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cent quarterly, or the other option is to invest 19000 in another project after 5 years with return of 12%. Whichever alternative you choose, you will need to cash in at the end Which one will you choose? 8 Hint: Determine the future value of each option at the indicated interest rate and time period. Create a solution using 9 time value of money equations and then use the FV financial function to solve: FV (rate,nper,pmt,pv,type). Make sure that all cells are properly formatted. The frequency of compounding periods per year is denoted by " m." \begin{tabular}{r|r|r|r} \hline Option A: & Mutual Fund/T.bill & Option B: & Proj \\ \hline Enter: & N= & Enter: & N= \\ Enter: & I= & Enter: & I= \\ Enter: & PV= & Enter: & PV= \\ Enter: & m= & Enter: & m= \\ \hline & & & \\ \hline Results (equation): & FV15= & Result: & FV15= \\ \hline Results (FV function): & FV15= & Result: & FV15= \end{tabular} Given the analysis above, the best alternative is to invest in the The better alternative yields an additional You are graduating in two years, and you start thinking about your future. You know that you will want to buy a house five years after you graduate and that you will want to put down 60000. As of right now, you have 8000 in your savings account. You are also fairly certain that once you graduate, you can work in the family business and earn 32000 a year, with a 5 per cent raise every year. You plan to live with your parents for the first two years after graduation, which will enable you to minimise your expenses and put away 10000 each year. The next three years, you will have to live on your own as your younger sister will be graduating from college and has already announced her plan to move back into the family house. Thus, you will be able to save only 13 per cent of your annual salary. Assume that you will be able to invest savings from your salary at 7.2 per cent