A bank account pays 3% interest with monthly com- pounding. A series of deposits started with a deposit of $5000 on January 1, 2007. Deposits in the series were to occur each 6 months. Each deposit in the series is for $150 less than the one before it. The last deposit in the series will be due on July 1, 2021. What is the future worth of the account on July 1, 2024, if the balance was zero before the first deposit and no withdrawals are made?

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You deposit $1,500 at the end of the year (k = 0) into an account that pays interest at a rate of 7% compounded annually. A year after your deposit, the savings account interest rate changes to 12% nominal interest compounded monthly. Six years after your deposit, the savings account again changes its interest rate; this time the interest rate becomes 8% nominal interest compounded quarterly. Eight years after your deposit, the saving account changes its rate once more to 6% compounded annually. a. How much money should be in the savings account 18 years after the initial deposit, assuming no further changes in the account's interest rate? b. What interest rate, compounded annually, is equivalent to the interest pattern of the saving account in Part (a) over the entire 18 year period? a. $ should be in the savings account 18years after the initial deposit. (Round to the nearest dollar.) b. The interest rate equivalent to the interest pattern of the saving account in Part (a) over the…

You decide to make monthly $2000 deposits into an account that pays 4% compounded monthly. If your first deposit was on January 1, 2019, then how much is in the account immediately after the deposit on January 1, 2025?

You deposit $ 7,812 in your account today. You make another deposit at t = 1 of $ 6,946 . How much will there be in your account at the end of year 1 if the interest rate is 11.9 percent p.a.? (Record your answer without a dollar sign, without commas and round your answer to 2 decimal places; that is, record $3,245.847 as 3245.85).   Your Answer:

You invest $ 4,060 in an account today. You make no additional deposits into the account. One year from today there is $ 5,140 in the account. What is the nominal interest rate that you earned on your money? (Record your answer as a percent rounded to 1 decimal place; for example, record .527945 = 52.8% as 52.8).   Your Answer:

You deposit $2,000 at the end of the year (k = 0) into an account that pays interest at a rate of 6% compounded annually. A year after your deposit, the savings account interest rate changes to 12% nominal interest compounded monthly. Five years after your deposit, the savings account again changes its interest rate; this time the interest rate becomes 8% nominal interest compounded quarterly. Nine years after your deposit, the saving account changes its rate once more to 5% compounded annually. a. How much money should be in the savings account 17 years after the initial deposit, assuming no further changes in the account's interest rate? b. What interest rate, compounded annually, is equivalent to the interest pattern of the saving account in Part (a) over the entire 17 year period?

The McAllister Company borrowed $40,000 from a bank on January 1, 2021 at an interest rate of 4 percent; the loan will be repaid in full at the end of the two-year term. What amount of interest expense will the company record in its financial statements for the year 2022? As needed, round your final answer (but not intermediate steps) to the nearest whole dollar and enter as a positive number.

K Mahadeus opened an RRSP deposit account on December 1, 2008, with a deposit of $2300. He added $2300 on April 1, 2010, and $2300 on January 1, 2012. How much is in his account on October 1, 2016. if the deposit earns 6.7% pa compounded monthly? (3) The amount in the account is $ (Round the final answer to the nearest cent as needed. Round all intermediate values to six decimal places as needed) Clear all

You wish to deposit $500 dollars per year.  The first deposit will be on April 1, 2017, and your last deposit will be on April 1, 2026.  How much will be in the account on April 1, 2050 if the bank pays 4% annually?