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Topic: Power of irrationals = rational (Read 254 times) |
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BNC
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Power of irrationals = rational
« on: Sep 13th, 2003, 12:54am » |
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Is it possible to fulfill the equation ab=c with a and b being irrational, and c rational?
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« Last Edit: Sep 13th, 2003, 12:56am by BNC » |
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How about supercalifragilisticexpialidociouspuzzler [Towr, 2007]
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BNC
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Re: Power of irrationals = rational
« Reply #2 on: Sep 13th, 2003, 2:39am » |
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Oops, sorry!
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How about supercalifragilisticexpialidociouspuzzler [Towr, 2007]
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Sir Col
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impudens simia et macrologus profundus fabulae
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Re: Power of irrationals = rational
« Reply #3 on: Sep 13th, 2003, 2:52am » |
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I was quite amused by the fact that you were the 2nd person to reply in that thread too! Actually I prefer the way you've phrased, as it makes it clear that a and b must be known irrationals in a less clumsy way. What about... ? By use of elementary results, is it possible to fulfill the equation ab=c, with a, b, and c being irrationals? What if a, b, and c are algebraic irrationals?
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