Each snack pack is made by randomly choosing \(1~\text{drink}\) from a set of \(3~\text{drink}~\text{options}\) and \(1~\text{fruit}~\text{cup}\) from a separate set of \(5~\text{fruit}~\text{cup}~\text{options}\). For every new pack, the same \(3~\text{drink}~\text{options}\) and \(5~\text{fruit}~\text{cup}~\text{options}\) are available again. \(\text{One}~\text{of}~\text{the}~3~\text{drinks}\) is apple juice, and \(2~\text{of}~\text{the}~5~\text{fruit}~\text{cups}\) are peach. A pack is a match if it has apple juice and a peach cup. If \(90~\text{snack}~\text{packs}\) are made this way, about how many matching packs would you expect?