If P dollars is borrowed at a rate or r per year to be paid back in t years, the monthly payment (n=12) is given by the formula A =((r/n)P)/ (1 − (1 + r/n)−nt 450, 000.00 is borrowed to buy a house. The annual interest rate is 7.04%. Whatis the monthly payment if the term of this transaction is 30 years.

If P dollars is borrowed at a rate or r per year to be paid back in t years, the monthly payment (n=12) is given by the formula A =((r/n)P)/ (1 − (1 + r/n)−nt 450, 000.00 is borrowed to buy a house. The annual interest rate is 7.04%. Whatis the monthly payment if the term of this transaction is 30 years.

Corporate Fin Focused Approach

5th Edition

ISBN:9781285660516

Author:EHRHARDT

Publisher:EHRHARDT

Chapter4: Time Value Of Money

Section4.17: Amortized Loans

Problem 1ST

See similar textbooks

Similar questions

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.
You put $250 in the bank for S years at 12%. 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 fifth year. B. Use the future value of $1 table in Appendix B and verity that your answer is correct.
You want to invest $8,000 at an annual Interest rate of 8% that compounds annually for 12 years. Which table will help you determine the value of your account at the end of 12 years? A. future value of one dollar ($1) B. present value of one dollar ($1) C. future value of an ordinary annuity D. present value of an ordinary annuity
Define the stated (quoted) or nominal rate INOM as well as the periodic rate IPER. Will the future value be larger or smaller if we compound an initial amount more often than annually—for example, every 6 months, or semiannually—holding the stated interest rate constant? Why? What is the future value of $100 after 5 years under 12% annual compounding? Semiannual compounding? Quarterly compounding? Monthly compounding? Daily compounding? What is the effective annual rate (EAR or EFF%)? What is the EFF% for a nominal rate of 12%, compounded semiannually? Compounded quarterly? Compounded monthly? Compounded daily?
Suppose that one has a bank loan for P15,584.48, which is to be repaid in equal end-of-month installments for 9 years with a nominal interest rate of 0.114 compounded monthly. What is the amount of each payment?
You borrow 112000 for 10 years from a bank in order to renovate your flat. The effective interest rate charged by the bank is 7.6% per annum. The loan is to be repaid by level annual repayments, paid in arrears. Calculate the annual repayment. Give your answer to two decimal places.
The unpaid balance of an installment loan is equal to the present value of the remaining payments. The unpaid balance, P, is given by the formula below where PMT is the regular payment amount, r is the annual interest rate, n is the number of payments per year, and t is the number of years remaining in the loan. The price of a car is $20,000. You have saved 20% of the price as a down payment. After the down payment, the balance is financed with a 5-year loan with monthly payments at 7%. Determine the unpaid balance after three years.
If (P) dollars are invested at the end of each year in an annuity that bears interest at an annual rate (r), the amount in the account will be (A) dollars after (n) years, where: n = log [Ar / P + 1] / log (1 + r) If $ 5,200 is invested each year in an annuity that earns 9% annual interest, when will the account be worth $ 25,000? Round to the nearest tenth.
Consider a loan of 1,000,000 which is to be amortized by 60 monthly payments. The interest rate is 10% converted monthly. How much of the 47th payment goes to pay the interest? How much of the 47th payment goes to pay the principal?
Suppose you borrow $8500 for a term of five years at a simple interest and 8.25% APR. how much is the total (principal plus interest) you must pay back on the loan?
Suppose you take on a loan that is subject to an annual interest rate of 12%, with the interest rate being calculated at the end of each month. Two years later you pay back the loan in full by making a payment of $1,020. What was the original amount of the loan?
What 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 start