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Expert replies
by nsuen » Sun Jun 12, 2016 9:15 pm
Hi-

In case the picture was not clear: The question is the figure shown 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.
A 278
B 341
C 357
D 400
E 441
The correct answer is C 357

I thought the fence has to cover the land so 1/4 of the area of the land is 250 π, but then it is not in any of the answer, then I re read the question, is said the length of the fence so I start to think about the arc, which I found 50 π, and then it is not in any of the answer choice. It asked for the length, what is it asking for? Thanks in advance.

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Source: — Problem Solving |

by OptimusPrep » Sun Jun 12, 2016 9:25 pm
nsuen wrote:Hi-

In case the picture was not clear: The question is the figure shown 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.
A 278
B 341
C 357
D 400
E 441
The correct answer is C 357

I thought the fence has to cover the land so 1/4 of the area of the land is 250 π, but then it is not in any of the answer, then I re read the question, is said the length of the fence so I start to think about the arc, which I found 50 π, and then it is not in any of the answer choice. It asked for the length, what is it asking for? Thanks in advance.

Image
Length of the fence means the perimeter of the fence.

Perimeter = 100 + 100 + length of the arc
Length of the arc = 2*Ï€*100 / 4 {Quarter of a circle} = 50Ï€ = 157

Perimeter = 100 + 100 + 157 = 357

Correct Option: C
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by danielle07 » Thu Aug 31, 2017 10:56 pm
How do you get 100 + 100 as the perimeter?
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by [email protected] » Fri Sep 01, 2017 4:59 pm
Hi danielle07,

The perimeter is actually the sum of 3 things: the two radii and the arc (that represents 1/4 of the circumference of the circle).

Circumference of a circle is 2(pi)(radius). We're dealing with 1/4 of the circumference, so we have to multiply that total by 1/4:

(1/4)(2)(pi)(100 feet) = 50pi = about 157 feet

Total perimeter = 100 + 100 + 157 = about 357 feet

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Rich
Contact Rich at [email protected]
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by Jeff@TargetTestPrep » Tue Dec 19, 2017 9:57 am
nsuen wrote:Hi-

In case the picture was not clear: The question is the figure shown 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.
A 278
B 341
C 357
D 400
E 441
Image
We must determine how much fence is needed to enclose the quarter circle.

The curvy part of the fence, which is called an arc, has a length that is equal to ¼ of the circumference of the entire circle.

Since the circle's radius = 100 feet, we can use the following equation:

Circumference = 2πr

Circumference = 2 x π x 100 = 200π

Thus, ¼ of the circumference = ¼ x 200π = 50π

50π ≈ 50 x 3.14 = 157

To enclose the entire quarter circle, we would need approximately 100 + 100 + 157 = 357 feet of fence.

Answer: C

Jeffrey Miller
Head of GMAT Instruction
[email protected]

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