x? x ė dx =5 e Q1// Find the value of X if you know that

Q: S(1 – 2x²)(x + 3)dx

A:

Q: 1 dx is x2 The value of

A:

Q: 8. S 2+e x dx e-x

A: Use integration rules

Q: (e + x + 2)dx 3.

A: The sum rule for integration states that ∫fx+gxdx=∫fxdx+∫gxdx. The integration formula for…

Q: 2. Sキ 1 dx 5+x2

A:

Q: e 3x dx ex-1 X .

A:

Q: 5.S dx 2 x+5

A:

Q: S (x² + 1) e~3* dx -3x

A: we have to simply compute the following integral

Q: Evaluate [(e²/² - x)(e²/² + x) dx. Show your work.

A:

Q: S(x + 3)e*+6x dx

A:

Q: S(x + 1)e*dx

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

Q: 8. Solve ſ 2x (x“ – 3)³/² dx by substitution. a. What value should be assigned to u, the variable of…

A: Integration by substitution

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

A: Given:

Q: 2 S(4x3 + )dx x+1

A:

Q: 7. S(e* – x*)dx

A: Given integral,                          ∫ex-xedx

Q: ex e2x + 1 S=² dx

A:

Q: Q.41 The value of the quantity P, where P = | xe*dx, is equal to

A:

Q: S(e* + x° + e°) +, x° + e°) dx .

A:

Q: S- dx = In]x| – e* + C 5. S 2²+3*dx = 4| + C In 8

A:

Q: 2 [ (e² + 1)² dx et

A:

Q: 19. (E x' 3) dx

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

Q: 4. S ( 12 x³ + 15 x - 20 ) dx

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

Q: |3x e dx 1.

A:

Q: calculate the integral.

A:

Q: e 2x 1+ ex dx

A: on solving this we get

Q: Q.41 The value of the quantity P, where P = |xe*dx, is equal to

A: To find the value of the quantity P, where P=∫01 xex dx.

Q: e'dy e°+ 2 2.

A: Integrate∫ln2ln3eye2y+2dy

Q: 3) S e2x cosh(x) dx

A:

Q: cosh x dx е e- 2х

A: Given integral is ∫coshxe-2xdx

Q: 3 S² (13* — 11 + 13x − 3)) dx -

A: We have to find value of given Integral.

Q: I'm stuck on this question and I don't know how I should be approaching this. What should I do?

A: Given that

Q: (х + 3) e* - dx js equal to (x + 4)? 1 +c (x + 4)² et (x + 4)² x + 4 et x + 3

A:

Q: Ső 1 x²+7x+10 dx

A:

Q: e dx S- 2x – 1 e

A:

Q: S x(1 + x³)"'dx

A:

Q: S- 1 –dx x + xln (x)

A:

Q: 1 Evaluate dx. - 2x 10 + e 1 dx 2x + C 10 + e

A: To solve the following integral problem

Q: (e* + 1)ydy = (y + 1)e*dx

A: Given differential equation is (ex+1)ydy=(y+1)exdx⇒ydyy+1=exex+1dx⇒1-1y+1dy=exex+1dx

Q: . Find the exact value. √x + x² 2x S² dx

A:

Q: 4.x e" dx

A:

Q: e* - x e* et dx = 2x2 + constant 2 х

A: To show that∫ex-xex2x2dx=-ex2x+constant

Q: 4 1 dx is x2 The value of 1

A:

Q: a. S(x² – 1)e*²-3x dx

A:

Q: S√x²-25 dx X

A: The given integral is ∫x2-25xdx. Evaluate the given integral. Here we use the formulas:…

Q: Q3: Show that S(Inx)" dx = xlnx n S(Inx)"-1 dx. Using this solve S(lnx)® dx ? -

A: problem:∫lnn(x)dxintegrate by parts: ∫fg'=fg-∫f'gf=lnn(x), g'=1f'=nlnxn-1x, g=x=x(lnx)n-∫n(lnx)n-1dx…

Q: x-1 dx 2xーx

A:

Q: 3. S(3+*+6 – e2*)dx 4. S 2x3e**dx xp,

A:

Q: Q2- Evaluate 1- L,(x + 2)*e=x+2)dx.

A:

Q: (1+e*)" dx (d) s (1+e*)2

A: topic - definite integral note : as per bartleby guidelines, we are supposed to answer only first…