Enter the missing piece of information, assuming the interest calculated is simple interest and the time period is given in months. Give your answer in months, and rounded to the nearest whole number of months. Principal / Present Value $2,350.00 Time Annual Interest Rate (months) 7.20% 0.00 Future Value Maturity / $2,519.20

Enter the missing piece of information, assuming the interest calculated is simple interest and the time period is given in months. Give your answer in months, and rounded to the nearest whole number of months. Principal / Present Value $2,350.00 Time Annual Interest Rate (months) 7.20% 0.00 Future Value Maturity / $2,519.20

Principles of Accounting Volume 1

19th Edition

ISBN:9781947172685

Author:OpenStax

Publisher:OpenStax

Chapter9: Accounting For Receivables

Section: Chapter Questions

Problem 21MC: A customer takes out a loan of $130,000 on January 1, with a maturity date of 36 months, and an...

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A customer takes out a loan of $130,000 on January 1, with a maturity date of 36 months, and an annual interest rate of 11%. If 6 months have passed since note establishment, what would be the recorded interest figure at that time? A. $7,150 B. $65,000 C. $14,300 D. $2,383
1. What balance will be in an account at the end of 10 years, if € 3 500 is deposited today and the account earns 3,5% annual interest, compounded a) monthly? using TVM functions mannully Principal Interest rate Time period Compounding frequency Total number of compounding periods Interest per period Total Interest earned Final balance = FV Final balance = FV (EUR) (as a decimal) (number of years) (times per year) (as a decimal) (EUR) (EUR) (EUR) 3,500 0.035 10 1 10 0.0350 1,437.10 4,937.10 4,937.10 3,500 0.035 10 2 20 0.0175 1,451.72 4,951.72 4,951.72 3,500 0.035 10 4 40 0.0088 1,459.18 4,959.18 4,959.18 3,500 0.035 10 12 120 0.0029 1,464.21 4,964.21 4,964.21
1. What balance will be in an account at the end of 10 years, if € 3 500 is deposited today and the account earns 3,5% annual interest, compounded a) annually? b) semi-annually? c) quarterly? d) monthly? using TVM functions mannully Principal Interest rate Time period Compounding frequency Total number of compounding periods Interest per period Total Interest earned Final balance = FV Final balance = FV (EUR) (as a decimal) (number of years) (times per year) (as a decimal) (EUR) (EUR) (EUR) 3,500 0.035 10 1 10 0.0350 1,437.10 4,937.10 4,937.10 3,500 0.035 10 2 20 0.0175 1,451.72 4,951.72 4,951.72 3,500 0.035 10 4 40 0.0088 1,459.18 4,959.18 4,959.18 3,500 0.035 10 12 120 0.0029 1,464.21 4,964.21 4,964.21
13 When interest is calculated for periods shorter than a year, the formula to calculate interest is: Multiple Choice I = P × R × T, where I = interest calculated, P = principal, R = annual interest rate, and T = number of months. I = P × R × T, where I = interest calculated, P = principal, R = annual interest rate, and T = (number of months ÷ 12). I = P × R × T, where I = interest calculated, P = principal, R = monthly interest rate, and T = (number of months ÷ 12). I = (MV − P)/T, where I = interest calculated, MV = maturity value, P = principal and T = number of months.
Suppose you invest $1,500 in an account paying 6% interest per year. How much of this balance corresponds to interest on interest earned in the last (7th) period? (Dollar figures should be approximated to the nearest cent of a dollar, while rates should be expressed in percentage terms without using the "%" symbol and approximated to the nearest second decimal place.)
Complete the following, using exact interest. (Use Days in a year table.) (Do not round intermediate calculations. Round the "Interest" and "Maturity value" to the nearest cent.) Principal Interest rate Date borrowed Date repaid Exact time Interest Maturity value $1,200 12% July 7 Jan 10
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Suppose you deposit D dollars at the beginning of each month into an account that pays a monthly rate of r as a decimal. Then, the balance B of the account after t months is given by B = D(1 + r) (1 + r)t − 1 r dollars. Suppose you deposit $160 at the beginning of each month into an account that pays a monthly rate of r = 0.005, which corresponds to an APR of 6%. How long does it take for the account balance to build to $2600? Report your answer to the nearest whole month. months
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For the following exercise, use the compound interest formula, A(t) = P 1 + r n nt , where money is measured in dollars.After a certain number of years, the value of an investment account is represented by the expression 10,950 1 + 0.03 2 24 . How many years had the account been accumulating interest? yr
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I could use some help with this problem from my study guide specificly on annual interest rate and total interest thank you The following are data on three promissory notes.Determine the missing amounts. (Round answers to 0 decimal places, e.g. 5,275. Use 360 days for calculation.) Date of Note Terms MaturityDate Principal AnnualInterest Rate TotalInterest (a) April 1 60 days select a maturity date May 30May 31June 1July 31August 1August 2August 3September 6September 7September 8 $716,400 5 % $enter a dollar amount (b) July 2 30 days select a maturity date May 30May 31June 1July 31August 1August 2August 3September 6September 7September 8 90,000 enter percentages % $600 (c) March 7 6 months select a maturity date May 30May 31June 1July 31August…