Click the table icon to view the future value FVIFA table: 1. With annual investments and compounding, after 20 years, Shaylea would have $ (Round to the nearest cent.) With annual investments and compounding, after 30 years, Shaylea would have $ (Round to the nearest cent.) With annual investments and compounding, after 40 years, Shaylea would have $ (Round to the nearest cent.) With monthly investments and monthly compounding interest, after 20 years, Shaylea would have (Round to the nearest cent.) With monthly investments and monthly compounding interest, after 30 years, Shaylea would have $ (Round to the nearest cent.) With monthly investments and monthly compounding interest, after 40 years, Shaylea would have $ (Round to the nearest cent.) The differences are: (Select the best choice below.) B. the longer the money is invested, the more you will have in the future. The more compounding periods you have in a given time, the more money you will have in the future. C. the longer the money is invested, the more you will have in the future. The number of compounding periods does not have any effect on the investment. D. the longer the money is invested, the less you will have in the future because the interest rate does not change with the cost of living. Future Value of a Series of Annual Deposits (annuity), Future-Value Interest Factor of an Annuity \begin{tabular}{c|c|c|c|c|c|c|c|c|c|c} \hline 40 & 75.401 & 95.026 & 120.800 & 154.762 & 199.635 & 259.057 & 337.882 & 442.593 & 581.826 & 767.091 \\ \hline 50 & 112.797 & 152.667 & 209.348 & 290.336 & 406.529 & 573.770 & 815.084 & 1163.909 & 1668.771 & 2400.018 \\ \hline \end{tabular}