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eila3601
19.11.2019 •
Mathematics
Slanted sides of a tent are 11 feet long each and the bottom of the tent is 12 feet across. what is the tallest point of the tent?
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Ответ:
The tallest point of the tent is 9.22 ft.
Step-by-step explanation:
The slant sides of the tent are: 11 ft
The base of the tent is 12 ft apart.
Let the height of the tent = h ft
Now, if we assume the tent to be of conical shape, the half of the tent forms a right angles triangle.
In this right angled triangle:
Slant Height of tent = Hypotenuse of the triangle = 11 ft
Height of tent = Perpendicular of the triangle = h
(Base /2) of tent = Base of the triangle = 6 ft
Now, USING PYTHAGORAS THEOREM in a right triangle:
⇒![(6)^2 + h^2 = (11)^2\\\implies h^2 = 121 - 36 = 85\\or, h = \sqrt{85} = 9.22](/tpl/images/0381/2482/3e882.png)
⇒ h = 9.22 ft
Hence the tallest point of the tent is 9.22 ft.
Ответ:
answer:
the answer is 2
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Step-by-step explanation: