John is a masseuse and would like to make some extra money on Saturdays by offering massages at a local Saturday morning flea market. There are two flea markets nearby where he could set up a stall. The cost to set up a stall at the Northern Market is $$3600.$ The cost to set up a stall at the Southern Market is $$3200.$ The price of a massage is $$2800.$John can perform a maximum of three massages while the flea market is running due to the time constraint. However, it is not certain that there will be three customers available at either of the markets.John believes that the Northern Market will provide $3$ customers with a probability of $0\mathrm{.}15.$ The probability of having $2$ customers is $0\mathrm{.}39,$ while the probability of having only $1$ customer is $0\mathrm{.}36.$ It is also possible that there will be $0$ customers.John assigns theSouthern Market a probability of $0\mathrm{.}24$ of providing $3$ customers, $0\mathrm{.}15$ for two customers and $0\mathrm{.}17$ of only one customer.Use the diagram below to create a decision tree for this situation indicating which market John should choose to set up his stall.Use probability $=1$ for the decisions that you will select and probability $=0$ for the decisions that you will not select. Monetaryvalues should be answered to the nearest dollar. Probabilities should be answered to three decimal places. Do not include dollar signs or commas.