EXERCISE SET 9.1 S2y3D x = -2y + 7 Зx + 19 18x- 12y 4 18. 1-6x+4y 5 44. 17. X 3= Concept Check %3D 2x + 3y = 29 [3x - 4y = 2 S6x + 7y = -4 1. Is (4, 7) a solution of this system? -5x +2y = -6 20. 12x+5y= 4 19. (4x + 3y = 14 %3D 2. Identify each of the following systems of equations as an ndent system, a dependent system, or as an inconsis- S3x-3y = 5 21. 3x- 4y 8 %3D 22. 14x-4y = 9 16x-8y 9 %3D em. 5x - 11y = 4 b. 2x + 3y = 7 6y = 8 %3D 4x + 3y = 6 5x + 2y = 2 %3D 24. %3D r+ 12y = 10 23. 4 3. %3D 3. y = -2x + 2y = -6 3. A system of two linear equations in two variables has no solution. What does this indicate concerning the relationship using the elimination method. between the graphs of the equations? In Exercises 25 to 42, solve each system of equations by 3x - y = 10 3x + 4y = -5 25. 4x +3y -4 26. x- 5y = -8 %3D 4. The solutions of a dependent system of equations consist of all ordered pairs of the form S4x +7y = 21 27. S 3x-8y = -6 - 5x + 4y = 10 %3D %3D 4. C, -C 5 3 28. 5x -4y = -12 Is (8, 4) a solution of this system? 5х - Зу — 0 10x - 6y = 0 3x+2y 0 30. %3D 29. 2x+3y 0 %3D In Exercises 5 to 24, solve each system of equations by using the substitution method. 3x - y = 4 -6x + 2y = -8 (4x+y= 2 32. 31. [3x- 2y 1 18x+2y = 4 5.

Algebra and Trigonometry (6th Edition)
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ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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EXERCISE SET 9.1
S2y3D
x = -2y + 7
Зx + 19
18x- 12y 4
18.
1-6x+4y 5
44.
17.
X 3=
Concept Check
%3D
2x + 3y = 29
[3x - 4y = 2
S6x + 7y = -4
1. Is (4, 7) a solution of this system?
-5x +2y = -6
20.
12x+5y= 4
19.
(4x + 3y = 14
%3D
2. Identify each of the following systems of equations as an
ndent system, a dependent system, or as an inconsis-
S3x-3y = 5
21.
3x- 4y 8
%3D
22.
14x-4y = 9
16x-8y 9
%3D
em.
5x - 11y = 4
b.
2x + 3y = 7
6y = 8
%3D
4x + 3y = 6
5x + 2y = 2
%3D
24.
%3D
r+ 12y = 10
23.
4
3.
%3D
3.
y =
-2x + 2y = -6
3. A system of two linear equations in two variables has no
solution. What does this indicate concerning the relationship using the elimination method.
between the graphs of the equations?
In Exercises 25 to 42, solve each system of equations by
3x - y = 10
3x + 4y = -5
25.
4x +3y -4
26.
x- 5y = -8
%3D
4. The solutions of a dependent system of equations consist of
all ordered pairs of the form
S4x +7y = 21
27.
S 3x-8y = -6
- 5x + 4y = 10
%3D
%3D
4.
C, -C
5
3
28.
5x -4y = -12
Is (8, 4) a solution of this system?
5х - Зу — 0
10x - 6y = 0
3x+2y 0
30.
%3D
29.
2x+3y 0
%3D
In Exercises 5 to 24, solve each system of equations by
using the substitution method.
3x - y = 4
-6x + 2y = -8
(4x+y= 2
32.
31.
[3x- 2y 1
18x+2y = 4
5.
Transcribed Image Text:EXERCISE SET 9.1 S2y3D x = -2y + 7 Зx + 19 18x- 12y 4 18. 1-6x+4y 5 44. 17. X 3= Concept Check %3D 2x + 3y = 29 [3x - 4y = 2 S6x + 7y = -4 1. Is (4, 7) a solution of this system? -5x +2y = -6 20. 12x+5y= 4 19. (4x + 3y = 14 %3D 2. Identify each of the following systems of equations as an ndent system, a dependent system, or as an inconsis- S3x-3y = 5 21. 3x- 4y 8 %3D 22. 14x-4y = 9 16x-8y 9 %3D em. 5x - 11y = 4 b. 2x + 3y = 7 6y = 8 %3D 4x + 3y = 6 5x + 2y = 2 %3D 24. %3D r+ 12y = 10 23. 4 3. %3D 3. y = -2x + 2y = -6 3. A system of two linear equations in two variables has no solution. What does this indicate concerning the relationship using the elimination method. between the graphs of the equations? In Exercises 25 to 42, solve each system of equations by 3x - y = 10 3x + 4y = -5 25. 4x +3y -4 26. x- 5y = -8 %3D 4. The solutions of a dependent system of equations consist of all ordered pairs of the form S4x +7y = 21 27. S 3x-8y = -6 - 5x + 4y = 10 %3D %3D 4. C, -C 5 3 28. 5x -4y = -12 Is (8, 4) a solution of this system? 5х - Зу — 0 10x - 6y = 0 3x+2y 0 30. %3D 29. 2x+3y 0 %3D In Exercises 5 to 24, solve each system of equations by using the substitution method. 3x - y = 4 -6x + 2y = -8 (4x+y= 2 32. 31. [3x- 2y 1 18x+2y = 4 5.
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