1. Graphing Linear Functions in Real World Context

2. Michael Phelps dives off of a platform and the path of the dive creates a slope of -5 m/s. The platform is at the coordinate point (0, 10). Write an equation to represent the situation in slope intercept form. How long before he hits the water?

4. Tony Hawk is building a new skate board ramp in his backyard
Tony Hawk is building a new skate board ramp in his backyard. Beginning at the origin, the base of the ramp is 10 ft. long and it is 15 ft. high.
What is the slope of his ramp?
Write an equation in slope intercept form to represent the situation.

6. You and your friends are going to the carnival. There is a $5
You and your friends are going to the carnival. There is a $5.00 entrance fee and tickets cost $0.50 each.
a. What would be the cost for 5 and 10 rides?
b. Write the equation of the line that represents the cost for any number of rides

8. Each notebook in a store costs $7, and each giant eraser costs $2
Each notebook in a store costs $7, and each giant eraser costs $2. If you want to spend exactly $28, write an equation in standard form modeling this situation. Let x represent the number of notebooks you buy, and y represent the number of erasers you buy.

10. Each pair of socks in a store costs $6, and each pair of gloves costs $7. If you want to spend exactly $42, write an equation in standard form modeling this situation. Let x represent the number of pairs of socks you buy, and y represent the number of pairs of gloves you buy.

12. In a supermarket, each cup costs $4, and each bowl costs $6
In a supermarket, each cup costs $4, and each bowl costs $6. If you want to spend exactly $36, write an equation in standard form modeling this situation. Let x represent the number of cups you buy, and y represent the number of bowls you buy.

14. In a supermarket, each orange costs $3, and each apple costs $2
In a supermarket, each orange costs $3, and each apple costs $2. If you want to spend exactly $45, write an equation in standard form modeling this situation. Let x represent the number of oranges you buy, and y represent the number of apples you buy.