Given the integral 4 dx and the substitution information x+ 9

Q: Evaluate the integral. сп/4 8 sec?(t) dt

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Q: The value of the integral is equal to: Select one: O 4 O с صرا من م من ته 3 x ²² (4x - 4y) dy dx

A: The given integral is: I=∫01∫0x4x-4ydydx   As we know the Power rule: ∫xndx=xn+1n+1+C

Q: evaluate the given double integral. 7. (x + 2)dxdy

A: Given query is to find the value of the integral.

Q: 3 2—х ∞ Lo dx X¯e

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Q: Calculate the given integral: S4 sec°(11x) dx

A: Given : ∫4sec611xdx

Q: 5. Given that n is a positive integer, evaluate the integral 'x(1 – x)" dx .

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Q: 1. S 3ln x2 dx

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Q: Given the integral 6e3x dx

A: The given integral ∫6e3xdx can be evaluated as,  Put, e3x=t 3e3xdx=dt   e3xdx=13dt Therefore,…

Q: The value of the double integral 7 1 4xy dy dx is 4

A: ∫46(∫274xydy)dxIntregation wrt y so x will be constant.⇒∫46[4xy22]27dx ⇒∫462x(49-4)⇒∫462x(45)dx

Q: Evaluate the integral 7ª S* (y cos x + 4) dydæ.

A: The detailed solution is given below Thank you

Q: The integral 2n / 14xe dx can be done with the substitution u - and du= dx.

A: Step 3Given,2π∫14xe-x2dx

Q: Evaluate the given integral 2x +3 -dx- (x + 1) (x – 1)²

A: Integration formulas help to integrate the given fuction. Simplification of the function helps to…

Q: Given: x+5 The provided integral: dx V9 – (x – 3)²

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Q: dx 4 sın*3x tan

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Q: Evaluate the following Integral: х — 5 dx Г 2х — 1) (2х2 + 1) |

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Q: Evaluate the given integral. 75 1 dy dx 25 + x 5.

A: We need to evaluate the following interval- ∫05∫x5125+x2dydx

Q: The integral 1 = [(x* + 5e* + vx )dx is equal to:

A: Given integral is∫x4 + 5ex +x dxevaluate....

Q: x-3 dx r³+9x +9.x

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Q: 1 dx 2x2 — х — 3

A: The given integral ∫12x2-x-3dx

Q: Determine how large the number a has to be so that 1 dx

A: We have to find out the value of a .

Q: evaluate the given integral.

A: we have to evaluate the given integral: ∫x2+5x-1x+4dx let the given integral be I. therefore,…

Q: Evaluate the integral. .2, 5) )2 dx t+

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Q: Given the integral J6x2 - 4x dx бх2 - 4х

A: Complete the following question involving basic integration techniques. Given the integral…

Q: Evaluate the following integral. 4 (6x2 + y ) dx dy =

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Q: Use reduction formula to evaluate the given integral xe" dx

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Q: Evaluate the integral. S (x² + 8)e-x dx

A: We need to evaluate integral.

Q: Evaluate the integral √ (k+ 2) ( k + 3) dx

A: Note:- according to the company policy we can attempt only one question so please upload the next…

Q: 2. Given the integral: S, e'/x dx; n = 8

A: Given,          ∫13e1/xdx;  n=8

Q: evaluate the integral.

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Q: Given the integral (9x * e12x dx and the substitution information u = 9x du = 9 dx V -e12x 12

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Q: The integral 2N | 6xe- dx can be done with the substitution u = and du = dx.

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Q: The integral 4 dy dx is equal to: Select one: 12 6. None of them

A: To determine the value of the integral ∫03∫014 dy dx.

Q: Given the integral: fcos-¹ 1 x dx

A: Given :    Integral : cos-1(x) dx

Q: Given the integral 6x2 + 10x + 9 dx -2

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Q: evaluate the given integral.

A: Given integral, ∫xx2+1dxwe have to evaluate the given integral.

Q: Evaluate the given integral: 2 fлсoе² (2x) dx

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Q: the integral , dx is equal to: -2 x2+4x+5 4 2 the above the above

A: We will find the solution of the integral.

Q: 3 dx 2 (2 +

A: We’ll answer the first question since the exact one wasn’t specified. Please submit a new question…

Q: Find the integral +C 1 dx x² – 16

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Q: The definite integral sec (4x)e dx is equal to:

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Q: Given that 1 dx = and x2 dx = , compute the integral. x dx = 4 2' 3' La - 20?. (1 – 2x)³ dx

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Q: 2. S*3*+2 dx x+2

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Q: Evaluate the integral: S dx (x+6)(x-4) ← +C

A: Given problem:-

Q: The integral o So e a dxdy is equal to

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Q: Given the integral 5x * e7x dx

A: The given integral ∫5xe7xdx can be evaluated by using the integration by parts as, ∫5xe7xdx=∫5xe7xdx…

Q: [2'e'dx X

A: Given

Q: Evaluate the given integral. 1 a) dx ² +x – 2 3 b) dr 3 – 9x2

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Q: Evaluate using integration by parts o D (x²-3) e² dx е

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Q: Evaluate the following integral. 16 dx 1- vx 16 dx | (Type an exact answer.) 1-

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Q: Use the three-point Gauss-Legendre formula to evaluate the integral dx Ső (2x + 1)²

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