Given the cuboid of the figure:
What is its volume?
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Given the cuboid of the figure:
What is its volume?
To solve this problem, we'll calculate the volume of the cuboid using the given dimensions:
Let's work through these steps:
Step 1: From the diagram, we are informed of two dimensions directly: the width and the height . The diagram also indicates the horizontal length (along the base) is .
Step 2: To find the volume of the cuboid, we use the formula:
Step 3: Substituting the identified dimensions into the formula, we have:
Calculating this, we find:
Therefore, the volume of the cuboid is cubic units.
This corresponds to choice \#4: 180.
180
A rectangular prism has a base measuring 5 units by 8 units.
The height of the prism is 12 units.
Calculate its volume.
No! You can multiply the dimensions in any order. Whether you do 9 × 5 × 4 or 4 × 9 × 5, you'll get the same answer: 180 cubic units.
All dimensions must be in the same units before multiplying. If one is in meters and another in centimeters, convert them first. The final answer will be in cubic units.
Area uses two dimensions (length × width) and gives square units. Volume uses three dimensions (length × width × height) and gives cubic units. Volume measures how much space is inside!
It means you could fit 180 unit cubes (each 1×1×1) inside this cuboid. Think of it like 180 small building blocks filling up the entire space!
Yes! This formula works for any rectangular prism or cuboid. The faces must be rectangles with right angles at all corners.
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