2. A man gave \( \mathrm{GH} \phi 50.00 \) to his 3 children to share. The first child took \( \mathrm{GH} \phi x \) and the rest. were shared equally between the two remaining children. how much did child receive?

Let’s break it down! The first child takes \( \mathrm{GH} \phi x \), which leaves \( 50 - x \) for the other two children. This remaining amount is shared equally, so each of the other children gets: \[ \frac{50 - x}{2} \] Now, to find out how much each child received, we can summarize it like this: the first child has \( \mathrm{GH} \phi x \), while the other two each receive \( \frac{50 - x}{2} \). Want to know some thoughtful tips? Always make sure to verify the calculations by adding all the shares together to ensure they match the original amount of \( \mathrm{GH} \phi 50.00 \), and avoid any tiny arithmetic missteps that can lead to confusion! Making a quick table can also simplify and clarify the distribution.