Graphing Proportion on Graph

If you use water for 3 minutes, how many gallons were used?

• 5 gallons

• 10 gallons

• 15 gallons

• 20 gallons

What is the unit rate for water used in 1 minute?

• 5 gallons per minute

• 10 gallons per minute

• 15 gallons per minute

• 20 gallons per minute

Does this graph show a proportion?

• Yes, the graph is a proportion because it is a straight line.

• No, the graph is not a proportion because it does not pass through the origin (0,0)

If you hike for 5 hours, how many miles do you travel?

• 2 miles

• 4 miles

• 6 miles

• 8 miles

Get ready for a graph-tastic adventure! 📈 Which of these mysterious graphs holds the secret to a proportional relationship?

• A daring straight line that bravely passes through the origin, like a knight on a quest.

• A mysterious curved line that begins its journey at the origin, like a dragon's tail.

The Bountiful Harvest Festival awarded Kimberly and her dad first prize for their garlic fries last year, so they're making them again this year. The key to their success is using fresh potatoes. It takes Kimberly 4 minutes to peel each potato.

There is a proportional relationship between the number of potatoes Kimberly peels, x, and the amount of time (in minutes) it takes to peel that many potatoes, y.

Graph this relationship. Select two points to draw a line.

The Bountiful Harvest Festival awarded Kimberly and her dad first prize for their garlic fries last year, so they're making them again this year. The key to their success is using fresh potatoes. It takes Kimberly 4 minutes to peel each potato. There is a proportional relationship between the number of potatoes Kimberly peels, x, and the amount of time (in minutes) it takes to peel that many potatoes, y. Graph this relationship. Select two points to draw a line.

Graph the equation

y=3/5x

Get ready for a graph-tastic adventure! 📈 Which of these mysterious graphs holds the secret to a proportional relationship?

• A daring straight line that bravely passes through the origin, like a knight on a quest.

• A mysterious curved line that begins its journey at the origin, like a dragon's tail.