Which of the following is equivalent to x≡2(mod3)x \equiv 2 \pmod{3}x≡2(mod3) and x≡3(mod4)x \equiv 3 \pmod{4}x≡3(mod4)?
x≡5(mod12)x \equiv 5 \pmod{12}x≡5(mod12)
x≡7(mod12)x \equiv 7 \pmod{12}x≡7(mod12)
x≡11(mod12)x \equiv 11 \pmod{12}x≡11(mod12)
x≡1(mod12)x \equiv 1 \pmod{12}x≡1(mod12)