This document provides examples of converting recurring decimals to fractions in the form of p/q. It gives step-by-step solutions for converting decimals like 0.32222..., 0.12333..., 0.111..., 0.6666..., and 0.001... to their equivalent fractions 29/90, 111/900, 1/9, 2/3, and 1/999 respectively. The process involves letting the decimal equal a variable x, multiplying both sides by a power of 10, subtracting the resulting equations to isolate x, and then rationalizing the fraction.