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Math Interest Theory/ Financial Math Please Use Formulas 1. (4pts) Find the present value, 2 years...
Math Interest Theory/ Financial Math Please Use Formulas 2. (4pts) Deposits of $500 are made at the beginning of every quarterly year for 20 years in order to accumulate an annuity paying $X at the end of each year for 10 years, with the first payment starting at the end of year 21. Find X if the nominal interest rate is 6% convertible monthly. (Answer: $10,651.72) 3. (3pts) You want to accumulate $10,000 at the end of five years by...
Math Interest Theory/ Financial Math Please Use Formulas 5. (3pts) Given the following three annuities: i. the present value of a 4n-year annuity-immediate of 1 at the end of every year is X; ii. the present value of a 4n-year annuity-immediate of 1 at the end of every second year is 10.2; iii. the present value of a 4n-year annuity-immediate of 1 at the end of every fourth year is 5. Find X, assuming a positive annual interest rate. (Hint:...
Math Interest Theory/ Financial Math Please Use Formulas 6. (3pts) A perpetuity paying 100 at the end of each 4-month period has a present value of 5000. What is the present value of an annuity paying 100 at the end of every 3 year for 30 years, assuming the same effective interest rate? (Answer: 426.33) 7 (2nts) There is $10 000 in a fund which is c l etin 40/ -
9.What is the present value of the annuity if the quarterly payment is P500.00 with an interest rate of 2% compounded monthly and the total payments is 25? 10.What is the present value of the annuity if the quarterly payment is P500.00 with an interest rate of 2% compounded monthly and the total payments is 25?
How much is the equivalent present value in year 0 for a 5-year annuity, starting at the end of year 1 with $10,000 at end of each year, at an annual interest rate at 8% per year, compounded quarterly? An amortized loan is the arrangement that you pay same amount at the end of each period and you pay off the loan after the last payment. If the beginning amount of a 5-year loan is $10,000, the nominal annual interest...
Theory of Interest: Sally takes out a $7,000 loan which requires 60 equal monthly payments starting at the end of the first month. The nominal annual interest rate is 8% convertible monthly. She arranges to make no payments for the first five months and then make the same payments she would have made plus an extra payment at the end of the 60th month. How much will this balloon payment be? Answer: $1,178.41. If you are using Excel worksheets, please...
Find the accumulated value 32 years after the first payment is made of an annuity on which there are 6 payments of $970 each made at 4-year intervals. The nominal rate of interest convertible semiannually is 4.1%.
Use Table 12-2 to calculate the present value (in $) of the ordinary annuity. (Round your answer to the nearest cent.) Annuity Payment Payment Frequency Time Period (years) Nominal Rate (%) Interest Compounded Present Value of the Annuity $3,000 every year 20 4 annually $ Use Table 12-2 to calculate the present value (in $) of the ordinary annuity. (Round your answer to the nearest cent.) Annuity Payment Payment Frequency Time Period (years) Nominal Rate (%) Interest Compounded Present Value...
8.What is the present value of the deferred annuity if the regular payment is P50,000.00 every year, the interest rate is 2.5% compounded annually, with an actual payments of 20, and the period of deferral is 30? 9.What is the present value of the deferred annuity if the regular payment is P5,000.00 every month, the interest rate is 7% compounded monthly, with an actual payments of 15, and the period of deferral is 5? 10.What is the present value of...
(1) Find the present value (one period before the first payment) of an annuity- immediate that lasts five years and pays $3,000 at the end of each month, using a nominal interest rate of 3% convertible monthly. Then repeat the problem using an annual effective discount rate of 3%. Which is higher? Why?