John and Julie Johnson are interested in saving for their retirement. John and Julie have

the same birthday$--$both are $50$ years old today. They started saving for their retirement

on their ${25}^{th}$ birthday, when they received a $$20,000$ gift from Julie's aunt and deposited

the money in an investment account. Every year thereafter, the couple added another

$$5,000$ to the account. $($The first contribution was made on their ${26}^{th}$ birthday and the

${25}^{th}$ contribution was made today on their ${50}^{th}$ birthday.$)$ John and Julie estimate that

they will need to withdraw $$150,000$ from the account $3$ years from now, to help meet

college expenses for their $5$ children. The couple plans to retire on their ${58}^{th}$ birthday, $8$

years from today. They will make a total of $8$ more contributions, one on each of their

next $8$ birthdays with the last payment made on their ${58}^{th}$ birthday. If the couple

continues to contribute $$5,000$ to the account on their birthday, how much money will

be in the account when they retire? Assume that the investment account earns $12$

percent a year.

PLEASE HELP ME TO SOLVE ALSO CAN YOU PLEASE USE THE TABLE OF PVIFA FVIFA PVIF FVIF if needed.