Distributive Property Equations Jeopardy Distributive Property Equations Solving Equations More Solving Equations Equation Situations Connections Q $100 Q $100 Q $100 Q $100 Q $100 Q $200 Q $200 Q $200 Q $200 Q $200 Q $300 Q $300 Q $300 Q $300 Q $300 Q $400 Q $400 Q $400 Q $400 Q $400 Q $500 Q $500 Q $500 Q $500 Q $500 Final Jeopardy
$100 Question - Connections Describe the graph of y = 3x.
Straight line beginning at (0,0), increasing 3 on the $100 Answer - Connections Straight line beginning at (0,0), increasing 3 on the y-axis for every 1 on the x-axis.
$200 Question - Connections Describe the graph of y = 4x +10
Straight line beginning at (0,10), increasing 4 on the $200 Answer - Connections Straight line beginning at (0,10), increasing 4 on the y-axis for every 1 on the x-axis.
$300 Question - Connections Describe the graph of y = 100 – 5x.
Straight line beginning at (0,100), decreasing 5 on the $300 Answer - Connections Straight line beginning at (0,100), decreasing 5 on the y-axis for every 1 increase on the x-axis.
$400 Question - Connections Describe the graph of a proportional situation.
Straight line beginning at (0,0) $400 Answer - Connections Straight line beginning at (0,0)
$500 Question - Connections How can use a graph to find a solution to the equation 100 = 9x + 3 ?
$500 Answer - Connections Go to 100 on the y-axis, move horizontally to the line and move vertically to the x-axis and read value.
$100 Question – Solving Solve:
$100 Answer – Solving
$200 Question – Solving Solve:
$200 Answer – Solving
$300 Question – Solving Solve:
$300 Answer – Solving
$400 Question – Solving Solve:
$400 Answer – Solving
$500 Question – Solving Solve:
$500 Answer – Solving
$100 Question – Solving More Solve:
$100 Answer – Solving More a = – 1
$200 Question – Solving More Solve:
$200 Answer – Solving More
$300 Question – Solving More Solve:
$300 Answer – Solving More n = 3
$400 Question – Solving More Solve:
$400 Answer – Solving More
$500 Question – Solving More Solve:
$500 Answer – Solving More
$100 Question – Equation Situation Which number in the equation represents the rate of change? y = 6x + 4
$100 Answer – Equation Situations 6
$200 Question – Equation Situations What is an example of a situation that this equation could represent? y = 6x + 4
$200 Answer – Equation Situations Something with a constant rate of 6 that has an upfront amount of 4.
$300 Question – Equation Situations Based on a real life situation, what could this equation tell you? 28 = 6(4) + 4
$300 Answer – Equation Situations Suzy earns $6 per kilometer plus an extra $4. She walks 4 km total and raises $28.
$400 Question – Equation Situation A museum charges $40 upfront for a group of students, plus $2.50 per student. Is (20, 90) a solution?
$400 Answer – Equation Situations Yes 20(2.5) + 40 = 90
$500 Question – Equation Situations Write 2 different expressions for the area of the rectangle. 3 y + 3
$500 Answer – Equation Situation 3(y + 3) = 3y + 9
$100 Question – Distribution Use a rectangle diagram to find an equivalent expression: 7 ( 3 – n)
$100 Answer – Distribution 7 3 – n 21 – 7n 21 – 7n
$200 Question – Distribution Aaron wrote the 6x + 1 as an equivalent expression to 6 ( x + 1). Why is he incorrect?
$200 Answer – Distribution 6 ( x + 1) means 6 groups of one pouch and one coin. In his new expression, there are 6 pouches, but only 1 coin.
$300 Question – Distribution Solve:
$300 Answer – Distribution x = 3
$400 Question – Distribution Solve:
$400 Answer – Distribution x = – 15
$500 Question – Distribution Find the value of x if the area of this rectangle is equal to 112. 8 x + 4
$500 Answer – Distribution x = 10
How can you check your work when solving an equation? Final Jeopardy How can you check your work when solving an equation?
Final Jeopardy Answer Substitute the solution for the variable. Then, follow the order of operations to make sure both sides of the equation are equivalent.