Embedded Files
Learning Targets
I can think of ways to solve some more complicated word problems.
Notes
Notes
In much of our previous work that involved relationships between two quantities, we were often able to describe amounts as being so much more than another, or so many times as much as another. We wrote equations like x + 3 = 8 and 4x = 20 and solved for unknown amounts.
In this unit, we will see situations where relationships between amounts involve more operations. For example, a pizza store might charge the amounts shown in the table for delivering pies.
We can see that each additional pie adds $10 to the total cost, and that each total includes a $3 additional cost, maybe representing a delivery fee. In this situation, 8 pies will cost 8 • 10 + 3 and a total cost of $63 means 6 pies were ordered.
In this unit, we will see many situations like this one, and will learn how to use diagrams and equations to answer questions about unknown amounts.
Activities
Activities
1.1 Pricing Theater Popcorn
1.1 Pricing Theater Popcorn
A movie theater sells popcorn in bags of different sizes. The table shows the volume of popcorn and the price of the bag.
Complete one column of the table with prices where popcorn is priced at a constant rate. That is, the amount of popcorn is proportional to the price of the bag. Then complete the other column with realistic example prices where the amount of popcorn and price of the bag are not in proportion.
1.2 Entrance Fees
1.2 Entrance Fees
A state park charges an entrance fee based on the number of people in a vehicle. A car containing 2 people is charged $14, a car containing 4 people is charged $20, and a van containing 8 people is charged $32.
How much do you think a bus containing 30 people would be charged?
If a bus is charged $122, how many people do you think it contains?
What rule do you think the state park uses to decide the entrance fee for a vehicle?
Summary
Summary
Assignment
Assignment
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