X-1 13. (x+1) (x+2)2 expressed as a sum of partial fractions is equivalent to: 3. B.-1 2 A.- (x+2)2 x+2 x+1 (2x-1)2 x +2 x+1 1 C. x +1 1 D. (x+2)2 x+1 (x+2)2 (x-1)(x-3) 14. (4x-1)(x2+2) 1 В. 1 1 A. 4x-1 x2 +2 4x-1 x2 +2 1 С. 4x-1 x+1 D. x2 +2 4x-1 1 x2+2

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.1: Polynomial Functions Of Degree Greater Than
Problem 56E
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Solve Q13, & 14 showing clearly all steps involved

11.
x2 -x
2
A. 2 -
D. 2_ 2
B. 2 + 2
C.
X-1 X
X-1
x+1
X-1
X-1
7-8x
12.
(2x-1)2
A. - B.
2
3
D.
3
2
3
2
3
4
4
(2x-1)2
2x-1
2x-1/
2x-1
2х-1,
2х-1
2x-1
2х-1
X-1
13.
expressed as a sum of partial fractions is equivalent to:
(x+1)(x+2)2
3
3
2
2
A.-
(x+2)²
---B.
2 B.
(2x-1)2
x+2
x+1
X +2
X+1
1
C.
1
D.
(x+2)²
2
x +1
(x+2)2
x+1
(x-1)(x-3)
14.
(4x-1) (x2 +2)
1
1
B.
x2 +2
1
1
A.
4x-1
4x-1
x2+2
1
C.
4x-1
2
1
x+1
D.
x+2
4x-1 x2+2
2.
Transcribed Image Text:11. x2 -x 2 A. 2 - D. 2_ 2 B. 2 + 2 C. X-1 X X-1 x+1 X-1 X-1 7-8x 12. (2x-1)2 A. - B. 2 3 D. 3 2 3 2 3 4 4 (2x-1)2 2x-1 2x-1/ 2x-1 2х-1, 2х-1 2x-1 2х-1 X-1 13. expressed as a sum of partial fractions is equivalent to: (x+1)(x+2)2 3 3 2 2 A.- (x+2)² ---B. 2 B. (2x-1)2 x+2 x+1 X +2 X+1 1 C. 1 D. (x+2)² 2 x +1 (x+2)2 x+1 (x-1)(x-3) 14. (4x-1) (x2 +2) 1 1 B. x2 +2 1 1 A. 4x-1 4x-1 x2+2 1 C. 4x-1 2 1 x+1 D. x+2 4x-1 x2+2 2.
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9781133382119
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Swokowski
Publisher:
Cengage