If $Q = \frac{X^n}{Y^m}$ and $\Delta X$ is the absolute error in the measurement of $X,$ and $\Delta Y$ is the absolute error in the measurement of $Y,$ then the absolute error $\Delta Q$ in $Q$ is:

• A
  $\Delta Q = \pm \left( n\frac{\Delta X}{X} + m\frac{\Delta Y}{Y} \right)$
• B
  $\Delta Q = \pm \left( n\frac{\Delta X}{X} + m\frac{\Delta Y}{Y} \right) Q$
• C
  $\Delta Q = \pm \left( n\frac{\Delta X}{X} - m\frac{\Delta Y}{Y} \right) Q$
• D
  $\Delta Q = \pm \left( n\frac{\Delta X}{Y} - m\frac{\Delta Y}{X} \right) Q$