) Find the general indefinite integral. 9 +Vx + x xp

Q: J Sin (In 6) de

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Q: 7. (" cos'e de

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Q: a) Solve the following iterated integrals holding Fubini's Theorem. 1. 1 '(x+y)dydx

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Q: Evaluate the integral of [x(x-5)^12]dx with limits from 5 to 6. Select the correct response: 83/182…

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Q: Evaluate the integral: sec?( 1) dw

A: Given integral, ∫sec2w-1w dw

Q: Evaluate the improper integral (A) diverges B (Q) Na O ساح 3 1²23 -dx

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Q: Evaluate the integral. dA, R = [0, 6] × [0, 16] x + 1

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Q: Evaluate the integrals. Show all work. 1. 0 cos (T0) de 1/2

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Q: Use a substitution of the form u = ax + b to evaluate thefollowing indefinite integrals.∫e3x + 1 dx

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Q: Evaluate the integral: rV1+ 25 /1+ 25z°dz + C

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Q: (b)Evaluate the integral directly we-wdw

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Q: Evaluate the iterated integral I = SoS(6,? + 8x) dxdy

A: Solve the following

Q: 2x Evaluate the improper integral J dx, if it exists. (12 + 81)2 -00

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Q: Evaluate the given indefinite integral. Indicate u, n, and du. [5an20 elan 20 sec? 2 Bdß

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Q: Evaluate the integrals.

A: According to the question, we have to evaluate the integral ∫0π1-cos23θ. The above integral is…

Q: t0 SinnlVx) 기 x

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Q: Evaluate the given indefinite integral. Indicate u, n, and du. Scos" }y sin ydy

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Q: 21. Write the definite integral that repre formed by y = x² + 2x + 1 and y=2x+5. Do:

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Q: dx Evaluate the improper integral Jo Jacx+1)

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Q: Find the integral of [(e exponE + 1].

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Q: Which of the following is the appropriate substitution to evaluate the given integral using…

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Q: TU 5.fo cos³ 30 de

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Q: II EVALUATE THE ITERATED INTEGRAL. Ll'/x+ydxdy

A: The integration of the√(x+y) and the limit of x from 0 to 3y and limit of y is from 0 to 1.

Q: 13. Evaluate the indefinite integral 30Ve2 + 1 de. (u-substitution)

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Q: 1- Find the integral of: A 2 cot - de 3 T7/2 А-

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Q: 1. Find the following indefinite integrals: a. G b. fcosudu = 1 c fa'du=- d. Jitu du = e. fsecu…

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Q: Evaluate by  ∫-2 2  (x +3 )  √ (4- x2)   dx    writing it as a sum oftwo integrals and interpreting…

A: Given: I=∫-22x+34-x2dx we know that ∫abfxdx=∫abfa+b-xdx…

Q: Evaluate the integral 0.8 x · In(6 sin r) dæ.

A: Let us assume: u=6sinxdu=6cosxdxcosx·dx=du6 At x=0.2, u=6sin(0.2) At x=0.8, u=6sin(0.8)

Q: エ. 9.) S(x?-4) (x²- 4x)' dx

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Q: Question 12 Compute the following integrals: (a) fix√2x - Idr. (b) Sze-37 dz. Pay attention to…

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Q: Choose the most appropriate answer: Evaluate the integral : J 3x2 dx x3+20 O In(x³ + 20) + C T 40) -…

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Q: Find the integral S x?cosxdx.

A: To find the given integral.

Q: Evaluate the given indefinite integral. Indicate u, n, and du. Scos* y sin ydy

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Q: d) Determine the infinite integrals of the following e+2 i. ii. 2 3 sin2x dx

A: Evaluation of the integral

Q: 11. The integral of nunex dx is bln]sec(In(2x)")|. What is b? A. 2 B. 2 C. 4 D.

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Q: Evaluate the given indefinite integral. Indicate u, n, and du. [5lan2P etan 28 sec² 2 Bd ß

A: Let I=∫5tan2βetan2βsec22β dβ

Q: Evaluate the integral

A: Solution Given ∫01x2(1-x2)52dx We need to evaluate the integral

Q: Evaluate using the Reimann Integral: L, (2a? + 3) dæ O -21 O 15 None of the choices. Please refer to…

A: I have stated the used formula in the solution

Q: Evaluate the integral. |a cos (6 x) de = | + C

A: topic - indefinite integral

Q: Evaluate using the Reimann Integral: S (a2 + 5) dæ 128 3 100 3 128 None of the choices. Please refer…

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Q: TU 2. fz sin² x cos4 x dx J

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Q: Evaluate the followaing integrals Li (1– 2sin?(x).sin(4x) dx) |

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Q: Evaluate the integral. *m/2 cos?(8) de

A: Let the given integral is, By using the constant-multiple rule By using the identity,

Q: 1. Determine the following integrals: (a) dr (b) (7-)da

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Q: Evaluate the integral by making an appropriate u-substitution an applying any necessary formula(s).…

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Q: Evaluate the integral, if it exists.  ∫01v2 Cos (v3) dv

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Q: ds :? V5s+6

A: We use substitution method to solve the given integration .

Q: Find the general indefinite integral.   ∫ (u +4)  (2u +1)   du

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Q: 2. Find the following integral: NT u sin du. n.

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Q: Evaluate the integral of ax^2 e^bx dx assume a and b are constants.

A: Please see the explanation below