2 replies
This was a cool post, but it no one cared so I pulled it.
My Best--Mike
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  • Profile picture of the author JoMo
    Originally Posted by mikemcmillan View Post

    A special case of such equations is Fermat's Last Theorem which which asks if there are any solutions to the equation x^n + y^n = z^n where n is any integer larger than 2. I have used the "^" to represent raising the number to the power of n.

    For example, in the special case x^3 + y^3 = 10^3, the question is whether one can find one number, when when cubed (multiplied by itself 3 times) and--added to another number cubed, can give 10 cubed (1,000). It turns out that no set of numbers can be found. But the question is, is this just a special case, or--will this always be true for any x, y, z, and n?--Mike

    Is any of this going to be on the final???
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  • Profile picture of the author mikemcmillan
    Oh gads, I knew someone would ask

    Anyway, it's a take-home final JoMo--you can cheat as much as you want!
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