The length of the cuboid is equal to 7 cm
The height of the cuboid is equal to 4 cm
Volume of the cuboid is equal to 84 cm3
Calculate the width of the cuboid
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The length of the cuboid is equal to 7 cm
The height of the cuboid is equal to 4 cm
Volume of the cuboid is equal to 84 cm3
Calculate the width of the cuboid
To solve this problem, we will first use the formula for the volume of a cuboid:
Given:
We need to find the width. We can rearrange the formula to solve for the width:
Substitute the given values into the formula:
Calculate the denominator first:
Now substitute back into the calculation for width:
Simplify the calculation:
Therefore, the width of the cuboid is .
3 cm
Calculate the volume of the rectangular prism below using the data provided.
Because the formula is . The denominator must be calculated as one value before dividing.
That's perfectly normal! Real-world measurements often result in decimal dimensions. Just make sure your units are consistent and round appropriately if needed.
Think of a box: length is front-to-back, width is side-to-side, and height is bottom-to-top. The formula works regardless of which dimension you're finding!
This specific formula only works for rectangular prisms (cuboids). Other shapes like cylinders or spheres have different volume formulas.
Since volume is in cm³ and you're dividing by measurements in cm, your width will be in cm (the cube root simplifies to linear units).
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