The volume of the figure shown in the image which consist of two rectangular prisms is equal to 3300 cubed feet.
<h3>How to find the volume of the composite figures?</h3>
To find the volume of the composite figures,
- Separate the figure.
- Calculate the volume of the figure by which the composite figure is made of.
- Add the volume of all the individual figures to get the total volume of composite figures
The given figure consist of two figures. Both are rectangular prism in which one has 24 ft length (20+4), width of 5 ft and height of 25 ft.
The area of a rectangular prism is the product of length, width and height of it. Thus, the volume of the upper prism is,
V₁=24×5×25
V₁=3000 ft³
Lower prism has 4 ft length, width of 3 ft (8-5) and height of 25 ft. Thus, the volume of this prism is,
V₂=4×3×25
V₂=300 ft³
Thus, the volume of the figure shown in image is,
V=3000+300
V=3300 ft³
Hence, the volume of the figure shown in the image which consist of two rectangular prisms is equal to the 3300 cubed feet.
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Answer:
1/4 inch
Step-by-step explanation:
Multiply 1x1 to find the area
Divide by 4 to get 1/4.
OR
Multiply 1/2 x 1/2 to get the same answer
5^2+10^2=125+100=225 Square root of 225= 15 the answer is 15
Answer:
∠ L ≈ 52°
Step-by-step explanation:
Using the cosine ratio in the right triangle
cosL = = = , then
∡ L = ( ) ≈ 52° ( to the nearest degree )
Total games= 20+8+14
=42 games
Fraction of tied games= 8/42
reduce the fraction so that it's 4/21
The ratio would be 4:21