A solid cube is cut into two cuboid of equal volume. Find the ratio between the surface area of the cube and the surface area of one of the cuboids
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Answer:
Step-by-step explanation:
if cube of side s is cut into two cuboids of equal volumes
then the dimensions of cuboid are
length = s
breadth = s
height = s/2
total surface area of given cuboid = 2(lb+bh+hl)
= 2(s²+s²/2+s²/2)
= 4s²
total surface area of cube = 6s²
ratio = 4s²/6s² = 2:3
Hope it helps.
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