Suppose you are considering a $700,000, 25-year, fully-amortizing loan with 7% annual interest rate. We assume monthly compounding. Assume that the total closing expenses are equal to 3% of the loan amount. After acquiring a property with borrowed funds, if you sell the property after 5 years, then what should be the amortized financing costs in year 5? A) $840 B) $16,800 C) $17,640 D) $18,480 E) $21,000

Suppose you are considering a $700,000, 25-year, fully-amortizing loan with 7% annual interest rate. We assume monthly compounding. Assume that the total closing expenses are equal to 3% of the loan amount. After acquiring a property with borrowed funds, if you sell the property after 5 years, then what should be the amortized financing costs in year 5? A) $840 B) $16,800 C) $17,640 D) $18,480 E) $21,000

EBK CONTEMPORARY FINANCIAL MANAGEMENT

14th Edition

ISBN:9781337514835

Author:MOYER

Publisher:MOYER

Chapter19: Lease And Intermediate-term Financing

Section: Chapter Questions

Problem 14P

See similar textbooks

Similar questions

Cost of Bank Loan Mary Jones recently obtained an equipment loan from a local bank. The loan is for 15,000 with a nominal interest rate of 11%. However, this is an installment loan, so the bank also charges add-on interest. Mary must make monthly payments on the loan, and the loan is to be repaid in 1 year. What is the effective annual rate on the loan (assuming a 365-day year)?
Present Values Krista Kellman has an opportunity to purchase a government security that will pay $200,000 in 5 years. Required: Note: Round answers to two decimal places. 1. Calculate what Krista would pay for the security if the appropriate interest (discount) rate is 6% compounded annually. 2. Calculate what Krista would pay for the security if the appropriate interest (discount) rate is 10% compounded annually. 3. Calculate what Krista would pay for the security if the appropriate interest (discount) rate is 6% compounded semiannually.
Compound Interest Issues You are given the following situations: 1. Thomas Petty owes a debt of 7,000 from the purchase of a boat. The debt bears 12% interest payable annually. Thomas will pay the debt and interest in 5 annual installments beginning in 1 year. Calculate the equal annual installments that will pay off the debt and interest at 12% on the unpaid balance. 2. On January 1, 2019, John Cothran offers to buy Ruth Houses used tractor and equipment for 4,000 payable in 12 equal semiannual installments which are to include payment of 10% interest on the unpaid balance and payment of a portion of the principal with the first installment to be made on January 1, 2019. Calculate the amount of each of these installments. 3. Nadine Love invests in a 60,000 annuity at 12% compounded annually on March 1, 2019. The first of 15 receipts from the annuity is payable to Love on March 1, 2029, 10 years after the annuity is purchased and on the date Love expects to retire. Calculate the amount of each of the 15 equal annual receipts. Required: Using the appropriate tables, solve each of the preceding situations.
EQUIVALENT ANNUAL ANNUITY Faleye Consulting is deciding which of two computer systems to purchase. It can purchase state-of-the-art equipment (System A) for 21,000, which will generate cash flows of 6,000 at the end of each of the next 6 years. Alternatively, the company can spend 11,000 for equipment that can be used for 3 years and will generate cash flows of 6,000 at the end of each year (System B). If the company's WACC Is 10% and both "projects" can be repeated indefinitely, which system should be chosen, and what is its EAA?
Determining Loan Repayments Jerry Rockness needs 40,000 to pay off a loan due on December 31, 2028. His plans included the making of 10 annual deposits beginning on December 31, 2019, in accumulating a fund to pay off the loan. Without making a precise calculation, Jerry made 3 annual deposits of 4,000 each on December 31, 2019, 2020, and 2021, which have been earning interest at 10% compounded annually. Required: What is the equal amount of each of the next 7 deposits for the period December 31, 2022, to December 31, 2028, to reach the fund objective, assuming that the fund will continue to earn interest at 10% compounded annually?