20 $2500 was borrowed 2-years ago, is to be settled by following payments: $1250 today, $1170 in 5-months from now, and a final payment in 13-months from now. 8 01:30:38 What is the BALANCE(amount owing) of the loan BEFORE the following payments if the interest rate on the loan is 10% compounded monthly? Today in 5 months in 13 months Round All Answers to 2 Decimals)
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- Marathon Peanuts converts a $130,000 account payable into a short-term note payable, with an annual interest rate of 6%, and payable in four months. How much interest will Marathon Peanuts owe at the end of four months? A. $2,600 B. $7,800 C. $137,800 D. $132,600$2350 was borrowed 4-years ago, is to be settled by following payments: $1175 today, $1030 in 7-months from now, and a final payment in 19-months from now. What is the BALANCE(amount owing) of the loan BEFORE the following payments if the interest rate on the loan is 14% compounded monthly? Today in 7 months in 19 months $ $ $ (Round All Answers to 2 Decimals)$2350 was borrowed 4-years ago, is to be settled by following payments: $1175 today, $1030 in 7-months from now, and a final payment in 19 months from now. What is the BALANCE(amount owing) of the loan BEFORE the following payments if the interest rate on the loan is 14% compounded monthly? Today in 7 months in 19 months (Round All Answers to 2 Decimals) $ $
- Give typing answer with explanation and conclusion a loan of 4415$ borrowed today is to be repaid in three equal installments due in one and a half years, four years, and five years, respectively. what is the size of the equal installments if money is worth 9.2% compounded monthly? The payments are each$?An amount of $124 is paid at the end of every month into an account. If the nominal interest rate is 3.02% compounded semiannually, how long (in years and months) will it take for the payments to accumulate to an amount of $6,455.41? Use the integer value of N to calculate years and months. |CN = |2 P/Y = 12 I/Y = 3.02 FV 6,455.41 PMT = $ -124 = years N= 192 to the nearest integer) PV = $14,892.17 X x (round = month(s)What is the time period of a loan for $3,000, at 10% ordinary interest, if the amount of interest is $135.00? (Round any fraction to the next higher day.) O 162 days O 163 days O 164 days O 165 days
- A debt pf $47,000 is repaid by payments of $4,333 made at the end of every six months. Interest is 8.6% compounded quarterly. Your calculator must be set to 2 decimals before doing any calculations that are going to involve Amortization. a.) What is the value of 'p', the periodic interest rate? (Correct to exactly 8 decimal places.) b.) What is the number of payments required to retire the loan? (Rounded up to the next whole payment.) (Your answer must be a whole number.) c.) What is the (interest) cost of the debt for the first three years? (6 payments) (Use the BAII+: Do not calculate this by hand.) Jhy d.) What is the value of the final (partial) payment? The final payment required to make the outstanding balance equal exactly zero. (Use the BAII+: Do not calculate this by hand.)A debt of $3051 with interest at 7.27% compounded monthly is to be repaid by equal payments at the end of each month for 5 years. What is the balance remaining (BAL) after the first payment? Payment Number 0 1 Answer: PMT INT PRN BAL 3051 ?A $23,970 loan is to be settled by making payments of $6,999 at the end of every six months. The interest is 7.58% compounded monthly. a) Find the number of payments in the term. N = b) Fill in the missing values of the amortization schedule below. Round off your answers to two decimal places. Enter a positive value for all answers. Payment Number 0 1 2 3 4 Payment Amount ($) PMT FA A A A Interest Portion ($) INT FA A $ Principal Portion ($) PRN $ A $ Loan Balance ($) BAL A A $23,970
- Wise indicated, answers should be given to at least 6 decimals. Problem #1: A loan is amortized over 9 years, with monthly payments at a nominal rate of 9% compounded monthly. The first payment is $1000, paid one month from the date of the loan. Each succeeding monthly payment will be 4% lower than the prior one. What is the outstanding balance immediately after the 30th payment is made? Problem #1: 992.56 Answer correct to 2 decimals.A debt pf $42,000 is repaid by payments of $3,872 made at the end of every six months. Interest is 4.55% compounded quarterly. Your calculator must be set to 2 decimals before doing any calculations that are going to involve Amortization. a.) What is the value of 'p', the periodic interest rate? (Correct to exactly 8 decimal places.) b.) What is the number of payments required to retire the loan? (Rounded up to the next whole payment.) (Your answer must be a whole number.) c.) What is the (interest) cost of the debt for the first two years? (4 payments) (Use the BAIL+: Do not calculate this by hand.) d.) What is the value of the final (partial) payment? The final payment required to make the outstanding balance equal exactly zero. (Use the BAll+: Do not calculate this by hand.) Next pageOn July 6, 2018 a sum of $36,700.00 was deposited into an account. What would be the future value of this sum of money on February 11, 2024, if the interest rate is 2.79% compounded annually. (1year = 365days) Round the value for FV to two decimal places. P/Y= 1 2.79 % PV = $36,700.0✓ C/Y = 1 PMT = $0 DBD = 2,046 FV = $ 42,814.5 x days I/Y =