Area
Surface Area
Writing Algebraic Expressions
Solving Expressions with Exponents (Order of Operations)
Finding LCM or GCF
100

Find the area of a parallelogram with base 8 cm and height 5 cm. Answer in square centimeters.

40 cm2

100

Find the surface area of a cube with side length 3 cm. Answer in square centimeters.

54 cm2

100

Write an expression for: "the sum of a number n and 7."

n+7

100

2+32

11

100

Find the GCF of 12 and 18.

6

200

A triangle has base 10 cm and height 6 cm. Find its area in square centimeters.

30 cm2

200

A rectangular prism has length 5 cm, width 3 cm, and height 2 cm. Find its surface area in square centimeters.

62 cm2

200

Write an expression for: "5 times a number x decreased by 4."

5x-4

200

4 x 23

32

200

Find the LCM of 4 and 6.

12

300

A quadrilateral is a kite formed by two congruent triangles. One triangle has base 9 cm and height 4 cm. What is the area of the whole kite?

36 cm2

300

A cube has volume 64 cubic centimeters. What is the surface area of the cube?

96 cm2

300

Write an expression for: "5 more than the product of 3 and a number t"

(3t+5)

300

(3 + 2)2 - 5

20

300

Find the GCF of 24, 36, and 60.

12

400

FREE POINTS 

FREE POINTS

400

A rectangular prism has a square base with side 4 cm and height 7 cm. Find its surface area.

144 cm2

400

"the area of a rectangle with width w and length l, then increased by 10."

lw+10

400

23 + 3 x ( 42 - 6)

38

400

Find the LCM of 9, 12, and 15.

180

500

 A parallelogram has vertices at (0,0), (6,0), (9,4), and (3,4). Using the base along the x-axis, find its area in square units.

24 square units

500

A triangular prism has triangular base area 6 cm² and perimeter of the triangular base 12 cm. The prism’s height (length) is 10 cm. Find the total surface area.

132 cm2

500

A student earned m points on a test and lost 2 points for each incorrect question. Write an expression for the final score if the number of incorrect questions is k.

m-2k

500

(22 + 32 ) x 2 - 31

23

500

A class needs groups of equal size using all 48 red markers and 72 blue markers with no markers left over and using the greatest number of groups. How many students will be in each group?

24

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