Eureka 24

An artist makes picture frames. The width of each frame is 3 inches more than the width

of the picture.

What is the frame width for a picture that is 6 inches wide?

• 6 inches

• 9 inches

• 12 inches

• 3 inches

If the width of a picture frame is 3 inches more than the width of the picture, which equation represents the relationship between the frame width (f) and the picture width (p)?

• f = p + 3

• f = p - 3

• f = 3p

• f = p / 3

If the width of a picture frame is 3 inches more than the width of the picture, which equation represents the relationship between the frame width (f) and the picture width (p)?

In the context of the problem, what type of variable is 'p'?

• Dependent variable

• Independent variable

• Constant variable

• Unrelated variable

The width of a picture frame is 3 inches more than the width of the picture. f=p+3

What type of variable is 'f' in the given scenario?

• Dependent variable

• Independent variable

• Constant variable

• Unrelated variable

What does the point (14, 17) on the graph represent in terms of picture width and frame width?

• The frame width is 14 inches and the picture width is 17 inches.

• The picture width is 17 inches and the frame width is 14 inches.

• The picture width is 14 inches and the frame width is 17 inches.

• Both the picture width and frame width are 14 inches.

If the frame width is 18 inches, what is the picture width according to the information provided?

• 15 inches

• 18 inches

• 14 inches

• 17 inches

What is the total amount of money Leo spends if he buys 3 bags of popcorn?

• $3

• $6

• $9

• $12

How much is each bag of popcorn?

• $3

• $6

• $2

• $1

Why should the points on the graph not be connected?

• Because the graph shows a decreasing trend.

• Because Leo can only buy whole number bags of popcorn.

• Because the points represent different types of popcorn.

• Because the graph is incorrectly plotted.

What does the y-intercept of the graph (0, 9) indicate about Leo's spending?

• Leo spends $9 regardless of the number of popcorn bags he buys.

• Leo spends $0 at the movie theater.

• Leo spends $9 when he buys no popcorn bags.

• Leo spends $9 per bag of popcorn.