Evaluate the Integral X+5X-6 dx x464

Q: How to evaluate the integral of [(dx)/(9-x2)(3/2)]

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Q: 1 + 10/x| dx 3x3

A:

Q: Evaluate the integral. 5x² √ 3²-x² dx

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Q: Evaluate the integral. 3) S- dx x/ 16x2 - 7

A: As per the guideline we are solving only first question. Kindly repost the other question in the…

Q: Evaluate the integral x3 + 39 dx. + 4x + 3 x2

A: Try to simplify the numerator in terms of the denominator.

Q: Evaluate the integral x dx. -4 3 |x| dx =] -4

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Q: Evaluate the following integrals using integration by parts x5ex dx x3 In x dx

A: 1.

Q: 5 1 So (125 + 25x + 6) dx 6o S X (1 + x²)3 dx / 1 + x² dx 1

A:

Q: 1 dx 14x3 + C.

A: We have to find the integration

Q: 3x8 dx V2 – x3 2 —

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Q: please answer the question and show all of your work

A: Given integral

Q: What change of variables would you use for the integral S (4 – 7x)-6 dx?

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Q: Evaluate the integral. '5 dx L 2- 13/2 (x² – 1)3/2

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Q: Find the indefinite integral.

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Q: Evaluate the indefinite integral: 8x4 - 2x dx %D x3 + C.

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Q: Evaluate the integral. 1/2 2 - 4x + 1 dx x² – 3x +2

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Q: Evaluate the integral. х3 — 5х — 8 dx x2 — х — 6 -

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Q: Find the indefinite integral

A: Given integral is, ∫x-2x+12+4dx.   It is integrated as follows: ∫x-2x+12+4dx   Applu u-substitution:…

Q: Evaluate the integral: x(19 – x)3/2 dx = %3D

A: Given: ∫x(19-x)32dx

Q: 3. Evaluate the integral of dx from x = 1 to x = X -

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Q: Evaluate the integral. √2/2 love 10 x² 1-2 dx

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Q: 6. S dx 6x+1

A: 6.

Q: Evaluate the definite integral 3 2 (а). (Зx — х + 6) dx [3x(x² – 1) dx - (b). 1 5 -dx (x² +10) (c).

A: (a) Given integral is ∫-13(3x2-x+6)dx…

Q: Evaluate the integral. '5 x - 4 dx x2 - 3x - 18

A: We first factor the denominator. ∫-25x-4x2-3x-18dx=∫-25x-4(x-6)(x+3)dx

Q: (2 |2* 2 –1 – 1|x dx

A: Topic:- Definite Integration

Q: Evaluate the indefinite integral. 2x - 3 (2x² - 6x + 1)6 dx + C

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Q: 3x dx x +x-6 2

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Q: Evaluate the indefinite integral. 3x -dx x2 + 1 + C

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Q: what is the integral of this? 8 x1/2(3 + x3/2)5 dx

A: Given,

Q: What change of variables would you use for the integral  ∫(4 - 7x)-6 dx?

A: Consider the following integral: I=∫4-7x-6dx Substitute 4-7x=t→-7dx=dt→dx=-17dt in I:…

Q: Determine the indefinite integral: -1 - T' )dx 5x² 2vx 2n

A: Using standard formulas & rules of integration.

Q: Evaluate the integral. f(x^(3)/((2+x^4)^1/3)dx

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Q: x² + 2 (х - 2)(х2 — dx 2x + 2) **

A:

Q: Hello, I have to determine the indefinite integral for the following:

A: Given:

Q: x=8 2x3 1+ dx 3 x=1 x=8 9x3 + 4 )d (9x3 + 4 18 x=0

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Q: I need help solving the integral of the problem below.    ∫(√x+∛x)dx

A: Given integral can be written as

Q: Evaluate the indefinite integral. x2 dx V0.2x3 + 2.7 + C

A: The query is to find the value of the given indefinite integral: ∫x20.2x3+2.7dx

Q: dx -0* (2x-1)3

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Q: 3 x° +x* dx x² 4 3

A: The given integral is solved below in detail.

Q: 2 16 dx 16 – x2

A: To find the integration

Q: Evaluate the indefinite and definite integral (2e* - 3e-2x) dx

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Q: x³ + 3x dx. x2 + 1

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Q: how do you evaluate the integral

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Q: 5 1 1o ( 125 + 25x + 8) dx 6 1 X So (1 + x²)³dx 3 1 √ dx 1+x²

A: Given :∫05x2125+125x+e6dx∫01x1+x23dx∫11+x2dx

Q: 2 Ső x³ ln(x) dx 3

A: Since you have posted multiple question in this question which are not interlinked so i have solved…

Q: Evaluate the integral 1| (3æ³ – 2æ + 5)dæ 2x + 5)dx - 0,

A: Consider the given integral, I=∫023x3-2x+5dx use the following formula of the integration,…

Q: 1.) 6x2 +5x 2 dx - 2) fa 0-5 cos 0 do 2x3 dx - 3.)

A: Sure. Happy to help.

Q: Find the the integrals: 3 - 2s ds

A:

Q: х — 3 (x+ 2) (x – 1)²

A: The given integral is; (x-3)/[(x+2)(x-1)2].

Q: Evaluate the integral. (x-5)dx 1. 1 (x²-10x+25)2

A: ∫12(x-5)(x2-10x+25)2dx

Riemann Sum

Riemann Sums is a special type of approximation of the area under a curve by dividing it into multiple simple shapes like rectangles or trapezoids and is used in integrals when finite sums are involved. Figuring out the area of a curve is complex hence this method makes it simple. Usually, we take the help of different integration methods for this purpose. This is one of the major parts of integral calculus. 

Riemann Integral

Bernhard Riemann's integral was the first systematic description of the integral of a function on an interval in the branch of mathematics known as real analysis.