Given the cuboid whose height is equal to 9 cm
Length is equal to 8 cm
Width is equal to 10 cm
Find the volume of the cuboid
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Given the cuboid whose height is equal to 9 cm
Length is equal to 8 cm
Width is equal to 10 cm
Find the volume of the cuboid
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: We are given the cuboid's dimensions: length = 8 cm, width = 10 cm, height = 9 cm.
Step 2: To find the volume of the cuboid, we use the formula:
.
Step 3: Substitute the given values into the formula:
.
Calculate the product:
.
Step 4: The calculated volume is , which matches choice 4.
Therefore, the solution to the problem is .
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 space inside a 3D shape! Think of it as layers: you have 8 × 10 = 80 square cm per layer, and you stack 9 layers high, giving 80 × 9 = 720 cubic cm total.
No! You can multiply length × width × height in any order due to the commutative property. Whether you do 8 × 10 × 9 or 9 × 8 × 10, you'll get 720 cm³.
cm² measures flat area (like a square), while cm³ measures volume (space inside a box). Always use cubic units for volume!
Think "How much stuff fits inside?" You need to know how long, how wide, and how tall the container is. Multiply all three to find the total space: V = L × W × H.
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