is log3 is rational or irrational
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Step-by-step explanation:
Short proof of “log 2 is irrational”
Since log 1 = 0 and log 10 = 1, 0 < log 2 < 1 and therefore p < q. From (1), , where q – p is an integer greater than 0.
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Answer:
The log (base 10) of any number that is not 10 to some rational power is going to be irrational. However, 10 to arational, but non-integer, power will itself be irrational. So even though 10^.
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