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T O P I C    R E V I E W
sreesuja Posted - 02/26/2013 : 10:26:10
PQ is diameter . Show that QC & AP bisect C & A
6   L A T E S T    R E P L I E S    (Newest First)
the_hill1962 Posted - 02/28/2013 : 15:29:02
On the figure that I drew, QC & AD did NOT bisect C
If you could upload a scan of your problem to photobucket or some other place that would give it a URL, you can put the image in your post by typing the URL between [ img ] and [ /img ].
Like this: [ img ]url[ /img ]
Don't put the space between [_i and g_]. I just did to keep this forum from thinking I am trying to post an image.
See the example that I posted previously.

quote:
Originally posted by sreesuja

Text THE FIGURE WHICH YOU'V DREW IS ABSOLUTELY THE SAME. THE QUESTION WAS.........
PQ IS THE DIAMETER . SHOW THAT QC & AD BISECT C &A

sreesuja Posted - 02/27/2013 : 23:19:25
Text THE FIGURE WHICH YOU'V DREW IS ABSOLUTELY THE SAME. THE QUESTION WAS.........
PQ IS THE DIAMETER . SHOW THAT QC & AD BISECT C &A
the_hill1962 Posted - 02/27/2013 : 15:27:42
I drew a cyclic quadrilateral ABCD and diameter PQ (with P on the arc BC and Q on the arc AD) and see the QC does NOT bisect angle C nor does AP bisect angle A.
There must be additional given information or markings on the given figure that would preclude the way I drew the figure.
If you have a site where you could upload a scanned image of your problem, you can type the URL between ""
Example:
Bye typing the following
[img#http://www.mathgoodies.com/images/mg_forumlogo_v1.gif[/img#
but instead of the "#", put "]", I have put the image of the mg_forumlogo_v1.gif stored at mathgoodies.com/images below


sreesuja Posted - 02/27/2013 : 05:33:48
Q IS IN BETWEEN AD & P IS IN BETWEEN BC.BOTH ABCD AND CQAP ARE TOW CYCLIC QUADRILATERAL.PQ IS THE DIAMETER.
sreesuja Posted - 02/26/2013 : 23:19:46
YES THERE IS A DIAGRAM AS FOLLOWS:
ABCD IS A CYCLIC QUADRILATERAL.WHERE PQ IS THE DIAMETER. SHOW THAT QC AND AP BISECT C & AND A.
the_hill1962 Posted - 02/26/2013 : 12:45:18
Is there a diagram that goes along with this problem?
It could be drawn many different ways. Where, exactly, are the points C and A?

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