integrate dy/(sb - smy-bny-nmy^2

Q: 5. (x² + y2 + 1)dx + x(x – 2y)dy = 0,x = 2,y = 3 %3D

A: Solution

Q: siny dy 2. 3 |- cosy

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Q: Inteprele . 2. Show yours work. S x Cos (4x) dx

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Q: Use changing order of integration technique to compute eut dy dr

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Q: Describe the General Power Rule for Integration in your own words

A: The general power rule for integration is: So this means we add 1 with the exponent to get a new…

Q: -Svau Using Integration By Parts, x Arcsec 3x dx = uv- - Svau- Find uv- x² Arcsec 3x dx V9x2 – 1 o 1…

A: Here we have to solve the integration by using integration by parts.

Q: How do you perform integration by parts?

A: Integration by parts is,

Q: How can you use line integrals to find the centers of mass of springs or wires? Explain

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Q: 3 хy dx dy 1

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Q: Please show integration process. Is this the correct combination?

A: Solution

Q: Integration provides a means

A: Given, Where, and are initial and final times respectively. which is a constant.

Q: EXERCISE 1 dy -dx = 0

A:

Q: (メフき お! then Rind fcx) and ec3) メ+ %3D fC) = e %3D by using integration ?

A: f(x)=ex+1-f'(x) and f(1)=e

Q: How to compute for the differential volume of each coordinate system and its phase area?

A: Hints: We have to discuss that how to compute for the differential volume of each coordinate system…

Q: = vt – 2, d²y t – 2. d²y y = t² – 3' dx2

A: x=t-2y=t2-3

Q: Differentiate dy- dy

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Q: Change the hence order of integlation and evaluate Siny dydx

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Q: Use integration by parts to show )dy.

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Q: Let u=sinx and the integrand will lead to integration by partial fraction

A: use substitution method for solving the  integral

Q: Why is integration needed to compute the work performed in stretching a spring?

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Q: When is integrating using the tabular method useful?

A: When is integrating using the tabular method useful?

Q: CoSx dx sin2x-5sinх-6

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Q: Find dy/dt at x = 1 and y = x^2 + 3 if dx/dt =

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Q: A thin plate has mass 3. What is the x-moment of the plate if its center of mass has coordinates (2,…

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Q: 1 a) x²e-x dx

A: Use the formula of integration by part and finally put the limit  to got the answer

Q: solve for nonbermagnenous dilkeremrial equation . 4x

A:

Q: %3D

A: We are given: u=ln 1-t21+t2⇒dudt=ddtln 1-t21+t2 The derivative can be found as follows:

Q: sketch region 4 reverse Integration then evalute (4 x +2) dy dX x 2

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Q: Find the limits of integration in cylindrical

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Q: Scos* y sin ydy

A: Given problem:- ∫ cos4(y/2)sin(y/2) dy

Q: Iterated integrais. 3. ( ye* dx dy Jo Jo

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Q: integral arctan4t dt

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Q: Integrate both sides dy = -dx

A: the given integral equation is                             ∫1y2dy=∫1xdx

Q: Find volume y=3x^2, x=1, and y=0 about x axis

A: y=3x^2, x=1, and y=0 about x axis

Q: What is the reversed order of integration of dydx ?

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Q: dy+チ=-

A: Note: Since you  have mentioned multiple question, I answered first problem. If you need answer of…

Q: Sudv= 2x)dx can be evaluated using integration by parts of the form v=uv

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Q: 2olue dy %3D

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Q: integral of (2y-3x)dy and integral of (2x-3y)dx

A: We have to find the integrals of (2y-3x)dy and (2x-3y)dx seperately. Recall that the integration of…

Q: Evaluate wing Integration by Tangorometre bodetrdadin 1.S Jas-x? dx

A: Solution

Q: Solve using integrable combination technique only: (x^2y^3−(6+1)y)dx+(x^3y^2+(9+1)x)dy=0

A: Solve using integrable combination technique only: (x^2y^3−(6+1)y)dx+(x^3y^2+(9+1)x)dy=0

Q: Integrate

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Q: sketch , EvValuate & reverse order af integration de dy

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Q: 1. dly dx 2. dy %3D 2X Secy J-(1-xx) oly dx=2y dy dx , Y(1)=0 (Intial Gonditin)

A: There are multiple question. So as per Bartleby policy Kindly ask other question separately. 1.

Q: In 3 | (1-x)e"dx ах In

A: Consider the given integral

Q: 4) dy dy dz 5) dy dy

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Q: Can you explain the integration by parts here?

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Q: Two curves having an equation of x = 2 vy and y = 2 vx intersect each other. Compute the centroid of…

A: Given,           x=2y    and     y=2x

Q: COSX - dx sin²x-5sinx-6

A: The integral is given by I = ∫cosxsin2x-5sinx-6dx                             ...........1