MEDAL!!!! If the scale factor of two similar solids of 5:13 what is the ratio of their corresponding areas and volumes? A. 125:2,197 and 25:169 B. 25:169 and 125:2,197 C.10:26 and 15:39 D. 5:169 and 5:2,197
Let me show the relationship with a object measure 2. In 1 dimension, the length is 2 units. That is all it has and is. In 2 dimensions, it is area of 4 units\(^2\). The square on the units is important. In 3 dimensions, it is volume of 8 units\(^3\). See how this is cubed now? Do you see the relationship between length, area, and volume now? You can apply that to the ratio.
@e.mccormick i don't totally understand? Mind explaining a bit more?
In my simplified example: \(\Large2^1\text{ means units}^1\) \(\Large2^2\text{ means units}^2\) \(\Large2^3\text{ means units}^3\)
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