Express the following as a recurring decimal :
311\dfrac{3}{11}113
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By actual division, we get:
0.2727…11)3.0000‾22‾.00080.0077‾.0030.022‾.08077‾3\begin{array}{r} 0.2727… \ 11 \overline{\smash{)} 3.0000 } \ \underline{22} \phantom{.000} \ 80 \phantom{.00} \ \underline{77} \phantom{.00} \ 30 \phantom{.0} \ \underline{22} \phantom{.0} \ 80 \phantom{} \ \underline{77} \phantom{} \ 3 \phantom{} \end{array}0.2727…11)3.000022.00080.0077.0030.022.080773
∴ 311=0.2727…=0.27‾\dfrac{3}{11} = 0.2727… = 0.\overline{27}113=0.2727…=0.27
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How many equal pieces, each of length 3.6 cm can be cut from a rope of length 61.2 cm?
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203\dfrac{20}{3}320
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