*I also got the wrong answer in section A.

You are planning to retire exactly 45 years from today (i.e. at t=45). Assume that your superannuation fund promises you an annual pension for as long as you are alive. The first of these payments will be $ 116,000 in size and is made to you on the same day as your retirement. Observing how money printers around the world have been "going brrr" for much of the 2010s and 2020s, you are particularly worried about high inflation during your retirement. You have requested a payment scheme whereby the superannuation fund increases the amount it pays you by 7.70% each year in order to maintain your standard of living in the presence of the increasing prices of goods and services. You plan to live for around seventeen or so years after retiring, such that you expect that you will be alive long enough to collect a total of eighteen payments from the superannuation fund. For the purposes of this question, assume that upon your death there is no residual value paid by the superannuation fund to your estate. You estimate that the appropriate discount rate for these superannuation payments over the rest of your life is 27.30% APR compounded annually. A) Given the above information, what is the final cash flow that you expect to receive from the superannuation fund? The final cash flow that you expect to receive from the superannuation fund is $ 1195618.912 (Round your answer to the nearest cent) Your last answer was interpreted as follows: 1195618.912 B) What is the value today (i.e. at t=0) of the superannuation fund's promise to you given the above assumptions? The value today of your superannuation fund's promise is $ (Round your answer to the nearest cent)