An amortization of a debt is in a form of a gradient series of P10,000 on the first year, P9,500 on the second year, P9,000 on the third year, P8,500 on the fourth year. Determine the future amount of the amortization if interest is 0.12.
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An amortization of a debt is in a form of a gradient series of P10,000 on the first year, P9,500 on the second year, P9,000 on the third year, P8,500 on the fourth year. Determine the future amount of the amortization if interest is 0.12.
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- An amortization of a debt is in a form of a gradient series of ₱5,000 on the first year, ₱4,500 on the second year, ₱4,000 on the third year, ₱3,500 on the fourth year. Determine the equivalent annuity and present amount of amortization if interest is 5%.An amortization of a debt is in a form of a gradient series of P5,000 on the first year, P4,500 on the second year, P4,000 on the third year, P3,500 on the fourth year. Determine the future amount of the amortization if interest is 0.06. Note: Interest is already shown in decimal form. Do not round in between solution. Final answer round to the nearest WHOLE NUMBERAn amortization of a debt is in a form of a gradient series of ₱5,000 on the first year, ₱4,500 on the second year, ₱4,000 on the third year, ₱3,500 on the fourth year. Determine future amount of the amortization if interest is 5%. Ans. ₱18,449.37
- An amortization of a debt is in a form of a gradient series of P5,000 on the first year, P4,500 on the second year, P4,000 on the third year, P3,500 on the fourth year. Determine the equivalent present worth of the debt if interest is 0.17. Note: Interest is already shown in decimal form. Do not round in between solution. Final answer round to the nearest WHOLE NUMBER.A loan is to be amortized by n level annual payments of X where n > 5. You are given (1) The amount of interest in the first payment is 604.00 (2) The amount of interest in the third payment is 593.75 (3) The amount of interest in the fifth payment is 582.45 Calculate X.Use aspreadsheet to create amortization schedules for the following five scenarios.What happens to the total interest paid under each scenario?a. Scenario 1:Loan amount: $1 millionAnnual rate: 5 percentTerm: 360 monthsPrepayment: $0b. Scenario 2: Same as 1, except annual rate is7 percentc. Scenario 3: Same as 1, except term is 180monthsd. Scenario 4: Same as 1, except prepayment is$250 per monthe. Scenario 5: Same as 1, except loan amount is$125,000
- . A debt of P3,500 is to be amortized by 6 equal semiannual payments with interest at 6%compounded semiannually. Find the periodic payment and construct on amortization schedule.Find the payment necessary to amortize a 5.5% loan of $7700 compounded semiannually, with 6 semiannual payments. Find (a) the payment necessary to amortize the loan and (b) the total payments and the total amount of interest paid based on the calculated semiannual payments. Then create an amortization table to find (C) the total payments and total amount of interest paid based upon the amortization table. a. The semiannual payment needed to amortize this loan is $ (Round to the nearest cent as needed.) b. The total amount of the payments is $ (Round to the nearest cent as needed.) The total amount of interest paid is $ (Round to the nearest cent as needed.) c. The total payment for this loan from the amortization table is $ %24 The total interest from the amortization table is $Consider a loan of $7700 at 6.8% compounded semiannually, with 18 semiannual payments. Find the following. (a) the payment necessary to amortize the loan (b) the total payments and the total amount of interest paid based on the calculated semiannual payments (c) the total payments and total amount of interest paid based upon an amortization table. (a) The semiannual payment needed to amortize this loan is $ (Round to the nearest cent as needed.) (b) The total amount of the payments is $ (Round to the nearest cent as needed.) The total amount of interest paid is $. (Round to the nearest cent as needed.) (c) The total payment for this loan from the amortization table is $ (Round to the nearest cent as needed.) The total interest from the amortization table is $ (Round to the nearest cent as needed.)
- This questi Consider a loan of $7700 at 6.8% compounded semiannually, with 18 semiannual payments. Find the following. (a) the payment necessary to amortize the loan (b) the total payments and the total amount of interest paid based on the calculated semiannual payments (c) the total payments and total amount of interest paid based upon an amortization table. (a) The semiannual payment needed to amortize this loan is $ 545.94. (Round to the nearest cent as needed.) (b) The total amount of the payments is $ 9827.07 (Round to the nearest cent as needed.) The total amount of interest paid is $ 2127.07 (Round to the nearest cent as needed.) (c) The total payment for this loan from the amortization table is $ (Round to the nearest cent as needed.) The total interest from the amortization table is $ (Round to the nearest cent as needed.)3. A debt of P3,500 is to be amortized by 6 equal semiannual payments with interest at 6%compounded semiannually. What is the total interest to be paid during the term of the loan?The principal P is borrowed and the loan's future value A at time t is given. Determine the loan's simple interest rate r. P = $2300, A = $2722, t = 6 months.
