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A solid cubical block has dimension as shown in the figure and the blo
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17 Dec 2022, 10:42
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Question Stats:
75% (02:31) correct
25% (00:28) wrong based on 4 sessions
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A solid cubical block has dimension as shown in the figure and the block is to be cut in half as indicated be the shared region. What is the total surface area of one of the resulting halves of the block?
Re: A solid cubical block has dimension as shown in the figure and the blo
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19 Dec 2022, 09:35
Expert Reply
So, the total surface area of a cube is got by adding the individual areas of the 6 faces of the cube. Now, when the cube is cut in half, there are 5 individual areas that are added in order to give us the surface area of the figure formed.
When you add the individual areas you will get the total area, which is \(18 + 9 + 9\sqrt{2} = 27 + 9\sqrt{2}\)