Prove that a horizontal asymptote can never be crossedProve that the quotient of a nonzero rational number and an irrational number is irrationalWhy do we need to prove a fraction can always be written in lowest terms?How can I deduce that this is always an integer?Proving Algebraically that this Rational Function Never Crosses its Horizontal AsymptoteProve With Vectors That a Parallelogram's Diagonals BisectProof verification: $TinmathcalL(mathcalP(bfR))$ being injective and $deg Tpleqdeg p$ implies $T$ is surjective and $deg Tp=deg p$Proof By Induction: Summation of PolynomialIf gcd(a, b) = 1 and a | bc. Prove that a | c.Proof Verification - Elementary proof that $sqrt3$ is irrationalProof that for any real number $x$, $-|x| leq x leq |x|$. Is my proof too good to be true?
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