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Solutions for Precalculus, 12th Edition by Sullivan (All Chapters included)

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Complete Solutions Manual for Precalculus, 12th Edition by Michael Sullivan ; ISBN13: 9780138279431.....(Full Chapters included)...1. Graphs 2. Functions and Their Graphs 3. Linear and Quadratic Functions 4. Polynomial and Rational Functions 5. Exponential and Logarithmic Functions 6. Trigonom...

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  • September 30, 2024
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Precalculus
12th Edition by Michael Sullivan



Complete Chapter Solutions Manual
are included




** Immediate Download
** Swift Response
** All Chapters included

,Table of Contents are given below


1. Graphs
2. Functions and Their Graphs

3. Linear and Quadratic Functions

4. Polynomial and Rational Functions
5. Exponential and Logarithmic Functions

6. Trigonometric Functions

7. Analytic Trigonometry

8. Applications of Trigonometric Functions

9. Polar Coordinates; Vectors

10. Analytic Geometry
11. Systems of Equations and Inequalities

12. Sequences; Induction; the Binomial Theorem

13. Counting and Probability

14. A Preview of Calculus: The Limit, Derivative, and Integral of a

Function

, Chapter 1
Graphs
Section 1.1 (f) Quadrant IV

1. 0

2. 5   3  8  8

3. 32  42  25  5

4. 112  602  121  3600  3721  612
Since the sum of the squares of two of the sides
of the triangle equals the square of the third side,
the triangle is a right triangle.

1 16. (a) Quadrant I
5. bh
2 (b) Quadrant III
(c) Quadrant II
6. true (d) Quadrant I
7. x-coordinate or abscissa; y-coordinate or (e) y-axis
ordinate (f) x-axis

8. quadrants
9. midpoint
10. False; the distance between two points is never
negative.
11. False; points that lie in Quadrant IV will have a
positive x-coordinate and a negative y-coordinate.
The point  1, 4  lies in Quadrant II.

17. The points will be on a vertical line that is two
 x  x y  y2 
12. True; M   1 2 , 1 units to the right of the y-axis.
 2 2 

13. b
14. a
15. (a) Quadrant II
(b) x-axis
(c) Quadrant III
(d) Quadrant I
(e) y-axis




1

, Chapter 1: Graphs


18. The points will be on a horizontal line that is
three units above the x-axis. 28. d ( P1 , P2 )   6  ( 4) 2   2  (3) 2
 102  52  100  25
 125  5 5

29. d ( P1 , P2 )   2.3  (0.2) 2  1.1  (0.3) 2
 2.52  0.82  6.25  0.64
 6.89  2.62

30. d ( P1 , P2 )   0.3  1.2 2  1.1  2.32
19. d ( P1 , P2 )  (2  0) 2  (1  0) 2  (1.5) 2  (1.2) 2  2.25  1.44

 22  12  4  1  5  3.69  1.92


20. d ( P1 , P2 )  (2  0) 2  (1  0) 2 31. d ( P1 , P2 )  (0  a) 2  (0  b) 2

 (2) 2  12  4  1  5  (  a ) 2  ( b ) 2  a 2  b 2


21. d ( P1 , P2 )  (2  1) 2  (2  1) 2 32. d ( P1 , P2 )  (0  a ) 2  (0  a) 2

 (3) 2  12  9  1  10  (a )2  (a )2
 a 2  a 2  2a 2  a 2
22. d ( P1 , P2 )   2  (1)  2
 (2  1) 2

33. A  (2,5), B  (1,3), C  (1, 0)
 32  12  9  1  10
d ( A, B )  1  (2) 2  (3  5)2
23. d ( P1 , P2 )  (5  3) 2   4   4  
2
 32  (2) 2  9  4  13
 22   8   4  64  68  2 17
2
d ( B, C )   1  12  (0  3)2
 (2) 2  (3)2  4  9  13
 2   1    4  0 
2 2
24. d ( P1 , P2 ) 
d ( A, C )   1  (2) 2  (0  5)2
  3 2
 4  9  16  25  5
2

 12  (5) 2  1  25  26

25. d ( P1 , P2 )   4  (7) 2  (0  3)2
 112  ( 3) 2  121  9  130


26. d ( P1 , P2 )   4  2 2   2  (3) 2
 22  52  4  25  29

27. d ( P1 , P2 )  (6  5) 2  1  (2) 
2


 12  32  1  9  10


2

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