Express the integrand as a sum of partial fractions and evaluate the integral. 17dx 2

Q: express the integrand as a sum of partial fractionsand evaluate the integrals. ∫ 2θ3 + 5θ2 + 8θ +…

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Q: Express the integrand as a sum of partial fractions and evaluate the integral. + 5x + 10 xp- x3 - 1

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Q: Use the substitution formula to evaluate the integral. 2t dt -1

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Q: express the integrand as a sum of partial fractionsand evaluate the integrals. ∫ dx/(x2 - 1)2

A: Using partial sum we get:

Q: Express the integrand as a sum of partial fractions and evaluate the integrals. x+ 4 dx x+ 5x- 6…

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Q: Use partial fractions to find the indefinite integral ∫ x / (16x4 − 1)    dx

A: We need to solve the integral using partial fractions.

Q: Find the integral durtace of the partial dlifferential eggaation

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Q: xcoSxdx XCOSXC

A: Basics of Integration are used.

Q: express the integrand as a sum of partial fractionsand evaluate the integrals. ∫ 8x2 + 8x + 2/(4x2 +…

A: Explanation: Given that,                            Now use the partial fraction  Now find the…

Q: Evaluate the double integral: 4 LA LE 2ydydx

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Q: Evaluate the integral: ſ V16x4 - 24x² + 9dx

A: Topic:- integration

Q: Perform long division on the integrand, write the proper fraction as a sum of partial fractions, and…

A: Given,          ∫7x3-4x+2x3-x2dx

Q: x²dx V9-x2

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Q: express the integrand as a sum of partial fractionsand evaluate the integrals.

A: Since you have posted multiple questions, as per our policy we will answer first question. Please…

Q: 3x + 5 dx, ] (x + 1)(x – 3)²

A: ∫3x+5x+1x-32dx

Q: form long division on the integrand, write the proper fraction as a sum of partial fractions, and…

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Q: Use the method of partial fractions to evaluate the following integral. dx x* - 10x +9 in 13-지 +…

A: Explained below

Q: Evaluate the integral. X+3 -dp: x + 8x - 9

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Q: Express the integrand as a sum of partial fractions and then evaluate the integral. dx 4 х —1

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Q: 3x – 1 -dx (x – 2)(x + 5)

A: First we find out partial fraction decomposition and then solve it.

Q: express the integrand as a sum of partial fractionsand evaluate the integrals. ∫ 1/x4 + x dx

A: Given         ∫1x4+xdx

Q: Evaluate the integral using partial fractions: ∫ x+4 / x2+2x+5 dx

A: Here we use partial fraction and integration of the particular function : ∫dxx2+a2=1atan-1xa+C

Q: Evaluate the integral. 4 | VE(6 + 2t) dt

A: use distributive property on function and integrate it.

Q: . Solve using integrable combinations. ydx + xdy + xy(ydx – xdy) = 0 |

A: Consider the differential equation  ydx+xdy+xyydx−xdy=0........1 We have to solve the given integral…

Q: tdt 36 + 4t4

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Q: Evaluate the integral by Partial Fractions ∫6x^2-3x/(x-2)(x+4) dx

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Q: perform long division on the integrand, write theproper fraction as a sum of partial fractions, and…

A: Given: I=∫x4x2-1dx for evaluating given integral, we subtract and add 1 in numerator then simplify…

Q: Find the integral 1 dt 4t2 + 4t + 5

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Q: Evaluate the integral using partial fraction decomposition

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Q: 5dx 3. S- V4e2x-36

A: Here we have to evaluate the integral:- I=∫5dx4e2x-36

Q: Express the integrand as a sum of partial fractions and then evaluate the integral. 4x2 xp- x* - 1

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Q: Express the integrand as a sum of partial fractions and then evaluate the integra 4x2 xp. 4 1

A: Given integration is, ∫4x2x4-1dx

Q: 9 dx. +x – 20 х2

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Q: Express the integrand as a sum of partial fractions and evaluate the integral. 3x2 - 11x + 4 dx x3 -…

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Q: Use a table of integrals or 6. 1 dp- x² -4 3

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Q: Use partial fractions to find the indefinite integral ∫ 5 / (x2 + 3x − 4)   dx

A: Evaluate: ∫5x2+3x-4 dx

Q: Express the integrand as a sum of partial Praetious and evalnare the integral

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Q: 2Evaluate the integral sing Integration by parts. Sx22dx Kuse symbolic notation and fractions where…

A: The given integral is: I=∫x23xdx From the rule of integration of parts, ∫udv=uv-∫vdu

Q: In3 xp;

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Q: express the integrand as a sum of partial fractionsand evaluate the integrals. ∫ x + 3/2x3 - 8x dx

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Q: Evaluate the integral by first performing long division on the integrand and then writing the proper…

A: Given problem:- Evaluate the integral by first performing long division on the integrand and then…

Q: Use substitution to evaluate the integral. (1) [3x x° 3x²Va +1dx

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Q: Evaluate the integral by first performing long division on the integrand and then writing the proper…

A: Consider the following integral: ∫3x4+15x2+5x3+5xdx=∫3xx3+5xx3+5x+5xx2+5dx=∫3x+5xx2+5dx Consider the…

Q: Use the substitution method to evalu ate the integral. /2

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Q: Evaluate the integral using the method of partial 2x3 –21x²+32x+22 x² –10x+21 fractions: dx

A: Evaluate this given integral we use partial fraction method . Here i attached solution of this…

Q: rdr a. V /x+3

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Q: Evaluate the integral from 1 to 2 using partial fractions: ∫ (4x2-7x-12) / x(x+2)(x-3) dx

A: To evaluate the integral: ∫4x2-7x-12xx+2x-3dx Solution: Decomposing the integrand using partial…

Q: Evaluate the integral by first performing long division on the integrand and then writing the proper…

A: ∫x4x2-4dx take long division

Q: Express the integrand as a sum of partial fractions and evaluate the integrals ∫ 1/ x^3/2-√x dx…

A: Given:∫dxx3/2-x1/2