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You can create printable tests and worksheets from these Grade 3 Area questions! Select one or more questions using the checkboxes above each question. Then click the add selected questions to a test button before moving to another page.

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Grade 3 Area CCSS: 3.MD.C.7, 3.MD.C.7b
A swimming pool is 8 meters wide and 9 meters long. What is the area of the pool in square meters?
1. 1
2. 17
3. 34
4. 72
Which shape is divided into the same number of equal parts as the rectangle shown?
Find the area in unit squares.
1. 8
2. 12
3. 16
4. 20
Grade 3 Area CCSS: 3.MD.C.5, 3.MD.C.5b, MP7
Which THREE figures each have an area of 12-square units? Select the THREE correct answers.

$square =$1 square unit
What is the area of the figure in unit squares?
1. 12
2. 13
3. 14
4. 15
Grade 3 Area CCSS: 3.MD.C.7, 3.MD.C.7b
Which equation can be used to calculate the area (A) of a rectangle that is 5 feet wide and 7 feet long?
1. A = 5 x 7
2. A = 5 + 7
3. A = (2 x 5) + (2 x 7)
4. A = 5 + 7 + 5 + 7
What is the area in unit squares?
1. 6
2. 7
3. 8
4. 9
Grade 3 Area CCSS: 3.NF.A.1, 3.G.A.2
What fraction shows the area of the shape that is shaded?
1. $1/2$
2. $1/3$
3. $1/4$
4. $1/6$
Which has a larger area than the figure shown?
Grade 3 Area CCSS: 3.MD.C.5, 3.MD.C.5b
Which figure has an area of 16 square units?

$square =$1 square unit
Grade 3 Area CCSS: 3.MD.C.5, 3.MD.C.5b
Which figure has an area of 12 square units?

$square =$1 square unit
Parker makes the pattern shown with square tiles. He wants to rearrange his tiles and create two patterns so that he has no tiles left over. Which two patterns could Parker make?
Grade 3 Area CCSS: 3.MD.C.7, 3.MD.C.7b
Sam is setting up 3 tables for a bake sale. If each table has a length of 2 meters and a width of 2 meters, what is the total area of all three tables?
1. 5 square meters
2. 12 square meters
3. 16 square meters
4. 20 square meters
Each part of the circle equals what fraction of the area of the whole circle?
1. $1/2$
2. $1/3$
3. $1/4$
4. $1/6$
Grade 3 Area CCSS: 3.MD.C.7, 3.MD.C.7c
Robert needs to determine the area of his garden. The garden is 12 feet long and 9 feet wide. Which statement explains how Robert can correctly calculate the area of his garden?
1. Find the sum of 12 and 9.
2. Multiply 1 by 2, multiply 1 by 9, and find the sum of the products.
3. Multiply 1 by 9, multiply 2 by 9, and find the sum of the products.
4. Multiply 10 by 9, multiply 2 by 9, and find the sum of the products.
Grade 3 Area CCSS: 3.MD.C.7, 3.MD.C.7b
Sarah wants to find the area of a rectangle. She knows the length of the rectangle is 9 inches. What else does she need to know?
1. Nothing. Sarah has enough information.
2. Sarah needs to know if the rectangle is congruent.
3. Sarah needs to know the width of the rectangle.
4. Sarah needs to know who drew the rectangle.
Which has an area that is the same as the area of the figure?
Each part of the rectangle equals what fraction of the area of the whole rectangle?
1. $1/2$
2. $1/3$
3. $1/4$
4. $1/6$
Grade 3 Area CCSS: 3.MD.C.5, 3.MD.C.5a
How many unit squares?
1. 11
2. 12
3. 13
4. 14
Grade 3 Area CCSS: 3.NF.A.1, 3.G.A.2
What fraction shows the area of the shape that is shaded?
1. $1/2$
2. $1/3$
3. $1/4$
4. $1/6$
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