$$0.\overline{23}$$​ is:

Which of the following is greater than  $$0.\overline{51}$$​ ?

Which of the following decimals has the longest repeating cycle?

Show that 0.2636363… can be expressed in the form p/q, where p and q are integers and q≠0, what is the value of p/q ?

The fraction equivalent to 8.27272... is:

Simplify the following expression.
​$$0.\overline{12}- 0.\bar6 + 0.\bar3$$​​

$$0.\overline{047619},$$​when written as a vulgar fraction, is equal to​

​$$[0 . \overline{07} \times 7 . \overline{5}]=\space?$$​​

Convert $$\frac{7893}{9990}$$​ to its recurring decimal form.

When 0.434343..... is converted into a fraction, then the result will be :

Find the fraction form of 0.666....