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Points A, B, and C lie on a circle whose radius is 10 inches. If O is
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Updated on: 20 Mar 2023, 01:13
Updated on: 20 Mar 2023, 01:13
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Points A, B, and C lie on a circle whose radius is 10 inches. If O is the center of the circle and the length of arc ABC is \(\frac{10 \pi }{ 3 }\) what is the degree measure of \(\angle\)AOC?
a. 15 degrees
b. 30 degrees
c. 45 degrees
d. 60 degrees
e. 90 degrees
a. 15 degrees
b. 30 degrees
c. 45 degrees
d. 60 degrees
e. 90 degrees
Originally posted by TBT on 20 Mar 2023, 00:15.
Last edited by gmatophobia on 20 Mar 2023, 01:13, edited 1 time in total.
Last edited by gmatophobia on 20 Mar 2023, 01:13, edited 1 time in total.
Edited the question
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Re: Points A, B, and C lie on a circle whose radius is 10 inches. If O is
[#permalink]
20 Mar 2023, 00:35
20 Mar 2023, 00:35
TBT wrote:
Points A, B, and C lie on a circle whose radius is 10 inches. If O is the center of the circle and the length of arc ABC is \(310\pi\) what is the degree measure of \(\angle\)AOC?
a. 15 degrees
b. 30 degrees
c. 45 degrees
d. 60 degrees
e. 90 degrees
a. 15 degrees
b. 30 degrees
c. 45 degrees
d. 60 degrees
e. 90 degrees
TBT - The question is clearly flawed.
The question states that the radius is 10 inches. The circumference of the circle is \(2 \pi * 10\) = \(20\pi\)
I am surprised to see that the length of the arc ABC is \(310\pi\), which is more than 15 times the length of the circumference
Please review the question and post the correct version.
Re: Points A, B, and C lie on a circle whose radius is 10 inches. If O is
[#permalink]
20 Mar 2023, 01:09
20 Mar 2023, 01:09
gmatophobia wrote:
TBT wrote:
Points A, B, and C lie on a circle whose radius is 10 inches. If O is the center of the circle and the length of arc ABC is \(310\pi\) what is the degree measure of \(\angle\)AOC?
a. 15 degrees
b. 30 degrees
c. 45 degrees
d. 60 degrees
e. 90 degrees
a. 15 degrees
b. 30 degrees
c. 45 degrees
d. 60 degrees
e. 90 degrees
TBT - The question is clearly flawed.
The question states that the radius is 10 inches. The circumference of the circle is \(2 \pi * 10\) = \(20\pi\)
I am surprised to see that the length of the arc ABC is \(310\pi\), which is more than 15 times the length of the circumference
Please review the question and post the correct version.
My bad. It was a typo. Length of the arc is: 10 pie /3
