Number TheoryChallengeModular Arithmetic ShareModular Arithmetic · Challenge problemFind the sum of all integers xxx with 1≤x≤5001 \le x \le 5001≤x≤500 satisfying 35x≡21(mod56)35x \equiv 21 \pmod{56}35x≡21(mod56).Check Show answer Walk through it step by step Practice more like this Review this concept