Difference between revisions of "1977 Canadian MO Problems/Problem 2"

 
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== See Also ==
 
== See Also ==
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* [[1977 Canadian MO Problems]]
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* [[1977 Canadian MO]]
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[[Category:Olympiad Geometry Problems]]

Revision as of 22:18, 25 July 2006

Let $\displaystyle O$ be the center of a circle and $\displaystyle A$ be a fixed interior point of the circle different from $\displaystyle O.$ Determine all points $\displaystyle P$ on the circumference of the circle such that the angle $\displaystyle OPA$ is a maximum.

CanadianMO-1977-2.jpg

Solution

See Also