Another alternative, assuming the Fx rate changes to $0\mathrm{.}840/$$$,$ is to increase the local price $($pass through$)$ such that per$-$unit contribution remains $$44.$ The marketing manager knows that there is some degree of price sensitivity in the market and raising prices will lead to a drop in volume. Based on an analysis of historical records, the marketing manager develops a best$-$case $($low price sensitivity$)$ and worst$-$case $($high price sensitivity$)$ demand schedule:Low price sensitivity: Demand $($units$)=100,000$ units $-(1,364\backslash$times $($new price $-$ starting price$))$High price sensitivity: Demand $($units$)=100,000$ units $-(3,636\backslash$times $($new price $-$ starting price$))$If the marketing manager decides to maintain the $$44$ per$-$unit contribution, what will be the new price in euros? How many units will be sold, and what is the resulting total contribution for the $($a$)$ low and $($b$)$ high price sensitivity scenarios?Pass$-$Through ScenarioSales VolumeTotal Contribution$($a$)$ Low Price Sensitivity units$$($b$)$ High Price Sensitivity units$