A closed rectangular wooden box has inner dimension 90cm by 80cm by 70cm compute its capacity and the area of the tin foil needed to line its inner surface
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The wooden box has the shape of a "Cuboid". A cuboid is a solid which has six rectangular faces at right angles to each other.
We are given the three dimensions of the cuboid:
- Length = 90 cm = 0.9m
- Width = 80 cm = 0.8m
- Height = 70 cm = 0.7m
The capacity (volume) of the cuboid = L*W*H = 0.9*0.8*0.7 = 0.504 .
The area of the tin foil = area of the cuboid = 2(L*W + L*H + W*H)
= 2(0.9*0.8 + 0.9*0.7 + 0.8*0.7) = 3.82
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