An airline is studying the possibility of offering tickets for a particular flight. The available aircraft is an Airbus A320, with a capacity to accommodate 150 passengers and 6,500 kg of cargo. The said company is estimating the economic viability of the project, considering that the trip distance is approximately 1,000 km. The trip should take place without a stop, the price of the ticket may vary according to the time of anticipation of the reservation, maintaining an average price of R $ 400.00 per passenger / route 1000 Km. Regarding the cargo, even if the company intends using the factor 166 667 (length versus height versus width) the average price per ton of cargo is estimated at R $ 1000.00 / t. The company's intention is to run a daily flight and estimates that the probability of selling each ticket is equal. Thus, the company would have the probability of selling all 150 tickets, or not selling any on any given day, or even selling any number between zero and 150 tickets / day. The estimated operating cost is R $ 520,000.00 monthly. The load estimate for each trip is fixed at an average of 40 kg per passenger. The following table shows the profit / loss for five days, considering that each random number represents one day of operation. Table: Five-day profit / loss, with each random number representing a day of operation Based on our studies and the data in the table presented, tick the correct statement containing the average profit / loss from ticket sales. Average of R $ 40 200.00 / day. Average of R $ 20 500.00 / day. Average of R $ 15 700.00 / day. Average of R $ 22 800.00 / day