Use the fundamental theorem of calculus part 2 to evaluate the 16 integral: S 3/rd 9 Note: Convert all fractions into decimals. Round to the nearest hundredth.

Q: Evaluate the following integrals using theFundamental Theorem of Calculus.

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Q: Use the fundamental theorem of calculus part 2 to evaluate the 3 integral: S (9x – 4) dæ. -2

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Q: Evaluate the following integral using the Fundamental Theorem of Calculus.

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Q: Evaluate the Integral tanh (u) du

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Q: Evaluate the integral

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Q: Evaluate the integral using FTC I.

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Q: Find what value of c does ∫∞7c/x^3dx=1 (integral is from 7 to infinity)

A: find what value of 'c' does∫7∞cx3 dx = 1taking integration on left sidec x-3+1-3+17∞   = 1c -2(x2)7∞…

Q: Evaluate the following integrals using theFundamental Theorem of Calculus.

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Q: Evaluate the integral using FTC I.

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Q: Evaluate the integral using Part 1 of the Fundamental Theorem of Calculus. | 4x(1 – x² )dx = i -1

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Q: Write the integral in terms of u and du. Then evaluate. |IV21? + 11 dr, u = 21² + 1 - 2t? + 11

A: Given,            ∫t2t2+11dt

Q: Use the Fundamental Theorem of Calculus to evaluate (if it exists) -5t- dt. If the integral does not…

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Q: Evaluate the integral. 10 sec 2(5t) dt J7+2 tan (5t)

A: We have to integrate the  I=∫10 sec2(5t)7+2tan(5t)dt

Q: Use the Fundamental Theorem of Calculus to evaluate the following definite integral. 2 dt 3 2 dt = 1…

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Q: Evaluate the integral. (Hint: Let x+25 = u?.) 5/x+ 25 -dp-

A: You can solve the given integral by using substitution as follows :

Q: Evaluate the following integrals using theFundamental Theorem of Calculus.

A: Given: Definite integral Sum Rule of integration,

Q: Evaluate the integral. dA, R X + 1 R = [0, 9] × [0, 8]

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Q: Use the Fundamental Theorem of Calculus to evaluate (if it exists) 4t-5 dt. If the integral does not…

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Q: Evaluate the integral or state that it diverges. et 2x 25 e + 16 In 4/5

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Q: The value of the integral (17 tan z- 17 sec r)dr = %3D O -68 O 4 O 68 O-4

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Q: Use the fundamental theorem of calculus part 2 to evaluate the integral: 2 dr Note: Round to the…

A: Evaluate the integral using Fundamental Theorem of Calculus Part 2 : ∫169xdx

Q: Evaluate the integral: So (re ) dt Express your answer in decimal. Round off to 2 decimal places.

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Q: Compute the integral 2u? du u² – 1

A: As per our guidelines we are supposed to answer only first question. Kindly repost other question as…

Q: Evaluate the following integrals using theFundamental Theorem of Calculus.

A: Given: I=∫0π4secxsecx+cosxdx for finding given integral, first we simplify given expression then…

Q: Use Cauchy's Integral formula, Evalnate the following zl=3 • I = 6 %3D 근 (2-21)2

A: Cauchy Integral formula: If f(z) is a analytic function within and on a closed contour C, and if a…

Q: e) Apply the Fundamental Theorem of Calculus in order to evaluate the definite integral: + 2)* dz =

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Q: Evaluate the following integrals using theFundamental Theorem of Calculus.

A: Given: ∫192xdx

Q: Evaluate the following integrals using theFundamental Theorem of Calculus.

A: Given: ∫0π4 sec2θ dθ To solve: The integral by using Fundamental Theorem of Calculus.

Q: Use Part II of the Fundamental Theorem of Calculus to evaluate the integral. So (cx³ + dx² + e) dx…

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Q: Evaluate the integral using the Fundamental Theorem of Calculus, Part I. t7 + 1 dt e (ExpresS

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Q: Evaluate the integral using Part 1 of the Fundamental Theorem of Calculus. 3 | 4x(1 – x² )dx = -1 i…

A: Given that: ∫-134x(1-x2)dx

Q: O Evalu ake I dx

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Q: 21. Evaluate [sin* 0] d0 3t 16 ||

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Q: Evaluate the integral by interpreting it in terms of areas. 4 + 9 — х2) dx -3

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Q: Evaluate the improper integral da, if it exists. (22 + 49)2

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Q: Evaluate the following integrals using theFundamental Theorem of Calculus.

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Q: Evaluate the following integrals using theFundamental Theorem of Calculus.

A: The given integral is ∫188x13dx.

Q: (10x – 3x + 1)dx

A: Since you have asked multiple question, we will solve the first question for you as per our guide…

Q: Evaluate the integral. r3 3 cosh(t) dt 30.05

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Q: 2. Use Cauchy3 Integral formula, Evaluate the following • I=0 e %3D

A: The given problem is to evaluate the given complex integral over the given contour using cauchy…

Q: Evaluate the following integrals using theFundamental Theorem of Calculus.

A: Here given I=∫012dx1-x2 Since ∫dx1-x2=sin-1x+C

Q: Evaluate the integral using FTC I.

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Q: Evaluate the integral using Part 1 of the Fundamental Theorem of Calculus. 5 | 4x(1 – x² )dx = -1 i

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Q: Evaluate the Integral / tanh (u) du .

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Q: Evaluate the integral using Part 1 of the Fundamental Theorem of Calculus. 4 | 4x(1 – x*)dx = i -1

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Q: Evaluate the integral by interpreting it in terms of areas:

A: When,

Q: Evaluate the integral using FTC I.

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Q: Use integration by parts to evaluate the integral: 3. In(r) dr r8 .020327 %3D

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Q: Evaluate the integral using Part 1 of the Fundamental Theorem of Calculus. 2 | 4x(1 – x² )dx = i -1

A: Given,    ∫-124x(1-x2)dx

Q: Evaluate the Integral Sec² √r √x dr Njw SYD

A: Given: ∫1832sec2xxdx To find evaluate the given integral.