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 Solve by substitution: 1. y = 2x+3 y = 4x+5 2. A tow company charges $2 per mile plus a fee of $20. Another company charges $5 per mile plus a $10 fee.

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Presentation on theme: " Solve by substitution: 1. y = 2x+3 y = 4x+5 2. A tow company charges $2 per mile plus a fee of $20. Another company charges $5 per mile plus a $10 fee."— Presentation transcript:

1  Solve by substitution: 1. y = 2x+3 y = 4x+5 2. A tow company charges $2 per mile plus a fee of $20. Another company charges $5 per mile plus a $10 fee. At how many miles will the two companies cost the same amount? Learning Target: I can solve systems of equations by elimination.

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4 5x – 6y = -32 3x + 6y = 48

5 6x – 3y = 3 5y + -6x = 3

6 x + y = 10 x – y = 2

7 The sum of two numbers is 82. The difference is 14. What are the two numbers?

8 Page 354 (8, 16, 22)

9  Solve by elimination: 1. 2x + 4y = 8 4x – 4y = 4 2. The sum of two numbers is 50. The difference of the two numbers is 6. What are the two numbers? Learning Target: I can solve systems of equations by elimination.

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11 2x+ 5y = -22 10x + 3y = 22

12 -2x + 15y = -32 7x – 5y = 17

13 2x + 7y = -7 7y + 5x = 14

14 The sum of two numbers is 92, and their difference is 20. What are the numbers?

15 Page 360 (11-13, 19)

16  Solve by elimination: 1. 4x + 2y = 2 5x – 4y = 6 2. The sum of two numbers is 158. The difference of the two numbers is 72. What are the two numbers? Learning Target: I can solve systems of equations by elimination.

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18 4x + 2y = 14 7x – 3y = -8

19 15x + 3y = 9 -7y – 10x = 4

20 8x + 3y = -21 4x + 5y = -7

21 Tickets are being sold to a play. They are $3 for kids and $7 for adults. The school sold a total of 250 tickets. The total amount of money collected was $1250. How many kids tickets were sold? How many adult tickets were sold?

22 Page 360 (16-18, 30)


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