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Maintenance Sheet 21- Due Friday Unit 7 Post Test- Wednesday

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Presentation on theme: "Maintenance Sheet 21- Due Friday Unit 7 Post Test- Wednesday"— Presentation transcript:

1 Maintenance Sheet 21- Due Friday Unit 7 Post Test- Wednesday
Circumference of a circle Creating a triangle nets Missing angles Cross sections Area of a circle

2 Maintenance Sheet 21- Due Friday Unit 7 Post Test- Wednesday

3 Maintenance Sheet 21- Due Friday Unit 7 Post Test- Wednesday

4 Learning Targets: MGSE8. EE
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution,  no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations 

5 -Make sure your conversations are about math
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution,  no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations  Unit 7 Review Questions -Show your work -Use your notes -Make sure your conversations are about math

6 Learning Targets: MGSE8. EE
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution, no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations The graph of a system of linear equations is shown below. What is the solution to the equation?

7 Learning Targets: MGSE8. EE
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution, no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations

8 Learning Targets: MGSE8. EE
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution, no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations

9 Learning Targets: MGSE8. EE
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution, no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations In a game, the two players scored a total of 132 points. One player had 15 more points than the other player. How many points did each player score?

10 Learning Targets: MGSE8. EE
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution, no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations Mrs. Hiers purchased 20 concert tickets for a total of $225. The concert tickets cost $15 for adults and $10 for children. How many tickets for adults did Mrs. Hiers purchase?

11 Given the system of the following linear equations: Solve for a and b.
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution, no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations  Given the system of the following linear equations: Solve for a and b. 2a – 3b = 12 5a + 4b = 7

12 Learning Targets: MGSE8. EE
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution, no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations Anasis needed to rent a car for a day so she researched two rental companies. Hertz charges a flat rate of $25 plus $0.20 for every mile she drove the car. Enterprise charges a flat rate of $75 plus $0.05 for every mile she drove the car. If Anasis had to drive a total of 255 miles, which rental car company would be a better deal and by how much?

13 Learning Targets: MGSE8. EE
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution, no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations Brianna has 12 books in her locker. All the books are either school books or personal books. She has three times as many school books than personal books. How many personal books does Brianna have in her locker?

14 Learning Targets: MGSE8. EE
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution, no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations The difference in cost between a large bag of chips and a small bag of chips was 90 cent. Alicia bought 5 large bags and 3 small bags for her party and spent $ What was the cost of the small bag of chips and the large bag of chips?

15 Identify how many solutions each system will have.
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution, no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations Identify how many solutions each system will have. a.y = 2x b. y = 2x c. y = -2x – d. y = 2x - 3 2y = 4x y = 2x – y = 2x 𝑦= 1 2 𝑥−3

16 Learning Targets: MGSE8. EE
Learning Targets: MGSE8.EE.8/8b I can solve and explain a system of linear equations graphically and algebraically, including those that have one solution,  no solution or infinitely many solutions. MGSE8.EE.8c I can solve real-world problems involving a system of linear equations  Which method do you need to spend time studying to prepare you for the test?


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