SC READY Grade 7 Sample Items

• point P and point S

• point Q and point R

• point Q and point S

• point R and point S

• $\left|-8-\left(-6\right)\right|$

• $\left|-8-6\right|$

• $\left|8-6\right|$

• $\left|6-8\right|$

What is the value of   $\frac{1}{5}\left(6+8.5\right)$  ?

• 2.9

• 7.7

• 9.7

• 14.9

Last year, Ted's salary was $42,000. He donated  $\frac{1}{25}$  of last year's salary to charity. How much did Ted earn last year after his donation?

• $31,500

• $40,320

• $43,680

• $52,500

A grocery store charges $0.75 per donut. Which equation can be used to find c, the total cost, in dollars, to buy d donuts?

• c = 0.75 + d

• c = 0.75d

• d = 0.75 + c

• d = 0.75c

Harrison reads 15 minutes per day for a project. The total number of minutes Harrison reads for the project is proportional to the number of days since he started the project. The equation shown represents the total number of minutes Harrison has read since he started the project.

y = 15x

What does x represent in the equation?

• The number of days Harrison has read since he started the project.

• The number of minutes Harrison reads per day for the project.

• The total number of pages Harrison has read since he started the project.

• The total number of minutes Harrison reads for a certain number of days for the project.

A community is offering a discount on swimming passes. The regular cost for a swimming pass is $6.00. Jake, Liza, and Manuel each buy a swimming pass at the community center. After the discount, the total cost for the three passes is $14.40. What is the discount the community center is offering?

• 20%

• 42%

• 71%

• 80%

Which expression is equivalent to 2.5(x - 1) + 4.5(-x - 2)?

• -2x - 11.5

• -2x + 11.5

• 7x - 11.5

• 7x + 11.5

Neil writes the expression (3.6x + 6) - 4. She rewrites the expression using the associative property. Which expression could Neil have written using the associative property?

• 5.6x

• 9.6x - 4

• 3.6x + (6 - 4)

• 3.6(x + 6) - 4

Which expression is equivalent to -6x + 7.5?

• -3(2x - 2.5)

• -3(2x + 2.5)

• -3(2x - 7.5)

• -3(2x + 7.5)