1/7/5/S.08

Q: 2)S 1xtil dx (5)

A:

Q: S. S. dy dx

A:

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

A: Given that: ∫(x-1+ex)dxex-ln1xdx

Q: S²³² The numerical value of -3√9-2 dx will be equal to

A: Given that ∫-33x9-x2dxSolution:odd even property if f is odd f-x=- fx  then ∫-aafxdx=0

Q: メ 2 4. Sô 5 dx

A: We have to solve

Q: 17 5. S dx х2+ 13х +1

A: We can use the following standard integration result to evaluate the given integral:…

Q: 1. ſ ev¤dx

A: As per rule of bartleby we can solve only one question at a time and we can solve only three subpart…

Q: S(e2x + 1) dx =

A:

Q: Evaluate S 2y²sinxy dy dx

A:

Q: 2. S 22+3x dx = 4 ( +c In 8.

A:

Q: 2 csc In x dx

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

Q: 10 ExiafxIn(3x).dx.

A: Use integration by parts.

Q: 3.7 Now use your calculator to find |4"dx. Round your answer to the nearest thousandth. -2

A: NOTE:  As per our guidelines we are supposed to answer only one question.

Q: Using EXACT D. E

A: We have to solve the given differential equation  ( x2 + 3xy2 )dx + ( 3x2y + y2 )dy = 0.

Q: S (28*_ 4 e²_ 1) 2) dx |

A:

Q: a) S(5x* – 4x + 1) dx

A: a. ∫(5x4-4x+1)dxFormula∫xndx=xn+1n+1+C

Q: 13. [" e*dx

A: Use integration rules

Q: 17. fe-Inx √√In x² dx 3

A:

Q: 6 7. S 36+x² dx

A:

Q: | (In x)° dx 12.

A:

Q: ,3 In x dx

A: Solution

Q: Evaluale the to 312 bwiny dx 12

A:

Q: S (2x + 1) dx.

A: we know that ∫abf(x)dx=f(b)-f(a)∫03(2x+1)dx=[2x22+x]03…

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

A:

Q: 6 months with a standard de nce to conclude that the groce esos every 6 months at a = 5

A: Hypothesized Population Mean =4200042000 Population Standard Deviation  = 52005200 Sample Size = 20…

Q: S Vx In(x) dx.

A: The objective is to find the integration.

Q: Evaluate d/dx { In√(x+1)}

A:

Q: 1. Sx³dx dx 2. S

A: In integration we basically have definite and indefinite integrals . In definite integral we have…

Q: -1 | In(-x)dx -7

A:

Q: 4 S. x* - 6 dx = 14

A: Let, I=∫x4−6x14dx ⇒I=∫1x7x4−6dx ⇒I=∫x2x71−6x4dx ⇒I=∫1x51−6x4dx

Q: e3x dx ex – 1

A: Given: I=∫e3xex−1dx

Q: 47. pot dx + e* In x

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

Q: et dx 5-e

A: Given integral is

Q: 1 [In(3x)] S (* -5x+2)e*dx

A: solution is given below

Q: 3 S Inx dx 1

A:

Q: 3. coth 3x dx

A: To evaluate the integral.

Q: In x 了dx 7.

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

Q: 3. tan e de ) 71+ In cose)43

A:

Q: Ső 1 x²+7x+10 dx

A:

Q: 27. Find S." ( + 2x + 6) dx

A:

Q: 3. S dx

A: We have to find the indefinite integral

Q: 8. S dx

A:

Q: 6). S csch* 2x dx

A:

Q: 9. S 2cosx + 3sinx + 1 dx

A: NOTE- As per our guidelines we are supposed to answer only one question. Kindly repost other…

Q: the da entia Dn.

A:

Q: Sメtex dx

A:

Q: (3) S 4-x² dx

A:

Q: Sss*dx= [s 521²dx 5'52 dx A True B False

A:

Q: 12. Evaluate dx. et +e-

A:

Q: 10 Find ſ," (+ 2x + 6) dx 4 x6

A: