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Chapter 5 - Assessment

Multiple Choice
Identify the choice that best completes the statement or answers the question.
 
 
Solve the system of linear equations by graphing.
 

 1. 

y = 2x – 13
y
= 8 – x
a.
(7, 1)
c.
(8, 3)
b.
(6, –1)
d.
(8, 0)
 

 2. 

y = –2x – 1
y = mc002-1.jpgx + 7
a.
(2, –5)
c.
(4, mc002-2.jpg)
b.
(–3, 5)
d.
(7, mc002-3.jpg)
 

 3. 

y = 2x + 4
y = mc003-1.jpgx – 3
a.
(–4, –4)
c.
(3, mc003-2.jpg)
b.
(8, 20)
d.
(8, mc003-3.jpg)
 
 
Solve the system of linear equations by substitution. Check your solution.
 

 4. 

mc004-1.jpg
a.
mc004-4.jpg
c.
mc004-6.jpg
b.
mc004-5.jpg
d.
mc004-7.jpg
 

 5. 

mc005-1.jpg
a.
mc005-2.jpg
c.
mc005-4.jpg
b.
mc005-3.jpg
d.
mc005-5.jpg
 

 6. 

mc006-1.jpg
a.
mc006-2.jpg
c.
mc006-4.jpg
b.
mc006-3.jpg
d.
mc006-5.jpg
 

 7. 

mc007-1.jpg
a.
(4, 24)
c.
(7, 36)
b.
(36, 56)
d.
(2, 22)
 
 
Solve the system of linear equations by elimination. Check your solution.
 

 8. 

mc008-1.jpg
a.
mc008-2.jpg
c.
mc008-4.jpg
b.
mc008-3.jpg
d.
mc008-5.jpg
 

 9. 

mc009-1.jpg
a.
mc009-2.jpg
c.
mc009-4.jpg
b.
mc009-3.jpg
d.
mc009-5.jpg
 

 10. 

mc010-1.jpg
a.
mc010-2.jpg
c.
mc010-4.jpg
b.
mc010-3.jpg
d.
mc010-5.jpg
 

 11. 

mc011-1.jpg
a.
mc011-2.jpg
c.
mc011-4.jpg
b.
mc011-3.jpg
d.
mc011-5.jpg
 
 
Without graphing, determine whether the system of linear equations has one solution, infinitely many solutions, or no solution.
 

 12. 

mc012-1.jpg
a.
infinitely many solutions
b.
one solution
c.
no solution
 

 13. 

mc013-1.jpg
a.
no solution
b.
infinitely many solutions
c.
one solution
 

 14. 

mc014-1.jpg
a.
no solution
b.
infinitely many solutions
c.
one solution
 

 15. 

mc015-1.jpg
a.
infinitely many solutions
b.
one solution
c.
no solution
 

 16. 

mc016-1.jpg
a.
infinitely many solutions
b.
no solution
c.
one solution
 
 
Use a graph to solve the equation. Check your solution.
 

 17. 

3.5x + 5 = 6x – 5
a.
4
c.
7
b.
1
d.
5
 

 18. 

0.5x – 1.4 = –0.3x – 8.6
a.
–12
c.
–8
b.
–9
d.
–7
 

 19. 

mc019-1.jpgx + mc019-2.jpg = –x + 1
a.
5
c.
8
b.
6
d.
3
 

Other
 

 1. 

Extended Response  To celebrate their latest victory, the basketball team orders pizzas and hoagies for the team. Each pizza costs $7 and each hoagie is $5. They order p pizzas and h hoagies and spend a total of $60. Altogether they order 10 items.
a.   Write a system of linear equations to represent this situation.
b.   How many pizzas were ordered? How many hoagies?
c.   Suppose the coach has only $42 to spend. Could the team still order 10 items and spend exactly $42? Explain your reasoning.
 



 
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