Multiple Choice Identify the
choice that best completes the statement or answers the question. 
  
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Solve the system of linear equations by graphing. 
  
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		  1.  
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 y = 2x – 13 y = 8 – x  
a.  | (7, 1) | c.  | (8, 3) |  b.  | (6, –1) | d.  | (8, 0) |  
  
  
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		  2.  
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y = –2 x – 1 y =   x + 7  
a.  | (2, –5) | c.  | (4,  ) |  b.  | (–3, 5) | d.  | (7,  ) |  
  
  
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		  3.  
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y = 2 x + 4 y =   x –
3  
a.  | (–4, –4) | c.  | (3,  ) |  b.  | (8, 20) | d.  | (8,  ) |  
  
  
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Solve the system of linear equations by substitution. Check your
solution. 
  
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		  4.  
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		  5.  
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		  6.  
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		  7.  
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a.  | (4, 24) | c.  | (7, 36) |  b.  | (36, 56) | d.  | (2, 22) |  
  
  
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Solve the system of linear equations by elimination. Check your
solution. 
  
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		  8.  
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		  9.  
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		  10.  
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		  11.  
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Without graphing, determine whether the system of linear equations has one
solution, infinitely many solutions, or no solution. 
  
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		  12.  
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a.  | infinitely many solutions |  b.  | one solution |  c.  | no
solution |  
  
  
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		  13.  
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a.  | no solution |  b.  | infinitely many solutions |  c.  | one
solution |  
  
  
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		  14.  
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a.  | no solution |  b.  | infinitely many solutions |  c.  | one
solution |  
  
  
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		  15.  
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a.  | infinitely many solutions |  b.  | one solution |  c.  | no
solution |  
  
  
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		  16.  
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a.  | infinitely many solutions |  b.  | no solution |  c.  | one
solution |  
  
  
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Use a graph to solve the equation. Check your solution. 
  
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		  17.  
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 3.5x + 5 = 6x – 5 
  
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		  18.  
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 0.5x – 1.4 = –0.3x – 8.6 
  
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		  19.  
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–  x +    = – x
+ 1  
  
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Other 
  
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		  1.  
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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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