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- From: joel@math.toronto.edu (Joel Chan)
- Subject: Re: Irrational numbers
- Message-ID: <1993Jan26.234650.17714@math.toronto.edu>
- Organization: Department of Mathematics, University of Toronto
- References: <19723.2b6495ca@ecs.umass.edu>
- Date: Tue, 26 Jan 93 23:46:50 GMT
- Lines: 24
-
- In article <19723.2b6495ca@ecs.umass.edu> padmanab@ecs.umass.edu writes:
- >Here is an interesting puzzle concerning
- >irrational numbers:
- >
- >Can you find two IRRATIONAL NUMBERS P and Q such that
- >
- > Q
- > P = rational?
- >
- >HAVE FUN!
-
- Let P and Q both be equal to sqrt(2).
-
- Is P^Q rational? If it is, we're done.
-
- If it isn't then take (P^Q)^R, where R = sqrt(2).
-
-
- Joel
- --
- Joel Chan, Department of Mathematics joel@math.toronto.edu
- Toronto Blue Jays: 1992 World Series Champions
- "History: Those who ignore it are condemned to repeat it. Math, too."
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