A father is trying to save for his daughter's wedding in two years. $($Long engagement!$).$ He thinks he can make the following contributions to an account: $$10,030\mathrm{.}00$ today and $$12,530\mathrm{.}00$ in one year. The father thinks he can earn $7\mathrm{.}00\%$ in the market each of the next two years. If the wedding is expected to cost $$54,075\mathrm{.}00$ two years from today, how much will he need to contribute at the time of the wedding to cover its cost? $$

Answer format: Currency: Round to: $2$ decimal places.

A relative has promised to pay you $$89\mathrm{.}00$ today, and he will pay you additfonal payments every year for the next five years. Each year he will add $$63\mathrm{.}00$ to the previous payment. $($So$,$ the payment in year $1$ will equal $$152\mathrm{.}00).$ You decide to save every dollar you are given and will invest the money in an account paying $5\mathrm{.}00\%$ annual interest. How much money will you have accumulated in five years? Keep in mind that you will have six total cash flows to invest. $$

Answer format: Currency: Round to: $2$ decimal places.

A student is trying to value an internship opportunity for the upcoming summer. The internship will last three months and pay her $$2,330\mathrm{.}00$ at the end of each month. She will also get a "signing" bonus at the beginning of the internship for $$450\mathrm{.}00.$ If the student can invest this money in an account that pays $8\mathrm{.}76\%$ APR with monthly compounding, what is the value of her account at the end of her internship? $$

Answer format: Currency: Round to: $2$ decimal places.