ChallengeChallengeModular Arithmetic ShareModular Arithmetic · Challenge problemFind the smallest positive integer xxx satisfying x≡3(mod7)x \equiv 3 \pmod{7}x≡3(mod7), x≡4(mod11)x \equiv 4 \pmod{11}x≡4(mod11), and x≡5(mod13)x \equiv 5 \pmod{13}x≡5(mod13).Check Show answer Walk through it step by step Practice more like this Review this concept