Volume
Area
Solve
How Many
Miscellaneous
100

What are the two volume formulas?

Volume = Length x Width x Height

Volume = Base x Height

100

What is the formula for Area?

Area = Length x Width

100

5 + (3x2)

11

100

How many 1/2 tiles are in a 1 ft by 1 ft tile?

4 tiles

100

What is the measurement label once you solve for area?

Square units   or   units2

200

Length 10. Width 3.  Height 3

90 cubic units

200

Length 5.  Width 7

35 square units

200

(45 - 5) x 3

120

200

How many 1/3 tiles are in a 1 ft by 1 ft square?

9 tiles

200
What is the measurement label used when you solve for volume?

cubic units  or  units3

300

What is the volume of a prism with a length of 8 cm, width of 4 cm, and a height of 3 cm

96 cubic cm   or   96 cm3

300

What is the area of a rectangle that has a length of 5 and a width of 3 1/2?

17 1/2 square units 

300

2 + (30 / 5) x 2

14

300

How many 1/4 tiles are in a 1 ft by 1 ft square?

16 tiles

300

In the Order of Operations, what does PEMDAS stand for?

P - parentheses , E- exponents, M- multiplication, D- division, A- addition, S- subtraction

400

What is the volume of a prism with the base of 27 cm2 and a height of 4 cm?

108 cm3    or     108 cubic cm

400

What is the area of a rectangle with the measurements of 9 1/4 ft  by  3 ft?

27 3/4  ft2

400

13 - (36 / 9) + 7 = ?

16

400

How many 1/6 tiles are in a 1 ft by 1 ft square?

36 tiles

400

What shapes do use area on and what shapes do we use volume on?

Area = 2D Shapes        Volume= 3D Shapes

500

There is an irregular prism made up of two prism. Prism A measurements are 4in by 5in by 7in, and Prism B measurements are 3in by 6in by 2in. What is the volume of the irregular prism?

176 inches3

500

How many 1/3 tiles are in a 2ft by 2ft square?

36 tiles

500

15 + (9 x 2) / 3 =

21

500

If a farmer had a field broken up into 1/8 by 1/8 gardens, how many different gardens could the farmer have?

64 gardens

500

Why is it better to measure with squares than circles to find the area of a rectangle?

Circles leave spaces in between and squares fill up the space without overlapping.