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Solutions for Trigonometry, A Unit Circle Approach, 12th Edition by Sullivan (All Chapters included)
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Complete Solutions Manual for Trigonometry, A Unit Circle Approach, 12th Edition by Michael Sullivan ; ISBN13: 9780138234997.....(Full Chapters included)...1. Graphs and Functions 2. Trigonometric Functions 3. Analytic Trigonometry 4. Applications of Trigonometric Functions 5. Polar Coordinates...

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  • September 30, 2024
  • 922
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Trigonometry, A Unit Circle
Approach, 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 and Functions

2. Trigonometric Functions

3. Analytic Trigonometry

4. Applications of Trigonometric

Functions

5. Polar Coordinates; Vectors

6. Analytic Geometry

7. Exponential and Logarithmic Functions

, Chapter 1
Preliminaries
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: Preliminaries


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  1  12  (0  3)2
2
d ( B, C ) 

 (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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