Provided are links to the present and future value tables: $($PV of $$1,$ FV of $$1,$ PVA of $$1,$ and FVA of $$1)($Use appropriate factor$($s$)$ from the tables provided.$)$

a$.$ How much would you have to deposit today if you wanted to have $$60,000$ in four years? Annual interest rate is $9\%.$

b$.$ Assume that you are saving up for a trip around the world when you graduate in two years. If you can earn $8\%$ on your investments, how much would you have to deposit today to have $$15,000$ when you graduate? $($Round your answer to $2$ decimal places.$)$ c$-1.$ Calculate the future value of an investment of $$463$ for $10$ years earning an interest of $9\%.($Round your answer to $2$ decimal places.$)$

c$-2.$ Would you rather have $$463$ now or $$1,000$ ten years from now?

d$.$ Assume that a college parking sticker today costs $$90.$ If the cost of parking is increasing at the rate of $5\%$ per year, how much will the college parking sticker cost in eight years? $($Round your answer to $2$ decimal places.$)$

e$.$ Assume that the average price of a new home is $$158,500.$ If the cost of a new home is increasing at a rate of $10\%$ per year, how much will a new home cost in eight years? $($Round your answer to $2$ decimal places.$)$

f$.$ An investment will pay you $$10,000$ in $10$ years, and it also will pay you $$400$ at the end of each of the next $10$ years $($years $1$ through $10).$ If the annual interest rate is $6\%,$ how much would you be willing to pay today for this type of investment? $($Round your answer to nearest whole dollar.$)$

g$.$ A college student is reported in the newspaper as having won $$10,000,000$ in the Kansas State Lottery. However, as is often the custom with lotteries, she does not actually receive the entire $$10$ million now. Instead she will receive $$500,000$ at the end of the year for each of the next $20$ years. If the annual interest rate is $6\%$ what is the present value $($today$\text{'}$s amount$)$ that she won? $($Ignore taxes.$)$

Answer is complete but not entirely correct.

$\backslash$table$[[$a$.$ Present value,$$,42,504$