Solved Problem 03 | Rectangular Parallelepiped
Problem 3
Building bricks are closely stacked in a pile 7 ft. high, 36 ft. long, and 12 ft. wide. If the bricks are 2 in. by 4 in. by 9 in., how many bricks are in the pile?
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Solved Problem 02 | Rectangular Parallelepiped
Problem 2
Compute the cost of lumber necessary to resurface a footbridge 16 ft. wide and 150 ft. long with 2-in. planks, if lumber is \$40 per 1000 board feet. Neglect waste. (One board foot = 1 ft. by 1 ft. by 1 in.)
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Solved Problem 01 | Rectangular Parallelepiped
Problem 1
Counting 38 cu. ft. of coal to a ton, how many tons will a coal bin 19 ft. long, 6 ft. wide, and 9 ft. deep contain, when level full?
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Solved Problem 10 | Cube
Problem 10
Pass a plane through a cube so that the section formed will be a regular hexagon. If the edge of the cube is 2 units, find the area of this section.
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Solved Problem 09 | Cube
Problem 09
One cube has a face equivalent to the total area of another
cube. Find the ratio of their volumes.
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Solved Problem 08 | Cube
Problem 08
If a cube has an edge equal to the diagonal of another cube, find the ratio of their volumes.
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Solved Problem 07 | Cube
Problem 07
Find the area of the triangle whose vertex is at the midpoint of an upper edge of a cube of edge a and whose base coincides with the diagonally opposite edge of the cube.
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Solved Problem 06 | Cube
Problem 06
The plane section ABCD shown in the figure is cut from a cube of edge a. Find the area of the section if D and C are each at the midpoint of an edge.

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Solved Problem 05 | Cube
Problem 05
A vegetable bin built in the form of a cube with an edge of 6 ft. is divided by a vertical partition which passes through two diagonally opposite edges. Find the lateral surface of either compartment.
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Solved Problem 04 | Cube
Problem 04
Find the volume and total area of the largest cube of wood that can be cut from a log of circular cross section whose radius is 12.7 inches. See figure.
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