When the dimensions of a rectangular prism will be doubled, its volume won't only be doubled but it will be 8 times as much.
The original volume of the rectangular prism is LxWxH.
V= LxWxH
V= (6m) (4m) (10m)
V= 240m³
If we double the dimensions, the volume would be
V= 2L x 2W x 2H
V= 2 x 6m x 2 x 4m x 2 x 10m
V= 2 x 2 x 2 x 6m x 4m x 10m
V= 2³ (6m x 4m x 10m)
V= 2³ x 240m³
V = 8 x 240m³
V= 1920 m³
The new volume now is 1,920 m³, which makes the rectangular prism larger than the original.
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Hope this helps
Answer:
<h2>sorry hindi KO po alam sorry po talaga</h2>
Answer:
Step-by-step explanation:
I think that the photo below has full information for your question and the answer for it as well.
Hope it will help you!
<h3>
Answer: 25</h3>
Through using the pythagorean theorem, you should find the hypotenuse of the smaller triangle to be 10 units. Therefore, the perimeter of the smaller triangle is 6+8+10 = 24 units.
The perimeter of the larger triangle is 60 units. The ratio here is 24:60 = 2:5
Meaning that the larger perimeter is 5/2 = 2.5 times that of the smaller.
We apply this scale factor 2.5 to the smaller hypotenuse 10 to jump to 2.5*10 = 25, which is the length of the larger hypotenuse.
