The time has come! My favorite subject and one of the most highly-requested topics: Proofathon Algebra. We've compiled a nice set of problems for you, so come on and stop by at proofathon.org, and while you're at it, support us on our Facebook page.
For those of you new to Proofathon, we have monthly Olympiad-level proof-based contests that are based on a certain topic each month. There are 8 problems ranging in difficulty from introductory to difficult. Hence, we encourage all to submit solutions to any problems you can do. Good luck, Proofathoners!
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2^{34}
a_{i-1}
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\boxed{123}
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If you share a problem, that would help new members understand what Proofathon problems are like.
P.S. I updated your link to http://proofathon.org. If you do not include http://, then it will link to brilliant.org/proofathon.org.
Here's a problem from the last contest, Geometry:
In △ABC, let A1 and A2 be on BC such that BA1=A1A2=A2C, and define B1, B2, C1, and C2 similarly. We construct A3, B3, and C3 on the exterior of △ABC such that △A1A2A3, △B1B2B3, and △C1C2C3 are equilateral triangles. Show that △A3B3C3 is equilateral.
This one comes from Nicolae.
NOTE: This is NOT a live contest problem, so you are free to discuss the problem if you wish.
I like how that penultimate line is so original. #IPhOO