#### Answer

$x\approx2.1$
$y\approx3.6$

#### Work Step by Step

$\frac{sin(119)}{5}=\frac{sin(22)}{x}$--> set terms into Law of Sines
$x(\frac{sin(119)}{5})=sin(22)$--> multiply both sides by term x
$x=\frac{sin(22)}{\frac{sin(119)}{5}}$--> divide both sides by term $\frac{sin(119)}{5}$ to isolate x
$x\approx19.1$ --> plug into a calculator and round to the nearest tenth
$\frac{sin(39)}{y}=\frac{sin(119)}{5}$--> set terms equal as per law of sines
$sin(39)=y(\frac{sin(119)}{5})$--> multiply both sides by term y
$\frac{sin(39)}{\frac{sin(119)}{5}}=y$ --> divide both sides by $\frac{sin (119)}{5}$ to isolate y
$3.6\approx y$--> plug into a calculator and round to the nearest tenth