Mr Daniels Maths
Recurrings Decimals to fractions

Easy

Medium

Difficult

Q1) Write \(\frac{34}{99}\) as a recurring decimal. \( 0. \dot3\dot4\)
Q1) Convert \( 0. \dot1\dot7\) to a fraction. \(\frac{17}{99}\)
Q1) Convert \( 1. \dot37\dot8\) to a fraction. 1\(\frac{14}{37}\)
Q2) Write \(\frac{19}{99}\) as a recurring decimal. \( 0. \dot1\dot9\)
Q2) Convert \( 0. \dot2\dot0\) to a fraction. \(\frac{20}{99}\)
Q2) Convert \( 3. \dot51\dot8\) to a fraction. 3\(\frac{14}{27}\)
Q3) Write \(\frac{40}{99}\) as a recurring decimal. \( 0. \dot4\dot0\)
Q3) Convert \( 0. \dot1\dot5\) to a fraction. \(\frac{5}{33}\)
Q3) Convert \( 3. \dot92\dot5\) to a fraction. 3\(\frac{25}{27}\)
Q4) Write \(\frac{25}{99}\) as a recurring decimal. \( 0. \dot2\dot5\)
Q4) Convert \( 0. \dot1\dot3\) to a fraction. \(\frac{13}{99}\)
Q4) Convert \( 5. \dot25\dot9\) to a fraction. 5\(\frac{7}{27}\)
Q5) Write \(\frac{23}{99}\) as a recurring decimal. \( 0. \dot2\dot3\)
Q5) Convert \( 0. \dot1\dot8\) to a fraction. \(\frac{2}{11}\)
Q5) Convert \( 2. \dot32\dot4\) to a fraction. 2\(\frac{12}{37}\)
Q6) Write \(\frac{38}{99}\) as a recurring decimal. \( 0. \dot3\dot8\)
Q6) Convert \( 0. \dot1\dot2\) to a fraction. \(\frac{4}{33}\)
Q6) Convert \( 3. \dot89\dot1\) to a fraction. 3\(\frac{33}{37}\)
Q7) Write \(\frac{3}{11}\) as a recurring decimal. \( 0. \dot2\dot7\)
Q7) Convert \( 0. \dot1\dot0\) to a fraction. \(\frac{10}{99}\)
Q7) Convert \( 5. \dot48\dot6\) to a fraction. 5\(\frac{18}{37}\)
Q8) Write \(\frac{17}{99}\) as a recurring decimal. \( 0. \dot1\dot7\)
Q8) Convert \( 0. \dot1\dot6\) to a fraction. \(\frac{16}{99}\)
Q8) Convert \( 1. \dot24\dot3\) to a fraction. 1\(\frac{9}{37}\)
Q9) Write \(\frac{28}{99}\) as a recurring decimal. \( 0. \dot2\dot8\)
Q9) Convert \( 0. \dot1\dot9\) to a fraction. \(\frac{19}{99}\)
Q9) Convert \( 4. \dot67\dot5\) to a fraction. 4\(\frac{25}{37}\)
Q10) Write \(\frac{10}{33}\) as a recurring decimal. \( 0. \dot3\dot0\)
Q10) Convert \( 0. \dot1\dot4\) to a fraction. \(\frac{14}{99}\)
Q10) Convert \( 2. \dot92\dot5\) to a fraction. 2\(\frac{25}{27}\)