A loan of £14,000 is repaid by annual payments of £1,400 each at the end of the year. How long does it take to repay the loan on the basis of an interest rate of 1% p.a.? 数字 years Enter an answer correct to 2 decimal places
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- You put $600 in the bank for 3 years at 15%. A. If Interest Is added at the end of the year, how much will you have in the bank after one year? Calculate the amount you will have in the bank at the end of year two and continue to calculate all the way to the end of the third year. B. Use the future value of $1 table In Appendix B and verify that your answer is correct.A loan of £10,000 is repaid by annual payments of £1,300 each at the end of the year. How long does it take to repay the loan on the basis of an interest rate of 7% p.a.? Number years Enter an answer correct to 2 decimal places Suppose the payment at t = 11 is increased to repay the loan (a balloon payment). What is the value of the payment at t = 11? £ Number Enter an answer correct to 2 decimal places Alternatively, the loan may be repaid via a payment at t = 12 (a drop payment). What is the value of the payment at t = 12? £ Number Enter an answer correct to 2 decimal placesa)loan of £16,000 is repaid by annual payments of £1,500 each at the end of the year. How long does it take to repay the loan on the basis of an interest rate of 4% p.a.? b)Suppose the payment at t=14 is increased to repay the loan (a balloon payment). What is the value of the payment at t=14? Enter an answer correct to 2 decimal places c)Alternatively, the loan may be repaid via a payment at t=15�=15 (a drop payment). What is the value of the payment at t=15? Enter an answer correct to 2 decimal places
- 3a)A loan of £16,000 is repaid by annual payments of £1,500 each at the end of the year. How long does it take to repay the loan on the basis of an interest rate of 1% p.a.? b)Suppose the payment at t=11 is increased to repay the loan (a balloon payment).What is the value of the payment at t=11? c)Alternatively, the loan may be repaid via a payment at t=12 (a drop payment).What is the value of the payment at t=12? could you please help me with this question1. Let's assume that a loan of $100,000 with an annual interest rate of 6% over 30 years pays monthly payments of $500. a. Calculate the accumulation rate b. Calculate the payment rate . c. Answer : How will the balance of the principal be at the end of the loan in relation to the original amount of the loan? Less, equal or greater? Provide calculations.
- Assume an effective compound interest rate i = 8% per annum. Compute the following equivalent rates. In each case, enter your answer as a percentage. a) The nominal interest rate payable semi-annually 数字 Enter an answer correct to 4 decimal places. % b) The effective interest rate payable quarterly 数字 Enter an answer correct to 2 decimal places. % c) The effective rate of discount per annum 数字 Enter an answer correct to 2 decimal places. % d) The nominal rate of discount payable monthly 数字 Enter an answer correct to 4 decimal places. %1. If you borrow $2,400 and agree to repay the loan in four equal annual payments at an interest rate of 10%, what will your payment be? (Do not round intermediate calculations. Round your enswer to 2 decimal places.) Amount of payment b. What if you make the first payment on the loan immediately instead of at the end of the first year? (Do not round intermediate calculations. Round your answer to 2 decimal places.) Repayment amount %24 %24What is the effective interest rate charged to a loan of P5,000 paid after 5 years amounting to P7,250? What is the nominal rate if it is compounded semi-annually? upload your solution with signature sifan ?
- A loan of £4,000 is to be repaid over 5 years by a level annuity payable monthly in arrears. The amount of the monthly payment is calculated on the basis of an interest rate of 1% per month effective. Find the total capital repaid and interest paid in the first and last month, respectively. Answer: The interest paid in the first month is a) £4000x1.01= £4040 b) £4000x(1-exp(-0.01))=£39.807 c)£4000x0.01= £40 d)£4000x0.12= £480 The repaid capital is a)£0.535 b)£48.9778 c)£49.1771 d)£587.734 In the last month, the interest paid is a)£ 0.00535 b)£0.489778 c) £0.889778 d)0.491771 In the last month, the capital repaid is a)£479.645 b)£431.358 c)£88.088 d)39.8007 They are multiple-choice questionsWhat is the size of eight equal annual payments to repay a loan of $1,000? The first payment is due one year after receiving the loan? The interest rate is 10% per year. Hint (at_Page 21) The constant amount or payment (PMT) per interest period is calculated using the formula: PV(RATE(1+ RATE)NPER (1+ RATE)NPER – 1 PMT = RATE = effective interest rate per interest period NPER = number of compounding (interest) periods %3D PV = present value or principle or initial amount at the startFind the periodic payment R required to amortize a loan of P dollars over t years with interest charged at the rate of r%/year compounded m times a year. (Round your answer to the nearest cent.) P = 30,000, r = 3, t = 18, m = 4
