1. On August 1 you opened a new savings account with a deposit of $1,400. The interest rate paid by the bank is 2.85 percent. On August 13 you withdrew $350. On the last day of the month, August 31, the bank calculated the daily interest. a) How much simple interest did you earn on your money in the month of August? b) c) How much was in your account the account after the bank calculated the daily interest on August 31? If you did not make any deposits or withdrawals in September, how much money was in your account after the bank calculated the daily interest on September 30?

1. On August 1 you opened a new savings account with a deposit of $1,400. The interest rate paid by the bank is 2.85 percent. On August 13 you withdrew $350. On the last day of the month, August 31, the bank calculated the daily interest. a) How much simple interest did you earn on your money in the month of August? b) c) How much was in your account the account after the bank calculated the daily interest on August 31? If you did not make any deposits or withdrawals in September, how much money was in your account after the bank calculated the daily interest on September 30?

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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The first bank advertises a nominal rate of 7.1% compounded semiannually. A second bank advertises a nominal rate of 7% compounded daily. In which bank should you deposit your money? O The first bank. The second bank. O They are the same.
3. On February 1, the balance in your account is $516.81. On July 1, you deposit $310.90. Your bank pays 6.25% interest. a. How much interest have you earned on July 1? b. What is the amount in your account on July 1? c. How much interest have you earned on November 1? d. What is the amount in your account on November 1? Some banks calculate interest on a daily basis. The daily interest is added to the account at the end of the month.
Joseph Simpson, a student at State College, has an average balance of $250 on his retail charge card; if the store levies a finance charge of 22 percent per year, how much monthly interest will be added to his account? Assume that the balance is computed by the average daily balance method. Round the answer to 2 decimal places. $
Mr. VanJergen's credit card uses the average daily balance method for calculating interest. His balance for the first 12 days of October was $850.00. His balance for the rest of October was $2,495.00. What was his average daily balance?
Mike Drago took out a for $3,900 at the Gold Coast Bank for 270 days. If the bank uses the ordinary interest method, what rate (in %) of interest was charged if the amount of interest was $239? Round your answer to the nearest tenth of a percent.
The local bank is currently offering a new investment product, where deposits earn interest according to the following scheme: A ● An interest rate of r is applied on the 15th day of each month. ● A bonus interest rate of t is applied on the 30th day of every odd month. (These are the months of January, March, May, July, September, and November.) 1. Suppose that you want to deposit an amount of I dollars into the account twice: on January 1 and August 1 in 2023. If you want the value of your investment to be S by April 30, 2024, express in terms of S, r, and t. (Note that r and t are not APRs.) 2. What is the effective annual rate of the above compounding scheme?
You deposited $150 the first year in an account that earns 12% annual interest. You also deposited $300 and $350 the second and fourth year respectively in that account with the same interest rate. All the deposits happened at the beginning of the years. How much money do get in that account at the end of the fourth year? Check your answer with interest table.
You make deposits into your bank account, as follows: Right now (beginning of year 1) End of year 2 End of year 7 Rate paid by bank at end of each year After your last deposit you leave your money in the bank 3 years. What will your ending balance be at the end of year ten? A Between 2,000 and 3,000 B Between 3,000 and 3,700 C Between 3,700 and 4,200 D Between 4,200 and 5,000 1,100 323 481 4.5%
Use the ordinary interest method, 360 days, to solve the following word problem. Round to the nearest cent when necessary. Roni Lockard signed a $28,500 simple discount promissory note at a certain bank. The discount rate was 13%, and the note was made on February 18 (not in a leap-year) for 116 days. (a) What proceeds (in $) will Roni receive on the note? $ (b) What is the maturity date of the note?
You are looking for a bank in which to open a checking account for your new part-time business. You estimate that in the first year, you will be writing 30 checks per month and will make three debit transactions per month. Your average daily balance is estimated to be $900 for the first six months and $2,400 for the next six months. Use the following information to solve the problem. Bank Monthly Fees and Conditions Bank 1 $16.00 with $1,000 min. daily balance-or-$25.00 under $1,000 min. daily balance Bank 2 $4.50 plus $0.40 per check over 10 checks monthly$1.00 per debit transaction Bank 3 $5 plus $0.25 per check$2.00 per debit transaction Bank 4 $8 plus $0.15 per check$1.50 per debit transaction (a) Calculate the cost (in $) of doing business with each bank for a year. Bank 1 Bank 2 Bank 3 Bank 4 (b) Which bank should you choose for your checking account? Bank 1 Bank 2 Bank 3 Bank 4
10
If you sign a discount note for $7,500 at a bank discount rate of 5% for 3 months, what is the effective interest rate? Round to the nearest tenth percent. Step 1 The effective interest rate is the actual interest rate charged on a discounted note and takes into account the fact that the borrower does not receive the full amount of the principal. It is calculated using the bank discount, the proceeds, and time. The bank discount is calculated as follows where the discount rate is given as a decimal and the time will be a fraction whose numerator is the given amount of time in months and denominator is 12 months. bank discount = face value ✕ discount rate ✕ time The rate was given to be 5%. As a decimal, we have . Calculate the bank discount (in $) for the $7,500 promissory note at a discount of 5% for 3 months. bank discount = face value ✕ discount rate ✕ amount of time in months 12 months = $7,500 ✕ ✕ 3 12 = $

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