4 dx 3.; x3 - 4x2 + 8x

Q: dx 3+ x2

A:

Q: dx 3 (x – 6x + 18, 2

A:

Q: x² dx 22. 7-5x3

A: Use substitution method to evaluate the integral ∫x27-5x3dx. Let u=7-5x3 then find du.…

Q: 9x2 dx (x + 1)3

A:

Q: 1 dx /9x² + 4

A:

Q: クメ- 2 dx +2x +17

A: Given that ∫033x-2x2+2x+17dxSolution : put 3x-2=Addxx2+2x+17+B3x-2=A2x+2+Bput…

Q: dx x² + 3x + 2

A: Here we solve integration by break it into partial fraction

Q: a) x² – 2 dx - 2 dx b)

A: (a) We know that subtracting a constant from infinity results in infinity. Also when doing improper…

Q: dx 2 3x²-2x +1

A: ∫dx3x2-2x-1

Q: 6. dx (x2 + 2x + 2)²

A:

Q: dx /2 4x'

A:

Q: 6x dx 3

A:

Q: dx 4. -' (x- 3)*

A: Solution is given below

Q: 3x (d) / dx x2 – 2x + 2

A:

Q: dx /1 + 6x²

A: We have to find integration.

Q: dx x2 + 4x + 2

A: See the details solution in below

Q: dx 4х + 3

A:

Q: dx (x + 6)³

A: We will give the formula given at the bottom of the page to answer this.

Q: dx 3 (2ズ-4x-1

A: Here we substitution method to solve this integration

Q: х — b dx /3 – x²

A: Given: I=∫x−b3−x2dx

Q: dx 4 -3x +5

A:

Q: dx x²+2x+5

A:

Q: (4x³ + -- 7*)dx

A:

Q: dx x2 – 2x + 2

A:

Q: dx (4x²+1)* 2.

A: The given integral is:  ∫84x^2+1dx Consider, x=12tanθ On differentiating both sides. dx=12sec2θ dθ…

Q: dx |2+3x-2x² 3

A:

Q: 3x5% dx 0,

A:

Q: dx J - 3x³ – 7x² + 27x – 18

A:

Q: dx 5+ x2

A: For knowledge purpose we will derive the general formula for such type of integration.

Q: (b) / Vx² – 4 dx

A:

Q: -3 12 dx /5x+1

A: Basic rules of integration are required.

Q: 3 dx Jo 2x2+5x+2

A: 32x2+5x+2=3(2x+1)(x+2)=32x+12(x+2)=32Ax+12+Bx+2=3223x+12-23x+2=1x+12-1x+2∫0132x2+5x+2dx=∫011x+12-1x+…

Q: 1 dx 3. -9x2 – 2

A:

Q: (3x+ 5x2-7х3)dx 7.

A:

Q: 10x3 dx 1+ x³

A: Given ∫10x31+x3dx

Q: dx 2). x+5

A: Let's find.

Q: dx x2+2x+2

A: Given the integration I=∫1x2+2x+2dx

Q: P6: x2 dx 2 – 1

A: We have to solve given integration

Q: x2 dx 1-2x3

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

Q: dx 3+5x 2.

A:

Q: 4x Find dx 5 + 2x2

A:

Q: 5x2 dx (x – 3)(x + 2)²

A:

Q: dx 3 (2-4ス-

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

Q: (2x +3) dx x2 +4x +29

A:

Q: (2x + 3)dx x² + 4x + 29

A:

Q: xª – 5x³ + 6x² 5a3 + 6x2 — 18 dx x³ – 3x2 -

A: The given integral is: ∫x4-5x3+6x2-18x3-3x2dx Let, I=∫x4-5x3+6x2-18x3-3x2dx

Q: + 3x² 4)dx

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

Q: dx 4–3x²

A: integration

Fundamentals of Trigonometric Identities

Trigonometric Identities are the equalities that involve trigonometry functions and hold for all the values of variables given in the equation.