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Fractions of a Quantity Theory
![\begin{multicols}{2} \textbf{Example 1}\\[3pt] Find \(\dfrac{4}{9}\) of \(927 \text{~g}\)\\ \textbf{Example 1 solution}\\[3pt] \(\begin{aligned} \frac{4}{9} \times 927 & =4 \times \frac{927}{9} \quad(927 \div 9=103) \\ & =4 \times 103 \\ & =412 \text{~g} \end{aligned}\) \columnbreak \textbf{Example 2}\\[3pt] Find \(\dfrac{3}{5}\) of an hour in minutes\\ \textbf{Example 2 solution}\\[3pt] \(\begin{aligned} \frac{3}{5} \times 60 & =3 \times \frac{60}{5} \quad(60 \div 5=12) \\ & =3 \times 12 \\ & =36 \text { minutes. } \end{aligned}\) \end{multicols}](/media/r0kh24go/7932.png)
NSW Y8 Maths Fractions and Percentages Fractions of a Quantity
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