kimjp56io5
02.07.2019 •
Mathematics
Find the volume specified. use 3.14 as the approximate value of pi, and round your answer to the nearest tenth. find the volume of a tent having the shape of a rectangular solid of length 14 ft, width 14 ft, and height 6 ft topped by a rectangular pyramid of the same width and length with height 5 ft.
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Ответ:
1502.7 cubic feet
Step-by-step explanation:
We have a rectangular solid with the following dimensions:
length = 14 feet, width = 14 feet; and height = 6 feet.
We know that, volume of a rectangular solid = l x w x h
so putting in the given values to get:
volume of rectangular solid = 14 x 14 x 6 = 1176 cubic feet
We also have a rectangular pyramid with the following dimensions:
length = 14 feet, width = 14 feet; and height = 5 feet.
We know that, volume of a rectangular pyramid = (l x w x h) / 3
so putting in the given values to get:
volume of a rectangular pyramid = (14 x 14 x 5) / 3 = 326.7 cubic feet
Therefore, the volume of the tent = 1176 + 326.7 = 1502.7 cubic feet
Ответ:
The shape consists of rectangular solid and rectangular pyramid, so the volume of the shape is the sum of volumes of both solid and pyramid.
The volume of the rectangular solid is
The volume of the pyramid is
Thus,
1502.7 cubic feet
Ответ:
y=-2x-7
Step-by-step explanation: