Given an cuboid such that its length is equal to 15 cm
Width is equal to 16 cm
Height is equal to 10 cm
Find the volume of the cuboid
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Given an cuboid such that its length is equal to 15 cm
Width is equal to 16 cm
Height is equal to 10 cm
Find the volume of the cuboid
To solve this problem, we follow these steps:
Now, let's work through each step:
Step 1: The problem gives us the following dimensions for the cuboid: length = 15 cm, width = 16 cm, and height = 10 cm.
Step 2: We'll use the formula for the volume of a cuboid: .
Step 3: Substituting in the values, we get: .
Calculating this, we find that:
cubic centimeters.
Therefore, the volume of the cuboid is , which corresponds to choice 2 in the given options.
A rectangular prism has a base measuring 5 units by 8 units.
The height of the prism is 12 units.
Calculate its volume.
Volume measures how much space is inside a 3D shape. You need length AND width AND height to fill that space completely. Adding them only gives you a perimeter-like measurement!
cm² is for area (flat surfaces like squares), while cm³ is for volume (3D space inside shapes). Since we multiplied three lengths together, we get cubic units!
No! You can multiply 15 × 16 × 10 or 10 × 15 × 16 - you'll get the same answer. Multiplication is commutative, meaning order doesn't change the result.
Think of filling a box with small cubes. You need cubes going across (length), back (width), and up (height). Multiply to count all the cubes!
That's normal for volume! 2400 cm³ means 2400 small cubes (each 1 cm × 1 cm × 1 cm) would fit inside. Large objects have large volumes.
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