2.7 PV = 8000
Loan Rate = 11%
Number of Periods(n) = 6
Annual Payment PMT = 8000/(1-(1+11%)-6)/11% =
1,891.01
2.8 PMT = 250
Number of Periods = 8
Rate = 6%
PV = 250*(1-(1+6%)-8)/6% = 1552.45
Problem 2.7 A loan of $8,000 must be repaid with 6 year-end level payments (i.e., constant...
Problem 2.9 An annuity immediate has semi-annual payments of 1,000 for 25 years at a rate of 6%, convertible quarterly. Find the present value.
(1 point) A loan is being repaid with a series of payments at the end of each quarter for 9 years. If the amount of principal in the fourth payment is $200 find the amount of principal in the last 4 payments. Interest is at the rate of 5.2% convertible quarterly. ANSWER -$
Problem 3. A loan of $10,000 is being repaid with payments of $1,000 at the end of each year for 20 years. If each payment is immediately reinvested at 5% effective, find the effective annual rate of interest earned by the lender over the 20-year period.
You took out a loan that must be repaid with level payments at the end of each year. The loan has an annual effective rate of interest of 8%. The outstanding balance at the end of the ninth year was $22,000 and the outstanding balance at the end of the twelfth year was $15,000. What is your payment on the loan? Round your answers to two decimal places. 3914.6 X
A loan is repaid with annual year-end payments of 15,000. The effective rate of interest is 3%. How much interest is paid in the final payment? Note: you are not given the original amount of the loan nor are you given the number of payments. This problem, however, can be solved.
QUESTION 6 A loan of L is to be repaid with 40 payments of 100 at the end of each month. Interest on the loan is charged at an annual nominal rate of i, 0 <i< 1, convertible monthly. The outstanding balances immediately after the 8th and 24th payments are 2308.15 and 1345.50, respectively. Calculate the amount of interest repaid in the 15th payment. Round your answer to the nearest whole number.
1. A $12,000 loan is being repaid with $1000 payments at the end of each year for as long as necessary, plus a smaller payment one year after the last $1000 payment. The first payment is due one year after the loan is taken out, and the effective annual interest rate is 6%. Calculate the balance on the loan immediately following the ninth payment
A 15 year loan of $1000 is repaid with payments at the end of each year. Each of the first ten payments is 120% of the amount of interest due. Each of the last five payment is $X. The lender charges interest at an annual effective rate of 8%. Calculate X.
A loan is to be repaid in level installments payable at the end of each year for 7 years. The effective annual interest rate on loan is 4 %. After the 4^th payment the principal remaining is $ 5000. Find the amount of the loan.
Problem 7 - Varying Payments and Equal Principal Repaid Jee has a loan with an effective annual interest rate of 3%. He makes payments at the end of each year for 13 years. The first payment is 300, and each subsequent payment increases by 10 per year. Calculate the interest portion in the 7 th payment: I7= NOTE: I7=iB6 B6= PV of the remaining payments as of time 6: 360, 370, ... , 420.