Take your time. You have a restaurant and can seat up to $25$ people.

The maximum revenue that you can produce in an hour is $$1250($this is a function of seating, service and kitchen capacity$)$

Your Revenue function $=$ MaxRevenue ${?}^{***}(1-e^{(-{\mathrm{.}3}^{***}(s-s_0))})$

That is$,$ you have an exponential growth function in revenue, with your Max Revenue as an asymptote. $.3$ is a measure of your operational

efficiency $($seating$,$ service, kitchen$).S$ is the number of SEATS you are filling in an hour. So $s_{-}{s}_0$ is the total seats filled.

Build your excel model like the one we completed on Monday, $2/5.$

Your seats are the choice variable, and your revenue is the output. calculate the marginal contribution of each seat using your model. What is

the marginal contribution of filling the $13$th seat?

$\mathrm{.}73\%$

$73\%$

$1\mathrm{.}15\%$

$115\%$