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If d is a positive integer that is not a perfect square then sqrt(d) is irrational.
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Have found a couple proofs online but have been having trouble making nay sense of it );
Do you know the rational roots theorem? Like, if I gave you the polynomial: $$x^2+3x+6$$could you tell me the possible rational roots? If you do know the rational roots theorem, then there is a simple-ish proof that \(\sqrt{d}\) is irrational.
I do not know that theorum sorry.
What about the Fundamental Theorem of Arithmetic? That any integer can be factored into primes in a unique way?
Have not gone over it yet in class. We have just being doing really basic stuff so far.
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Sounds like I should look them up and use them though (;
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