The compound interest formula describes the amount A that you will have after t years if you deposit an initial amount p in a bank that pays interest at the decimalized rate r per year, compounded n times per year. Here is the formula A = p (1 + r)^nt Following table shows a comparison of how much money you would have after a year if you received 6% interest on $1000, compounded in various ways. The table suggests that the more frequently a bank compounds interest on your savings account, the better it is for you. Annual = 1000(1 + 0.06)^t Daily = 1000 (1 + 0.06/365)^365t Plot two graphs: annual, daily over a period of 100 years Make sure to provide legends for the graphs. Now compute the final difference (after 100 years) and print it out also. Using the annual compounding formula, no compare 5% vs. 1.25% over 30 years. Make sure to plot the results and print out the final difference. Make sure to provide legends for the graphs