
Systems of Equations Application
Presentation
•
Mathematics
•
8th - 9th Grade
•
Medium
Standards-aligned
Lesley Brantley
Used 14+ times
FREE Resource
10 Slides • 9 Questions
1
Systems of Equations Application
By Lesley Brantley
2
What does a solution to a system of equations look like?
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What is the solution of the system graphed here?
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What is the solution to the system graphed here?
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What is the solution to the system graphed here?
6
What is the solution to the system graphed here?
7
Multiple Choice
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Multiple Choice
9
Multiple Choice
10
Multiple Choice
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Multiple Choice
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Multiple Choice
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This time we have to write TWO equations.
We already know how to write equations.
Application of Systems
Then we solve the system by graphing using Desmos and we have to explain what the solution means!
14
The cost to rent a video game from Action Video is $2 plus $0.50 per day. The cost to rent a video game from TeeVee Rentals is $1 plus $0.75 per day. After how many days will the cost be the same? What is that cost?
Write a system of equations and solve. Explain what the solution means.
15
Lisa sold tickets for a local play. Children’s tickets cost $4 each and adult tickets cost $6 each. If 383 tickets were sold for a total of $2034, how many of each type of ticket were sold?
Types of tickets:
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Super J-mart will sell 5 large jars and 2 small jars of their jelly for $19. They will also sell 2 large jars and 5 small jars for $16. What is the price of each jar?
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Multiple Choice
August bought a total of 8 pounds of peanuts and cashews. Peanuts, p, cost $4 per pound and cashews, c, cost $6 per pound. The total amount August spent on the peanuts and cashews was $42. Which system of equations below could be solved to find how many pounds of peanuts and cashews August bought?
p + c = 8
4p + 6c = 42
4p + c = 8
p + 6c = 42
4p + c = 42
p + 6c = 8
4p + 6c = 8
4p + 6c = 42
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Multiple Choice
Your math test has 38 questions on it and is worth 200 points. The test consists of multiple-choice questions, x, wort 4 points each and open-ended questions, y, worth 20 points each. Which system of equations written below shows how you could find the number of each type of question?
4x + 20y = 38
x + y = 200
x - y = 200
4x - 20y = 38
x + y = 38
4x + 20y = 200
x - y = 38
4x - 20y = 200
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Multiple Choice
13.5x - 13y = 6
x - y = 6
3x + 7y = 13.5
3x - 7y = 13.5
Systems of Equations Application
By Lesley Brantley
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