - 10 = x* + cos y dx

A: We have to find the dy dx

Q: Given the equation below, find dy/dx34x^5+9x^34y+y^8=44

A: Given equation is

Q: Use this equation to find dy/dx for the following. y +r'y' = 7+ yc* dy dx

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Q: dy dx if y=Vsinx +sin Vx+ cos(2x)

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Q: dy for y = 3 sin-(x²). J. Find dx

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Q: find dy>dx.

A: y=cosxx+xcosx Differentiate the above function with respect to x.…

Q: Find 2. where f(x) = x'tanh2(Vx). dx

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Q: u (x, y) = -ey sin x − 2e¯º sin y. —

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Q: -351 ye dc -3 tanx dx t. tan x (e-casx) dy =0

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Q: Find dy for y = 5 sin dy= =dx 7x8 8

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Q: 7. (x+ ycot) dy – ydx = 0. 8. (xy + y²)dx = (x² + xy + y²)dy. 0. %3D | %3D

A: We have to solve the following differential equation

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

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Q: dy Find at x=0: dx y = (In(cos "x*) -1 COS sinh x %3D

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Q: Find for dy dæ² y(x) = cot(x) *= csc? dy dx? 2

A: Given query is to find the double derivative of cotx.

Q: Find dy/dx by differentiating implicitly if x + xy − 2x³ = 1.

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Q: d (cot x) = -csc² x dx

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