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Modular Arithmetichard
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Find the smallest positive integer xxx such that x≡3(mod4)x \equiv 3 \pmod{4}x≡3(mod4), x≡5(mod6)x \equiv 5 \pmod{6}x≡5(mod6), and x≡7(mod9)x \equiv 7 \pmod{9}x≡7(mod9).