Suppose an employee starts working after completing her MBA at age 30 at a starting salary of $50,000. She expects an annual salary increase to be at minimum 1%, at maximum 5%, with a uniform distribution. Her retirement plan requires that she contribute 8% of her salary, and her employer matches that by adding an additional 35% of her contribution. She anticipates an annual return on her retirement portfolio (i.e., return on investment) to be a normal distribution with a mean of 4% and standard deviation of 3.5%. She plans to retire at age 60. Create a spreadsheet model to forecast her average return on investment (i.e., retirement account balance) when she retires at age 60 based on 5,000 simulation trials