Resolved Question
Can 2 solids have the same surface area but different volume? example please.?
Yes.
The volume of a cube is s³ the surface area is 6s²: s³/6S² = s/6.
The volume of a sphere is 4πr³/3 and the surface area is 4πr²: 4πr³/3 ÷ 4πr² = r/3.
The volume to surface areas of cubes and spheres grow at different rates. The two lines only meet at r = s = 0.
.
The volume of a cube is s³ the surface area is 6s²: s³/6S² = s/6.
The volume of a sphere is 4πr³/3 and the surface area is 4πr²: 4πr³/3 ÷ 4πr² = r/3.
The volume to surface areas of cubes and spheres grow at different rates. The two lines only meet at r = s = 0.
.
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