- #1
tim9000
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This question specifically relates to a numerator of '1'. So if I had the irrational number √75:
1/(x*√75)
Could I have some irrational non-transindental value x that would yield a non '1', positive integer while the x value is also less than 1/√75?
Caviat being x also can't just be a division of '1/√75', which would just yield the number dividing '1/√75' (canceling out the sqrt(75))
(So x is a number able to be represented by like sqrt(2) or 1/3 i.e not transindental)
If there is a way, that anyone knows of how I would go about finding it?
Thanks!
1/(x*√75)
Could I have some irrational non-transindental value x that would yield a non '1', positive integer while the x value is also less than 1/√75?
Caviat being x also can't just be a division of '1/√75', which would just yield the number dividing '1/√75' (canceling out the sqrt(75))
(So x is a number able to be represented by like sqrt(2) or 1/3 i.e not transindental)
If there is a way, that anyone knows of how I would go about finding it?
Thanks!
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