y²dx + x(x+y) dy=0

Q: 6x2dy-y(2y3+x)dx=0

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Q: - ydx + (x ++ Vxy )dy= 0

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Q: (x - 2y - 1) dy = (2x - 4y - 5) dx

A: Solution:x-2y-1dy=2x-4y-5dxdydx=2x-4y-5x-2y-1dydx=2x-2y-1-52+1x-2y-1dydx=2x-2y-1-32x-2y-1let,x-2y-1=…

Q: rx dydx Vx2+y2 0.

A: We solve this double integration problem by substitution method as given below in solution

Q: x3-2x2y+3xy2+y3-22=0             find dy/dx

A: In order to find the derivative of equations we have to differentiate implicitly .

Q: (6x + y2) dx + y(2x - 3y) dy = 0. evaluate

A: The given differential equation is                                    (6x+y2)dx+y(2x-3y)=0

Q: dy y = (3x2 + x-2)-1; dx

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Q: (x + y²)x dx + (x² + y)y dy = 0

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Q: C=X+Xyz for y

A: Given,           w = x + xyz

Q: xydæ – (x² + 3y²) dy + 3y?) dy = 0

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Q: x5 dy + (5x4y - 3) dx = 0

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Q: 2r-r2 -3 zVx2 + y2 dz dy dx. 0. 0.

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Q: xdy = (y - Vx² + y²) dx

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Q: xdy/dx + xy + y − x3 = 0

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Q: B: Find dy /dx 4x5-5x+2x3 2- y = x2

A: We have to find the derivative dy/dx.

Q: d2y/dx2, where y = 4x3/2

A: Given- y=4x32 To Find- d2ydx2 Identity Used- The power rule of derivative ddxxn=nxn-1

Q: •π/2 •π/2 [71²2 1-4/2² cos(x) sin(y) dx dy

A: NOTE: Refresh your page if you can't see any equations. .

Q: Find d²y dx² y = 4x + 9 d²y 2 dx || ㅁ

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Q: dy_ sec²y 1- 1+x² 2 when x=0 O y=

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Q: 1 2x STAR -1

A: y(x)=1e2x−1dydx=ddx1e2x−1Using the Chain Ruleddxf(g(x))=f′(g(x))g′(x)Using the power…

Q: Find 2 dx 5 8x y= YP 5 - 5x

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Q: Solve: y(4xy + 1)dx + x(1+4xy – x³y³)dy = 0;

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Q: d?y 1- xy = x + y dx2

A: Given that: 1-xy=x+y

Q: dx x(2x+1)

A: The given integral

Q: Find d3y dx3 of y = x³e-x

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Q: d²y + y = 0 dx2

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Q: Find dy dx 2 y = sec¹ 5x

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Q: dy = 3x²y³ – 6x² dx

A: