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magical cook GMAT Destroyer!
Joined: 30 Jul 2006 Posts: 484
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Posted: Sat Aug 25, 2007 1:28 pm Post subject: 30-28 |
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Hi,
Can anyone help with this problem?
Thanks.
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beny Really wants to Beat The GMAT!
Joined: 20 Jul 2007 Posts: 214
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Posted: Sat Aug 25, 2007 3:02 pm Post subject: |
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| I don't know that much about circles, but I think the answer is E. If the center of the circle is at (0,100000), then the radius would be pretty large...
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magical cook GMAT Destroyer!
Joined: 30 Jul 2006 Posts: 484
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Posted: Sun Aug 26, 2007 5:14 pm Post subject: |
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Sorry, I am still confused.... but the answer seems to be E.
Can you explain a bit more to get to the answer?
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beny Really wants to Beat The GMAT!
Joined: 20 Jul 2007 Posts: 214
Thanks given: 0 Thanked 2 times in 2 posts
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Posted: Sun Aug 26, 2007 6:44 pm Post subject: |
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| As long as the center of the circle is equidistant from the two points (in this case, on the y-axis), the radius potential is unlimited. A larger and larger radius would only create a circle in which the two points form a smaller and smaller chord.
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magical cook GMAT Destroyer!
Joined: 30 Jul 2006 Posts: 484
Thanks given: 6 Thanked 1 times in 1 posts
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Posted: Sun Aug 26, 2007 7:02 pm Post subject: |
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Okay I think I understand now - thanks very much!
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lalitgmat Just gettin' started!
Joined: 05 Jul 2007 Posts: 27
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Posted: Mon Aug 27, 2007 7:58 am Post subject: |
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|------(0,0)-------|
A | (B)
|<---- Say 'x'
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(c)
From (0,0) to (b) is 4. From (0,0) to (c), center of circle is x.
Hence by Pythagoras Theorem r^2 = x^2 + 4^2
For maximum value of (r), x^2 + 14 should be maximum. And there is NO limit for a maximum number or even a perfect square no.
Ans is (E).
=========== Now Question is What is the Min value of Radius =====
For you only..
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