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Point P is chosen inside square ABCD. What is the probability that ABP has a greater area than each of triangles BCP and CDP? Really need help please. An explanation would be appreciated but not required.
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Picture?
Sorry I no picture was provided for this problem.
I guess you can make one from the given info: |dw:1408549896565:dw| (Note that this is just an example placement for the point \(P\).) You want to find the probability that \(A_1\) is greater than \(A_2\), and that \(A_1\) is greater than \(A_3\). Or maybe I'm misinterpreting the "... each of triangles BCP and CDP" part... It could be you need to find the probability that \(A_1>A_2+A_3\).
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