Express in recurring decimal form — task. Maths TNSB Mentoring, Class 9.

Answer variants:

\(2.\overline{03}\)

\(0.\overline{0.01}\)

\(2.\overline{05}\)

\(2.\overline{15}\)

\(0.\overline{0.03}\)

\(0.03\)

\(2.03\)

\(0.\overline{0.09}\)

Express the rational number

\frac{1}{33}

in recurring decimal form by using the recurring decimal expansion of

\frac{1}{11}

. Hence write

\frac{71}{33}

in recurring decimal form.

\frac{1}{33}

\(=\)

\frac{71}{33}

\(=\)

Did you find an error?

2. Express in recurring decimal form