correct answers are i) = 16,775. ii) = 15,293.38. iii) for a) 15,131.79 and for b) 167.64 no tables, only formulas, please A loan is to be repaid by an annuity payable monthly in arrears over a 5-year period. The annuity starts at a rate of £200 per month and increases each month by £5. Repayments are calculated using a rate of interest of 8% per annum effective. (i) Calculate the amount of the original loan to the nearest £. (ii) Calculate the capital outstanding at the end of the first year (after the payment due has been made) to the nearest £0.01. (iii) Hence, or otherwise, calculate the capital and interest components of the 13th and 14th payments.
correct answers are i) = 16,775. ii) = 15,293.38. iii) for a) 15,131.79 and for b) 167.64 no tables, only formulas, please A loan is to be repaid by an annuity payable monthly in arrears over a 5-year period. The annuity starts at a rate of £200 per month and increases each month by £5. Repayments are calculated using a rate of interest of 8% per annum effective. (i) Calculate the amount of the original loan to the nearest £. (ii) Calculate the capital outstanding at the end of the first year (after the payment due has been made) to the nearest £0.01. (iii) Hence, or otherwise, calculate the capital and interest components of the 13th and 14th payments.
Chapter4: Time Value Of Money
Section4.17: Amortized Loans
Problem 1ST
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correct answers are i) = 16,775. ii) = 15,293.38. iii) for a) 15,131.79 and for b) 167.64
no tables, only formulas, please
A loan is to be repaid by an
(i) Calculate the amount of the original loan to the nearest £.
(ii) Calculate the capital outstanding at the end of the first year (after the payment due has been made) to the nearest £0.01.
(iii) Hence, or otherwise, calculate the capital and interest components of the 13th and 14th payments.
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