aidemia--modules-homework_type | Create a homework in a form of a quiz |
Which subject | Mathematics |
What age group | Year or Grade 7 |
What topic | Volume of prisms |
Question types | Mixed |
Number of questions | 10 |
Number of answers | 4 |
Correct answers | Exactly 1 |
Show correct answers | |
Use images (descriptions) | |
Any other preferences |
Read each question carefully and answer as instructed. For questions with multiple-choice options, circle the letter of the correct answer.
What is the formula for finding the volume of a rectangular prism?
{The image of a rectangular prism is shown, with measurements labeled on the length, width, and height. The prism is positioned with its longer side facing forward for clarity.}
Answer:
If a triangular prism has a base area of 24 cm² and a height of 10 cm, what is its volume?
{The image of a triangular prism is depicted, with the base area marked as 24 cm² and the height marked as 10 cm. The prism is tilted slightly for a better view of its triangular base.}
Answer:
Calculate the volume using the formula for a triangular prism: ( V = \text{Base Area} \times \text{Height} ).
Calculate the volume of a cylindrical prism with a radius of 3 cm and a height of 5 cm.
{The image of a cylindrical prism is displayed, featuring a marked radius of 3 cm on the circular base and a height of 5 cm shown alongside the side of the cylinder.}
Answer:
Use the formula ( V = \pi r^2 h ) to find the answer.
What is the volume of a cube with side length 4 cm?
{The image of a cube is presented, with all sides labeled as 4 cm. The cube is shown at an angle to demonstrate its three-dimensional shape.}
Answer:
If a hexagonal prism has a height of 7 cm and each side of its base is 2 cm, what is the volume?
{The image of a hexagonal prism is illustrated, with the height marked as 7 cm and each side of the hexagonal base labeled as 2 cm. The prism is rotated to show its shape from an angle.}
Answer:
Apply the formula for the volume of a hexagonal prism: ( V = \text{Base Area} \times \text{Height} ).
A square prism has a base side of 6 cm and a height of 10 cm. What is its volume?
{The image of a square prism is shown, with the base side labeled as 6 cm and height marked as 10 cm. The square face is facing forward.}
Answer:
What is the formula used to find the volume of a pentagonal prism?
{The image of a pentagonal prism is represented, showcasing its pentagonal base and height clearly labeled. The prism is angled to highlight both the base and the vertical height.}
Answer:
If a prism has a base area of 30 cm² and its height is 4 cm, what is its volume?
{The image of a prism is depicted, with the base area labeled as 30 cm² and the height marked as 4 cm. It is shown in a three-dimensional perspective.}
Answer:
Use the formula ( V = \text{Base Area} \times \text{Height} ) to calculate the volume.
What is the volume of a prism with a circular base of radius 2 cm and height 6 cm?
{The image of a circular prism is illustrated, with the radius marked as 2 cm on the circular base and the height indicated as 6 cm along the side.}
Answer:
A rectangle has a length of 5 m, width of 3 m, and a height of 4 m. What is the volume of the rectangular prism formed?
{The image of a rectangular prism is shown with dimensions labeled: length 5 m, width 3 m, and height 4 m. The prism is depicted in an upright position.}
Answer:
Calculate the volume using the formula ( V = l \times w \times h ).