Practice: Use scale factors and unit rates in proportional relationships to solve ratio and percent problems. (NC.7.RP.3)
Targeted remediation practice
Learning Objectives
Use scale factors and unit rates in proportional relationships to solve ratio and percent problems.
Practice set 1
A {money:120.00} item is discounted 20%. What is the sale price?
On a scale drawing, 1 cm represents 5 m. A wall is 3 cm long in the drawing. How long is the real wall?
A {money:20.00} item increases in price by 20%. What is the new price?
A {money:50.00} item is discounted 50%. What is the sale price?
On a scale drawing, 1 cm represents 4 m. A wall is 8 cm long in the drawing. How long is the real wall?
Practice set 2
A {money:80.00} item increases in price by 20%. What is the new price?
A {money:60.00} item is discounted 10%. What is the sale price?
On a scale drawing, 1 cm represents 3 m. A wall is 4 cm long in the drawing. How long is the real wall?
A {money:120.00} item increases in price by 20%. What is the new price?
A {money:60.00} item is discounted 25%. What is the sale price?
Practice set 3
On a scale drawing, 1 cm represents 3 m. A wall is 6 cm long in the drawing. How long is the real wall?
A {money:120.00} item increases in price by 10%. What is the new price?
A {money:120.00} item is discounted 50%. What is the sale price?
On a scale drawing, 1 cm represents 5 m. A wall is 4 cm long in the drawing. How long is the real wall?
A {money:20.00} item increases in price by 15%. What is the new price?
Practice set 4
A {money:120.00} item is discounted 25%. What is the sale price?
On a scale drawing, 1 cm represents 3 m. A wall is 9 cm long in the drawing. How long is the real wall?
A {money:120.00} item increases in price by 15%. What is the new price?
A {money:100.00} item is discounted 50%. What is the sale price?
On a scale drawing, 1 cm represents 2 m. A wall is 7 cm long in the drawing. How long is the real wall?