(c) When train is approaching frequency heard by the observer is
$n_{a} = n\left( \frac{v}{v - v_{S}} \right) \Rightarrow 219 = n\left( \frac{340}{340 - v_{S}} \right)$ …(i)
When train is receding (goes away), frequency heard by the observer is
$n_{r} = n\left( \frac{v}{v + v_{S}} \right) \Rightarrow 184 = n\left( \frac{340}{340 + v_{S}} \right)\ $ …(ii)
On solving equation (i) and (ii) we get $n = 200Hz$ and $v_{S} = 29.5m/s$