quantity before finalizing the decision. (a) Determine the equation for computing FTC's profit for given values of the relevant parameters (e.g.r demand, production quantity, etc.). Using this equation, compute FTC's profit (in dollars) when realized demand is equal to 60,000 (the average dernand). $x What is the estimate of the average profit (in dollars) associated with the production quantity of 60,000 dolls? (Use at least 1,000 trials. Round your answer to the nearest integer.) (c) Compare the average profit estimated by simulation in part (b) to the profit calculation in part (a). The average profit from the simulation is less than the profit computed in part (a). The average profit from the simulation is greater than the profit computed in part (a) Explain why they differ. Profit is limited by the production quantity, so lower than average demand does not correspond to lower profits, but higher demand will lead to higher profits. Since the demand is being modeled as a normal random variable, the sample mean profit will always tend to be higher than the true mean profit. Profit is limited by the production quantity, so higher than average demand does not correspond to higher profits, but lower demand will lead to lower profits. Since the demand is being modeled as a normal random varlable, the sample mean profit will always tend to be lower than the true mean profit. simulation with these two production quantities. (Use at least 1,000 trials. Round your answers to the nearest integer.) What is the mean profit (in dollars) associated with 50,000 units? What is the mean profit (in dollars) associated with 70,000 units? $