A debt of $125000,00 was paid by quarterly payment of $5000.00 at 8.4% p.a. compounded quarterly? How many monthly payments are paid to pay back the loan and in how many years the loan was paid? PV $ PMT = $ C/Y = Total number of payments
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- 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 ?You have taken a loan of Só6,000.00 for 27 years at 3.9% compounded quarterly. Fill in the table below: (Round all answers to 2 decimal places.) Payment number Payment amount Principal Amount 0) Interest Balance S66,000.00 1) 2) 3)You have taken a loan of $84, 000.00 for 25 years at 5.5% compounded quarterly. Fill in the table below: (Round all answers to 2 decimal places.) \table[[Payment number, Payment amount, Principal Amount, Interest, Balance.], [0),... S 84,000.00,1,1), vdots....S.
- You have taken a loan of $64,000.00 for 26 years at 4.7% compounded quarterly. Fill in the table below: (Round all answers to 2 decimal places.) Payment number Payment amount Principal Amount Interest 0) 1) 2) 3) $ 50 $ ✔ $ Balance $64,000.00 $ e1. 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 4,964.211. 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
- You have taken a loan of $95,000.00 for 27 years at 5.5% compounded quarterly. Fill in the table below (Round all answers to 2 decimal places.) Payment number Payment amount Principal Amount Interest 0) 1) 2) 3) $ $ 50 s ✔ Balance $95,000.00 $You have taken a loan of $92,000.00 for 37 years at 5.1% compounded quarterly. Fill in the table below: (Round all answers to 2 decimal places.) Payment number Payment amount Principal Amount Interest 0) 1) 2) 3) $ LA tA LA LA Balance $92,000.00 LAAn 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)
- 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.)Determine the monthly payment for the installment loan. Use the installment payment formula m = 1- Amount Financed (P) $1,440 O A. $179.15 B. $35.15 O C. $125.26 O D. $366.02 P n 1+) - not Annual Percentage Rate (r) 8% Number of Payments per Year (n) 12 Time in Years (t) 4$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)