dx =? In 2 1+ e

Q: (In(x))? x3 dx /1

A:

Q: (+e*)dx e* -In () 3.

A: Given that: ∫(x-1+ex)dxex-ln1xdx

Q: In (x) (#3) S@ dx

A: Consider the given integration as Use the formula of integration as

Q: EVALUATE e3x dx 0. O None o 음(el2-1) ,12 (e!0 – 1) ,12

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Q: (-1)^ dx n= (2n+1)!

A:

Q: d {in(1 — а? + а°)} dx

A: Since you have asked multiple questions in a single request, we would be answering only the first…

Q: d Find (5 In(x)) dx

A: Given query is to find the derivative of the expression.

Q: 3. S (xº – + 2ex) dx

A:

Q: 2 dx dx 67. 68. e + e (1 + e)

A: “Since you have asked multiple questions, we will solve the first question for you. If you want any…

Q: e2 dx 2x (In x)3 e

A: Given:

Q: | 2tan-'(x)dx 플 + lm2 - In (4) 2/3 *- In(4) 6/3 In(÷) - 3 /3 O None 2n - 2 ln 2

A:

Q: 1 5 e dx 2メ

A: Given: I=∫15e2x2xdx We know that; ∫c·fxdx=c·∫fxdx Where, 'c' is the constant. And ∫eax+bdx=eax+ba+C

Q: S (28*_ 4 e²_ 1) 2) dx |

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Q: / In (x? – x + 2) dx — х+2) dx

A:

Q: 13. [" e*dx

A: Use integration rules

Q: | (In x)° dx 12.

A:

Q: In13 e dx 1+2e* 2)

A: I have solved using  method of substitutions

Q: (e) Evaluate S 1+7x dx.

A:

Q: S [ In x°dx

A:

Q: b. In x? dx

A: According to the company rule we can answer only first question and rest can be reposted.

Q: S. Va? +1 dx; n = 6

A:

Q: х dx e 2

A:

Q: 19. (E x' 3) dx

A: #19 Differentiation w.r.t. x

Q: In r dx 7.)

A:

Q: In x dx= ? 5)

A:

Q: d Find {In(eª + e¯#)} dx

A: Given that: ddxlnex+e-x

Q: 9. Evaluate et dx 1+e*

A: Consider the provided integral, ∫ex1+exdx Evaluate the provided integral. Apply the u-substitution…

Q: |3x e dx 1.

A:

Q: dx x In(x4)

A: We can logarithmic property and method of substitution to solve given problem.

Q: 5) ye"dx = (4 + e²^)dy

A: Given the differential equation

Q: (23×e¬*)dx

A:

Q: 47. pot dx + e* In x

A: To Prove: ddxxex=xexexx+exlnx Concept: i. ddxex=exii. ddxlnx=1x

Q: dx x (In² x – 6 In x + 10) -

A: The Answer is:      Result = arctan ( ln x - 3 ) + C

Q: | In(x + 4) dx

A:

Q: d b) [ 4e*(In x) ] dx

A:

Q: dx x(In x)5

A: NOTE: Refresh your page if you can't see any equations. . ............(1) substitute…

Q: 4. S(x + e*)²dx

A: ∫x+ex2dx

Q: 3. fesec'e Vran e* + 2 dx

A:

Q: In x 了dx 7.

A: The given integration is: ∫lnxx2dx  To find the value of the integration.

Q: (In x)2 23. dx

A:

Q: In(x+1)dx 8) S x2

A: Solve the following

Q: y=In [e 7* (x° + 5) (x³ + 8x)] d [In [e 7* (x³ + 5) (x° + 8x) ]] = ] dx

A:

Q: dx In (l+x)+C

A: Given integral is  ∫dx1+x

Q: 4.x e" dx

A:

Q: 9. (e* +4)dx

A: To calculate value of definite integral.

Q: In e* dx Evaluate 25+4x4

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Q: e2 º In(2) dzr

A:

Q: 32. e* dx

A: Hi there !! Since there are multiple questions in the image, we will be solving only the first one.…

Q: In x dx e

A: The given integral is  ∫ee8lnx3x dx we solve the integral using proper substitution in the integral.