This exercise illustrates just how fast exponential functions grow in the long term. Suppose you start work for a company at age 25. You are offered two rather unlikely retirement options. Retirement option 1: When you retire, you will receive $15,000 for each year of service. Retirement option 2: When you start work, the company deposits $2500 into a savings account that pays a monthly rate of 1.2%, when you retire, the account will be closed and the balance given to you. How much will you have under the second plan at age 55? (Round your answer to the nearest cent.) How much will you have under the second plan at age 65? (Round your answer to the nearest cent.) Which retirement option is better if you plan to retire at age 55? O Retirement option 1 O Retirement option 2 Which retirement option is better if you plan to retire at age 65? O Retirement option 1 O Retirement option 2