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20% numbers, expressions & equations 40% algebra & functions

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Presentation on theme: "20% numbers, expressions & equations 40% algebra & functions"— Presentation transcript:

1 20% numbers, expressions & equations 40% algebra & functions
Complete WAM: 6-10 Homework: Maintenance Sheet 28 on Study Island: Must complete 25 Questions *Retest: May 15-17 *Make sure you are passing all your classes also…. Graduation Ceremony May 19

2 How do you know when a linear equation has no solutions?
Learning Targets: I can use strategies to create and solve linear equations with one solution, infinitely many solutions, or no solutions. I can solve and explain (in terms of the situation) a system of linear equations algebraically, including those that have no solution or infinitely many solutions. How do you know when a linear equation has no solutions? Think-Pair-Share

3 Learning Targets: I can use strategies to create and solve linear equations with one solution, infinitely many solutions, or no solutions. I can solve and explain (in terms of the situation) a system of linear equations algebraically, including those that have no solution or infinitely many solutions. Provide an example of a linear equation that will make this equation have infinitely many solutions. 5x + 7 Think-Pair-Share

4 Critical Thinking Questions
What strategies can I use to create and solve linear equations with one solution, infinitely many solutions, or no solutions? What does the point of intersection mean? What is a system of equations? What does it mean to solve a system of linear equations? How do I decide which method would be easier to use to solve a particular system of equations? How can I translate a problem situation into a system of equations? What does the solution to a system tell me about the answer to a problem situation? How can I interpret the meaning of a “system of equations” algebraically and geometrically? What does the geometrical solution of a system mean?

5 Learning Targets: I can use strategies to create and solve linear equations with one solution, infinitely many solutions, or no solutions. I can solve and explain (in terms of the situation) a system of linear equations algebraically, including those that have no solution or infinitely many solutions.

6 Linear Equation Strategies (Process)
Learning Target: Solving Linear Equations Linear Equation Strategies (Process) distribute to clear any parentheses in the problem combine like terms within each side of the equation add/subtract to isolate variable terms from constant terms multiply/divide to solve for the variable check by substituting answer in for variable

7 Learning Targets: I can use strategies to create and solve linear equations with one solution, infinitely many solutions, or no solutions. I can solve and explain (in terms of the situation) a system of linear equations algebraically, including those that have no solution or infinitely many solutions. Multi-step team relay. There will be 5 people in a group each person in the group will be required to complete a step in the equation. Repeat this process 5 times with 5 different problems, each time shifting which student starts the problem, so that by the end every student has had a turn completing each step.

8 Choose a problem to work on your own
Learning Targets: I can use strategies to create and solve linear equations with one solution, infinitely many solutions, or no solutions. I can solve and explain (in terms of the situation) a system of linear equations algebraically, including those that have no solution or infinitely many solutions. Student choice Work in groups of 4 Choose a problem to work on your own Place your final answer in the middle of the placemat, If you would rather have a big sheet of chart paper, raise your hand

9 Work Session Math 1: 77320B Math 2: A351A4 Math 3:D2A50D FLP: 3874D9
Complete Math Prodigy Milestones review Math 1: 77320B Math 2: A351A4 Math 3:D2A50D FLP: 3874D9

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11 Name one thing you enjoyed about today’s lesson.
Learning Targets: I can use strategies to create and solve linear equations with one solution, infinitely many solutions, or no solutions. I can solve and explain (in terms of the situation) a system of linear equations algebraically, including those that have no solution or infinitely many solutions.


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