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Common Core: 6th Grade Math : Find the Volume of a Right Rectangular Prism with Fractional Edge Lengths: CCSS.Math.Content.6.G.A.2

Study concepts, example questions & explanations for Common Core: 6th Grade Math

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All Common Core: 6th Grade Math Resources

6 Diagnostic Tests 186 Practice Tests Question of the Day Flashcards Learn by Concept

Example Questions

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Example Question #101 : Geometry

What is the volume of the rectangular prism in the following figure?

Possible Answers:

$108\textup{ cm}^3$

$110.5\textup{ cm}^3$

$106.5\textup{ cm}^3$

$104\textup{ cm}^3$

$102\textup{ cm}^3$

Correct answer:

$102\textup{ cm}^3$

Explanation:

The formula used to find volume of a rectangular prism is as follows:

$A=l\times w\times h$

Substitute our side lengths:

$A=8\frac{1}{2}\times2\times6$

$A=102\textup{ cm}^3$

Remember, volume is always written with cubic units because volume is how many cubic units can fit inside of a figure.

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Example Question #102 : Geometry

What is the volume of the rectangular prism in the following figure?

Possible Answers:

$88.5\textup{ cm}^3$

$85\textup{ cm}^3$

$88\textup{ cm}^3$

$87\textup{ cm}^3$

$86.5\textup{ cm}^3$

Correct answer:

$85\textup{ cm}^3$

Explanation:

The formula used to find volume of a rectangular prism is as follows:

$A=l\times w\times h$

Substitute our side lengths:

$A=8\frac{1}{2}\times2\times5$

$A=85\textup{ cm}^3$

Remember, volume is always written with cubic units because volume is how many cubic units can fit inside of a figure.

Report an Error

Example Question #103 : Geometry

What is the volume of the rectangular prism in the following figure?

Possible Answers:

$119\textup{ cm}^3$

$122.5\textup{ cm}^3$

$120\textup{ cm}^3$

$123.5\textup{ cm}^3$

$121\textup{ cm}^3$

Correct answer:

$119\textup{ cm}^3$

Explanation:

The formula used to find volume of a rectangular prism is as follows:

$A=l\times w\times h$

Substitute our side lengths:

$A=8\frac{1}{2}\times2\times7$

$A=119\textup{ cm}^3$

Remember, volume is always written with cubic units because volume is how many cubic units can fit inside of a figure.

Report an Error

Example Question #104 : Geometry

What is the volume of the rectangular prism in the following figure?

Possible Answers:

$85.5\textup{ cm}^3$

$80.5\textup{ cm}^3$

$86\textup{ cm}^3$

$87.5\textup{ cm}^3$

$82\textup{ cm}^3$

Correct answer:

$87.5\textup{ cm}^3$

Explanation:

The formula used to find volume of a rectangular prism is as follows:

$A=l\times w\times h$

Substitute our side lengths:

$A=6\frac{1}{4}\times2\times7$

$A=87.5\textup{ cm}^3$

Remember, volume is always written with cubic units because volume is how many cubic units can fit inside of a figure.

Report an Error

Example Question #105 : Geometry

What is the volume of the rectangular prism in the following figure?

Possible Answers:

$75\textup{ cm}^3$

$71.5\textup{ cm}^3$

$74.5\textup{ cm}^3$

$73\textup{ cm}^3$

$72\textup{ cm}^3$

Correct answer:

$75\textup{ cm}^3$

Explanation:

The formula used to find volume of a rectangular prism is as follows:

$A=l\times w\times h$

Substitute our side lengths:

$A=6\frac{1}{4}\times2\times6$

$A=75\textup{ cm}^3$

Remember, volume is always written with cubic units because volume is how many cubic units can fit inside of a figure.

Report an Error

Example Question #106 : Geometry

What is the volume of the rectangular prism in the following figure?

Possible Answers:

$59\textup{ cm}^3$

$62.5\textup{ cm}^3$

$61.5\textup{ cm}^3$

$60.5\textup{ cm}^3$

$58\textup{ cm}^3$

Correct answer:

$62.5\textup{ cm}^3$

Explanation:

The formula used to find volume of a rectangular prism is as follows:

$A=l\times w\times h$

Substitute our side lengths:

$A=6\frac{1}{4}\times2\times5$

$A=62.5\textup{ cm}^3$

Remember, volume is always written with cubic units because volume is how many cubic units can fit inside of a figure.

Report an Error

Example Question #107 : Geometry

What is the volume of the rectangular prism in the following figure?

Possible Answers:

$48.5\textup{ cm}^3$

$49\textup{ cm}^3$

$46.5\textup{ cm}^3$

$50\textup{ cm}^3$

$47.5\textup{ cm}^3$

Correct answer:

$50\textup{ cm}^3$

Explanation:

The formula used to find volume of a rectangular prism is as follows:

$A=l\times w\times h$

Substitute our side lengths:

$A=6\frac{1}{4}\times2\times4$

$A=50\textup{ cm}^3$

Remember, volume is always written with cubic units because volume is how many cubic units can fit inside of a figure.

Report an Error

Example Question #108 : Geometry

What is the volume of the rectangular prism in the following figure?

Possible Answers:

$30\textup{ cm}^3$

$34.5\textup{ cm}^3$

$31\textup{ cm}^3$

$37.5\textup{ cm}^3$

$33\textup{ cm}^3$

Correct answer:

$37.5\textup{ cm}^3$

Explanation:

The formula used to find volume of a rectangular prism is as follows:

$A=l\times w\times h$

Substitute our side lengths:

$A=6\frac{1}{4}\times2\times3$

$A=37.5\textup{ cm}^3$

Remember, volume is always written with cubic units because volume is how many cubic units can fit inside of a figure.

Report an Error

Example Question #109 : Geometry

What is the volume of the rectangular prism in the following figure?

Possible Answers:

$21.5\textup{ cm}^3$

$25\textup{ cm}^3$

$24\textup{ cm}^3$

$22.5\textup{ cm}^3$

$23\textup{ cm}^3$

Correct answer:

$25\textup{ cm}^3$

Explanation:

The formula used to find volume of a rectangular prism is as follows:

$A=l\times w\times h$

Substitute our side lengths:

$A=6\frac{1}{4}\times2\times2$

$A=25\textup{ cm}^3$

Remember, volume is always written with cubic units because volume is how many cubic units can fit inside of a figure.

Report an Error

Example Question #110 : Geometry

What is the volume of the rectangular prism in the following figure?

Possible Answers:

$35\textup{ cm}^3$

$33.5\textup{ cm}^3$

$31.5\textup{ cm}^3$

$30\textup{ cm}^3$

$34\textup{ cm}^3$

Correct answer:

$31.5\textup{ cm}^3$

Explanation:

The formula used to find volume of a rectangular prism is as follows:

$A=l\times w\times h$

Substitute our side lengths:

$A=5\frac{1}{4}\times3\times2$

$A=31.5\textup{ cm}^3$

Remember, volume is always written with cubic units because volume is how many cubic units can fit inside of a figure.

Report an Error

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Common Core: 6th Grade Math : Find the Volume of a Right Rectangular Prism with Fractional Edge Lengths: CCSS.Math.Content.6.G.A.2

Study concepts, example questions & explanations for Common Core: 6th Grade Math

All Common Core: 6th Grade Math Resources

Example Questions

Example Question #101 : Geometry

Example Question #102 : Geometry

Example Question #103 : Geometry

Example Question #104 : Geometry

Example Question #105 : Geometry

Example Question #106 : Geometry

Example Question #107 : Geometry

Example Question #108 : Geometry

Example Question #109 : Geometry

Example Question #110 : Geometry

All Common Core: 6th Grade Math Resources

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