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Question

Question 1
Use the 7th Grade Math Formula Chart to complete the problems below.

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Determine the volume of the rectangular prism. Do not round.

(3 points)
Area of the rectangular Base =
square inches

Height of the rectangular prism =
inches

Volume of the rectangular prism =
cubic inches

Question 2
Determine the volume of the rectangular prism. Do not round.

(3 points)
Area of the rectangular Base =
square inches

Height of the rectangular prism =
inches

Volume of the rectangular prism =
cubic inches

Question 3
Determine the total volume of the 3-D figure.

(3 points)

cubic inches +
cubic inches =
cubic inches

Answer 1

To determine the volume of a rectangular prism, you can use the formula:

$$\text{Volume}=\text{Base Area}\times \text{Height}$$

For your questions, you'll need values for the Area of the rectangular base and the Height. Since you haven't provided specific numbers, I will provide a format based on the formula for you to fill in with the necessary values.

Question 1

1. Area of the rectangular Base = ___ square inches
2. Height of the rectangular prism = ___ inches
3. Volume of the rectangular prism = (Area of the Base) × (Height) cubic inches

You can compute as follows: $$\text{Volume}=\text{Area of the Base}\times \text{Height}$$

Question 2

1. Area of the rectangular Base = ___ square inches
2. Height of the rectangular prism = ___ inches
3. Volume of the rectangular prism = (Area of the Base) × (Height) cubic inches

Again, use the same formula: $$\text{Volume}=\text{Area of the Base}\times \text{Height}$$

Question 3

To find the total volume of the 3-D figure:

1. Take the volume you calculated in Question 1: ___ cubic inches
2. Take the volume you calculated in Question 2: ___ cubic inches
3. Total Volume = (Volume from Question 1) + (Volume from Question 2) = ___ cubic inches

You can compute the total volume as follows: $$\text{Total Volume}=\text{Volume from Question 1}+\text{Volume from Question 2}$$

Make sure to fill in the specific numbers for the Area of the Base and Height in each question to find the corresponding volumes.