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by alex.gellatly » Mon Jul 02, 2012 9:56 pm
The figure shown (see attachment) represents a piece of land that is in the shape of a quarter circle. If the land is enclosed by a fence, which of the following is closest to the length, in feet, of the fence?

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by theCEO » Mon Jul 02, 2012 10:02 pm
lenght of lines = 2 * 100 = 200

length of arc = 2 x pie * r * 0.25
= 50 * 3.14

evaluate 200 + 50*3.1
evaluate 200 + 50*3.2

The answer should be between these limits
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by Anurag@Gurome » Mon Jul 02, 2012 10:13 pm
alex.gellatly wrote:The figure shown (see attachment) represents a piece of land that is in the shape of a quarter circle. If the land is enclosed by a fence, which of the following is closest to the length, in feet, of the fence?
The radius of the circle, r = 100 feet
Circumference of the circle = 2πr = 200π feet

Length of the fence = (2*r + 1/4 of circumference) = (200 + 50π) feet ≈ (200 + 50*3.14) feet = (200 + 157) feet = 357 feet

The correct answer is C.
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by didieravoaka » Tue Jan 26, 2016 9:41 am
Anurag@Gurome wrote:
alex.gellatly wrote:The figure shown (see attachment) represents a piece of land that is in the shape of a quarter circle. If the land is enclosed by a fence, which of the following is closest to the length, in feet, of the fence?
The radius of the circle, r = 100 feet
Circumference of the circle = 2πr = 200π feet

Length of the fence = (2*r + 1/4 of circumference) = (200 + 50π) feet ≈ (200 + 50*3.14) feet = (200 + 157) feet = 357 feet

The correct answer is C.
I'm a bit confused, could you please break the formula down?
Thanks
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by didieravoaka » Tue Jan 26, 2016 9:48 am
I finally figured it out.
I was trying to apply the formula I know.
Here there are:
length of an arc: x/360 * Circumference
Perimeter of a sector: length of an arc +2r
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