Solve for maturity value, discount period, bank discount, and proceeds. Assume a bank discount rate of 9%. Use the ordinary interest method. (Use Days in a year table) Note: Do not round intermediate calculations. Round your final answers to the nearest cent. Face value (principal) $ 27,200 Rate of interest 9% Length of note 60 days Maturity value Date of note August 23 Date note discounted September 18 Discount period Bank discount Proceeds

Solve for maturity value, discount period, bank discount, and proceeds. Assume a bank discount rate of 9%. Use the ordinary interest method. (Use Days in a year table) Note: Do not round intermediate calculations. Round your final answers to the nearest cent. Face value (principal) $ 27,200 Rate of interest 9% Length of note 60 days Maturity value Date of note August 23 Date note discounted September 18 Discount period Bank discount Proceeds

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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Compute bank discount using (A) ordinary interest, (B) proceeds, and (C) effective interest rate to nearest hundredth. Do not round denominator in your calculation. Face Value Discount Rate Time in Days $12,000 13% 120
The loan below was paid in full before its due date. (a) Obtain the value of h from the annual percentage rate table. Then (b) use the actuarial method to find the amount of unearned interest, and (c) find the payoff amount. Regular Monthly Payment $445.22 Remaining Number of Scheduled Payments after Payoff 6 APR 11.0% Click the icon to view the annual percentage rate table. (a) h=$ (b) The unearned interest is $ (c) The payoff amount is $ (Round to the nearest cent as needed.) (Round to the nearest cent as needed.)
Note Receivable Prefix Supply Company received a 120-day, 8% note for $450,000, dated April 9 from a customer on account. Assume 360 days in a year. a. Determine the due date of the note. b. Determine the maturity value of the note. $ Feedback Check My Work The due date is the date the note is to be paid. Assume a 360 day year. The maturity value is the amount that must be paid at the due date of the note. c. Journalize the entry to record the receipt of the payment of the note at maturity. If an amount box does not require an entry, leave it blank. Aug. 7 Feedback Check My Work At the due date, the company records the receipt of payment on the note.
Solve for maturity value, discount period, bank discount, and proceeds. Assume a bank discount rate of 9%. Use the ordinary interest method. (Use Days in a year table.) Note: Do not round intermediate calculations. Round your final answers to the nearest cent. $ Face value (principal) 27,200 Rate of interest 9% Length of note 60 days Maturity value Date of note August 23 Date note discounted September 18 Discount period Bank discount Proceeds eck
Check my Solve for maturity value, discount period, bank discount, and proceeds. Assume a bank discount rate of 7%. Use the ordinary interest method. (Use Days in.a year table) (Do not round Intermediate calculations. Round your final answers to the nearest cent.) Maturity value Date of Rate of Interest Length of note Date note discounted Proceede Face value (principal) 60,600 Discount perlod Bank discount note 90 days May 13 |days June 4
Determine Due Date and Interest on Notes Determine the due date and the amount of interest due at maturity on the following notes. When calculating interest amounts, assume there are 360 days in a year. Round intermediate calculations to 4 decimal places, and round your final answers to the nearest whole dollar. Date of Note Face Amount Interest Rate Term of Note a. January 15 $73,400 11 % 30 days b. April 1 17,375 13 90 days c. June 22 31,500 12 45 days d. August 30 23,265 10 120 days e. October 16 12,530 12 50 days Due Date Interest Due at Maturity a. $fill in the blank 2 b. $fill in the blank 4 c. $fill in the blank 6 d. $fill in the blank 8 e. $fill in the blank 10
Use the ordinary interest method to compute the time (in days) for the loan. Round your answer up to the next highest day when necessary. Principal Rate (%) Time Interest $7,400 10.4 days $222
a. Use the appropriate formula to determine the periodic deposit. b. How much of the financial goal comes from deposits and how much comes from interest? Periodic Deposit Rate $? at the end of each month 3.5% compounded monthly Click the icon to view some finance formulas. a. The periodic deposit is $. (Do not round until the final answer. Then round up to the nearest dollar as needed.) Formulas b. S of the $220,000 comes from deposits and S comes from interest. (Use the answer from part (a) to find these answers. Round to the nearest dollar as needed.) A= In the provided formulas, P is the deposit made at the end of each compounding period, r is the annual interest rate of the annuity in decimal form, n is the number of compounding periods per year, and A is the value of the annuity after t years. P[(1+r)²-1] T Time 10 years A= nt P= Financial Goal $220,000 响 nt [(¹-3) - X SEX
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8. Solve for maturity value, discount period, bank discount, and proceeds. Assume a bank discount rate of 9%. Use the ordinary interest method. (Use Days in a year table.) Note: Do not round intermediate calculations. Round your final answers to the nearest cent. Face value (principal) Rate of interest Length of note Maturity value date of note date note discounted discount period bank discount proceeds $25,000 9% 60 days June 8 July 10

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