1 -dx (x + 5)(x² + 9)

Q: Use partial fractions to integrate: 1 2 dx (Hint: Factor the denominator first.)

A:

Q: 8 – x2 dx I. x(x2 + 5x + 8) 1

A:

Q: P1:

A: Solving

Q: 3 + 2/5x-3 dx. Find 4x+1 - Vez

A:

Q: Express the integrand as a sum of partial fractions and evaluate the integral. 16x S dx (x- 21)(x+…

A: Explained below

Q: 3 (x² –4)7 dx

A: Use trigonometric substitution to integrate

Q: Зx dx (1-4х-2x2)2

A:

Q: 2 sec2( sec-1x)dx xVx² -1 3. 3.

A: Here  we evaluate    ∫32 sec2sec-1xxx2-1  dx

Q: III- USE PARTIALFRACTION TO EVALUATE THE INTEGRAL 8 X 1-A 4X.(X +1)(X – 3)²)x .dx | 2- X3 + x dx

A:

Q: 4x +5 dx x² + 4x + 20

A:

Q: 3. Use partial fractions to integrate: 1 x’ – x? 3 2 dx (Hint: Factor the denominator first.)

A:

Q: dx (x² + 1)

A: To solve the given integral

Q: dx 2. √ 9x² + x³² 12.

A:

Q: x +1 Integrate dx, use partial fraction method (2- 1)2 (a – 2) 3 In(x – 2) – 3 In(a – 1) +-2 +¢

A: Given that: ∫x+1(x-1)2(x-2)dx

Q: Р5: V4 – 9x²dx (4 — 9х2

A: We have to find the value of ∫4-9x2dx

Q: x² + 2x - 1 dx 2x3 + 3x2 - 2x

A:

Q: Integrate using partial fractions o 5x² (x²+3)(x²-4) Si dx

A:

Q: х—1 dx х4—1

A:

Q: - partial fraction 1 dx x(x² +1}

A: Let's find.

Q: P2: (e* sin x + x ln x) dx

A: The given integral is:∫exsinx+x lnxdxWe need to solve the above integral.

Q: Vx+1 dx

A: Since given integral ∫x2x+1dx is not in the form of a fraction. Therefore, we can't use partial…

Q: tan 7. dr r2

A:

Q: x³ + x – 1 ;dx J x(x – 1)(x + 5)²

A: Here i have applied all the required formulas. No other formula is required to solve it.

Q: 7x + 29 dx (x + 3)(x + 5)

A:

Q: 4а. tanx + 1 %3D 0

A: Given: tanx+1=0

Q: 8 dx 3x³+7x²+4x

A:

Q: 3x+4 3). S; (x2 +4)(3-x) dx (Integration by Partial Fraction)

A:

Q: integral: 24x² √64 – x² dx

A: ∫ 24x264-x2dx

Q: P6: x2 x² – 1

A:

Q: integral of ((2x-1)/(x^4+x^2)) using partial fractions

A:

Q: ∫√{x(4-x)} dx (limit 0-4) slove by partial fraction ..

A:

Q: 2x4 +3x2 - 1 Rewrite -dx as integral of sum of partial fractions. (x3 – 4x2 + 5x)?

A:

Q: 2. 2 x +4 dx 3 2 3x+4x-4x

A:

Q: Integrate the following equation using partial fraction

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

Q: 2x – x* .3 - 1. Evaluate dx. (x – 1)2 (x² + 1)

A: First we take partial fraction then integrate it.

Q: Q4. Integrate using partial fraction: -2 x2+1 dx -2 (x+2)³

A: Given: I=∫-22x2+1x+23dx  ……1

Q: Express the integrand as a sum of partial fractions and evaluate the integrals. x+3 dx 2x - 8x 3…

A:

Q: x +1 dx x(x – 3)

A: Integration problem...

Q: 3t2 Int dt

A: Given that: ∫3t2lntdt

Q: dx x²-

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

Q: integrate Using Partial fraction: ×3-x-メ-3 dx 「ースーと S. x2-X-2

A: We have to solve the integral using partial fraction.

Q: Integrate using partial fractions decomposition. 1. 4 5x dx 2. "J x(x – 1)(x – 2)(x – 3)

A:

Q: x-2x2 + 4x + 1 dx x³- x² - x + 1

A:

Q: Give 5 examples of integration by partial function with solution

A:

Q: 8x+ x-8x+10 3. 2 dx x(4x-4x+5)

A: To find out the integration of the function.

Q: x' + 4x dx x' - 2x – x +2

A:

Q: 13. (2x³ +9x) dx ²+3)(x² − 2x+3)

A: Given