You will deposit money into a bank account according to the following schedule: today $425,000 1 year from today $55,000 11 years from today $56,500 17 years from today $22,000 $124,300 19 years from today After 19 years from today, what will be the purchasing power of the money in your bank account, expressed in today's dollars? Your bank pays interest at 4.0000% compounded yearly and inflation is expected to be 3.5000% per year.
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- You put $250 in the bank for S years at 12%. A. If interest is added at the end of the year, how much will you have in the bank after one year? Calculate the amount you will have in the bank at the end of year two and continue to calculate all the way to the end of the fifth year. B. Use the future value of $1 table in Appendix B and verity that your answer is correct.You will deposit money into a bank account according to the following schedulet today year from today $225,000 $53,500 years from today years from today $49,750 4 $21,200 years from today $112,050 After 6 years from today, what will be the purchasing power of the money in your bank account, expressed in today's dollars? Your bank pays interest at 2.5000% compounded yearly and inflation is expected to be 1.1250% per year.K You plan to deposit $700 in a bank account now and $100 at the end of the year. If the account earns 7% interest per year, what will be the balance in the account right after you make the second deposit? ... The balance in the account right after you make the second deposit will be $ (Round to the nearest dollar.)
- Suppose you put $200 into a bank account at the annual interest rate of 7%. *Round your answer to the nearest dollar. How much money will this deposit be worth in one year?If you deposit money today in an account that pays 10.7 percent annual interest, how long will it take to double your money? a. 6.82 years b. 9.35 years c. 10.70 years d. 2.73 years e. The answer cannot be calculated without knowing how much money is initially deposited.1. Your goal is to have $10,000 in your bank account by the end of eight years. If the interest rate remains constant at 10% and you want to make annual identical deposits, what amount will you have to deposit into your account at the end of each year to reach your goal? $787.00 $961.88 $874.44 $612.11 2. If your deposits were made at the beginning of each year rather than an at the end, what is the amount your deposit would change by if you still wanted to reach your financial goal by the end of eight years? $75.52 $99.38 $67.58 $79.50
- You have $200.00 in your bank account today. Your bank offers a nominal annual rate of 16%, compounded quarterly. Assuming you do not make any deposits or withdrawals, how much total money do you expect to have in your bank account 8 years from now? A $61 B $702 C $656 D $274 E $57Question: Use the following information to answer the next two questions: You deposited the following stream of cash flow at the end of the year: Year deposit rate of interest 1 5000 8% 4 4000 8.5% 6 7000 10% What will be the total amount in your account at the end of 6 years? 2. What is the present value of your deposit?Your goal is to have $12,500 in your bank account by the end of eight years. If the interest rate remains constant at 8% and you want to make annual identical deposits, how much will you need to deposit in your account at the end of each year to reach your goal? (Note: Round your answer for PMT to two decimal places.) $1,292.71 $1,175.19 $940.15 $822.63If your deposits were made at the beginning of each year rather than an at the end, by how much would the amount of your deposit change if you still wanted to reach your goal by the end of eight years? (Note: Round your answer for PMT to two decimal places.) $87.05 $82.70 $108.81 $65.29
- Suppose $1,000 is deposited in a bank account today (time 0), followed by $1,000 deposits in years 2, 4, 6, and 8. At 6% annual interest, how much will the future equivalent be at the end of year 12?A bank features a savings account that has an annual percentage rate of r=3.4% with interest compounded weekly. Alfonso deposits $11,500 into the account. The account balance can be modeled by the exponential formula S(t)=P(1+r/n)^nt, where S is the future value, P is the present value, rr is the annual percentage rate, nn is the number of times each year that the interest is compounded, and tt is the time in years. What values should be used for P, r, and n?P= , r= , n= How much money will Alfonso have in the account in 10 years?Answer = $ .Round answer to the nearest penny. What is the effective annual rate for the savings account?effective rate = %.Round answer to 3 decimal places.You plan to borrow $1000 from a bank. In exchange fro $1000 today, you promise to pay $1080 in one year. What does the cash flow timeline look like from your perspective? What does it look like from the bank's perspective?