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Section 11.1 Systems of Linear Equations; Substitution and Elimination
A movie theater sells tickets for $9.00 each, with seniors receiving a discount of $2.00.  One evening the theater took in $4760 in revenue.  If  x  represents the number of tickets sold at $9.00 and  y  the number of tickets sold at the discounted price of $7.00, write an equation that relates these variables. Suppose that we also know that 600 tickets were sold that evening.  Can you write another equation relating the variable  x  and  y ?
 
 
 
 
 
OBJECTIVE 1
 
OBJECTIVE 2
 
 
A movie theater sells tickets for $9.00 each, with seniors receiving a discount of $2.00.  One evening the theater sold 600 tickets and took in $4760 in revenue.  How many of each type of ticket were sold?
OBJECTIVE 3
 
OBJECTIVE 4
 
OBJECTIVE 5
 
 
 
 
OBJECTIVE 6
 
OBJECTIVE 7
 
Find real numbers  a ,  b , and  c  so that the graph of the quadratic function  y  =  ax 2  +  bx+   c  contains the points ( –  2, 13), (0, 1) and ( –  2, 3).

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Sulpcegu5e ppt 11_1

  • 1. Section 11.1 Systems of Linear Equations; Substitution and Elimination
  • 2. A movie theater sells tickets for $9.00 each, with seniors receiving a discount of $2.00. One evening the theater took in $4760 in revenue. If x represents the number of tickets sold at $9.00 and y the number of tickets sold at the discounted price of $7.00, write an equation that relates these variables. Suppose that we also know that 600 tickets were sold that evening. Can you write another equation relating the variable x and y ?
  • 3.  
  • 4.  
  • 5.  
  • 6.  
  • 7.  
  • 9.  
  • 11.  
  • 12.  
  • 13. A movie theater sells tickets for $9.00 each, with seniors receiving a discount of $2.00. One evening the theater sold 600 tickets and took in $4760 in revenue. How many of each type of ticket were sold?
  • 15.  
  • 17.  
  • 19.  
  • 20.  
  • 21.  
  • 22.  
  • 24.  
  • 26.  
  • 27. Find real numbers a , b , and c so that the graph of the quadratic function y = ax 2 + bx+ c contains the points ( – 2, 13), (0, 1) and ( – 2, 3).