The volume of the complex figure shown in the diagram is 56 m³.
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Volume</h3>
Volume is the amount of space occupied by a three dimensional object.
Volume = length * breadth * width
The volume of the big cube = length * breadth * width = 7 * 3 * 4 = 84 m³
The volume of the small cube cut out = length * breadth * width = 4 * 7 * (4 - 3) = 28 m³
Volume of the complex figure = 84 m³ - 28 m³ = 56 m³
The volume of the complex figure shown in the diagram is 56 m³.
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Answer:
300
Step-by-step explanation:
The length of one side is 8 centimeters.
Extra information:
When the area is square, it means that all sides are the same size. When the area of the square is 64 centimeters, it means that the length of one side is the opposite of square: square root. Therefore if you take the square root of 64, you end up with 8. You can check this, by "imagining" the length of the sides (8 centimeters) and calculate the area. This is done by multiplying the length by width. The length and width are both 8, so the area will be 64. Therefore the length is correct!
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Answer: ![7\frac{1}{5}](https://tex.z-dn.net/?f=%207%5Cfrac%7B1%7D%7B5%7D%20)
When we do area, we simply multiply both the height and the width.
Convert mixed numbers into improper fractions.
And by this, we simply multiply both fractions, and we get out answer as what;s listed above.
Does it show the figures it’s talking about?