2. Perform the integration using partial fractions: a. S 7x+13 (x+1)(x+3) dx 5x-4 b. √x2-x-2 C. Q Search dx 3x+1 (x-1)2(x+2) dx D 144

Q: 4x² + 21x + 54 dx x² + 6x + 13

A: The given integral is  (4x2+21x+54)/(x2+6x+13).

Q: Use synthetic division to divide P(x)=7x3+13x2−23x+3P(x)=7x3+13x2-23x+3 by x = 17

A:

Q: x = [?] 2x + 9 8x + 1

A:

Q: Determine the remainder when the function, p(x) = 4x3 – 10x2 – 6x + 19, is divided by 2x – 5.…

A: We have to find the remainder.

Q: = 1+x T(₁) = 7(x) = 7 (x²) = 4 + 3x. 3-22 2.1 Find T( a +bx+en 2.2. 2 2 = d -x73x T(4-x + from the…

A:

Q: 1. Divide. x4 – 2x2 + 7x x2 – x + 3

A:

Q: which the function f(x)=mx4+n x3+68 x2−x−6 gives a remainder of zero when divided by (2x+1)  and…

A:

Q: J ** +3x³ + 2x² + 1 x² + 3x + 2 dx; use division.

A:

Q: -8x? + 16x + 8 dx (x – 1)2(x² + 1)

A: We will solve the problem

Q: If f(x) = 3x5 - x + 3, then what is the remainder when f(x) is divided by x-2?

A: We have to find remainder when f(x) is divided by x-2 We will use result that when polynomial f(x)…

Q: USE SYNTHETIC DIVISION 16 x4 17 x2 2x - 6 ÷ x – 2 -

A: Solving the problem by finding the results.

Q: Decompose the fraction 6 / (x+2)(x−4).

A:

Q: √(3x − 5)(x² + 1)da

A:

Q: 4x2 + 21x + 54 -dx x² + 6x + 13

A: Given,            ∫4x2+21x+54x2+6x+13dx

Q: S 2x/6-7x dx 6.

A: Using substitution method.

Q: Given a rectangular box. Lengths are in cm 2x X X

A:

Q: (x'.3 + 7x25) dx + 7x²5

A: Given, ∫x1.3+7x2.5dx  We have to find the integral.

Q: Differentiate y = 3x² + 2x−³ - √.x. C. Show all work.

A: Consider the equation