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Solving Systems Using Substitution PreAlgebra I can find solutions to systems of linear equations in two variables.

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Presentation on theme: "Solving Systems Using Substitution PreAlgebra I can find solutions to systems of linear equations in two variables."— Presentation transcript:

1 Solving Systems Using Substitution PreAlgebra I can find solutions to systems of linear equations in two variables.

2 Using substitution…. Solution is (2, 4) Check!

3 Substitution Graphic Method (3.75, 2.75)

4 Solve using substitution. Check!

5 Solve using substitution. Check!

6 Solve using substitution. Check!

7 Reflection… Give an absent student a set of directions for solving a system of equation using the substitution method. Remember to be specific because he/she isn’t in class today!

8 Extended Writing…. Explain the difference between solving a system of equations using graphing and substitution. Which method do you prefer and why? Be specific and justify your answer.

9 Kuta worksheet Solving Systems Of Equations by Substitution #1-10

10 Chatty Phone charges a flat monthly fee of $20 plus 8 c a minute. Telco charges $14 plus 10 c a minute. When do they charge the same? Let x = # of minutesLet y = total cost ChattyTelco At 300 min. they charge the same.

11 An office supply company sells two types of fax machines. They charge $150 for one the the machines and $225 for the other. If the company sold 22 fax machines for a total of $3900 last month, how many of each type were sold? Let x = 150 fax machineLet y = 225 fax machine They sold 14 of the $150 machines and 8 of the $225 machines

12 You are trying to decide which movie rental store to use. Video Mart charges a $10 annual membership fee, and movie rentals are $3 each. Media Mart charges a $25 annual membership fee, but only charges $2.50 per movie rental. Which store would be cheapest to use? Video MartMedia Mart Renting 30 movies they charge the same. Let x = # of moviesLet y = total cost

13 There are 22 coins in a jar, all nickels and quarters. The total value of the coins is $4.50. How many of each type coin are there? Let x = # of nickelsLet y = quarters There are 17 quarters and 5 nickels.


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