Estelle and Lucius have an excess of peaches, so they have decided to diy the peaches for eating later. Peaches enter a drying oven at a rate of $3\mathrm{.}38k\frac{g}{m}in$ and $15\mathrm{.}9C.$ The peaches entering the drying oven consist of $14\mathrm{.}0Wt\%$ fruit and the balanoe liquid water $(H_{2}O).$ Air $)=(29$ is used to dry the peaches. The air enters at $28\mathrm{.}1C$ and $1\mathrm{.}00$atm and contains no water. The air exits at $1\mathrm{.}00$ atm and $65\mathrm{.}0C$ with a mole fraction of water of $0\mathrm{.}147.$ The dried peaches exit the oven at $65\mathrm{.}0C$ and contain all of the fruit and some liquid water. The flow rate of water in the exiting dried peachesjis $0\mathrm{.}503k\frac{g}{m}in.$ Determine the following three unknowns.

Mass fraction of water exiting in the gas phase $-=$

Total flow rate exiting in the gas phase $=$

$k\frac{g}{m}in$

Component flow rate of air exiting the oven $=$

$k\frac{g}{m}in$