3. Suppose you are considering a PLAM with the following characteristics: Mortgage Amount = $175,000 30-Year Term Monthly Payments Current Real Rate=5.50 percent Expected Inflation Rates: EOY1 = 3%, EOY2 = -2%, EOY3 thru EOY30 = 0% Annual Payment Adjustments A. What is the APR of this loan? Answer: B. What is the effective cost if the loan is repaid at the end of year 2? Answer: C. Suppose that, instead of repaying the loan, you continue to make the payments and your monthly payment in year 4 is 1,043.09. What was the inflation rate for year 3? Answer:

3. Suppose you are considering a PLAM with the following characteristics: Mortgage Amount = $175,000 30-Year Term Monthly Payments Current Real Rate=5.50 percent Expected Inflation Rates: EOY1 = 3%, EOY2 = -2%, EOY3 thru EOY30 = 0% Annual Payment Adjustments A. What is the APR of this loan? Answer: B. What is the effective cost if the loan is repaid at the end of year 2? Answer: C. Suppose that, instead of repaying the loan, you continue to make the payments and your monthly payment in year 4 is 1,043.09. What was the inflation rate for year 3? Answer:

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Consider a loan repayment plan described by the following initial value problem, where the amount borrowed is B(0) = $40,000, the monthly payments are $600, and B(t) is the unpaid balance of the loan. Use the initial value problem to answer parts a through c. B' (+) =0.03B - 600, B(0) = 40,000 a) Find the solution of the initial value problem and explain why B is an increasing solution. B(t) = Why is B an increasing function? O A. The function is increasing because it is an exponential function with a positive coefficient and a negative exponent. O B. The function is increasing because it is an exponential function with a positive coefficient and a positive exponent. O C. The function is increasing because it is an exponential function with a positive exponent. O D. The function is increasing because it is an exponential function with a positive coefficient. b) What is the most that you can borrow under the terms of this loan without going further into debt each month? The…
Which of the following statements is CORRECT? Question 2 options: a) The proportion of the payment that goes toward interest on a fully amortized loan increases over time. b) An investment that has a nomiral rate of 6% with semiannual payments will have an effective rate that is smaller than 6%. c) If a loan or investment has annual payments, then the effective, periodic, and nominal rates of interest will all be different. d) The present value of a 3-year, $150 ordinary annuity will exceed the present value of a 3-year, $150 annuity due. e) if a loan has a nominal annual rate of 7%, then the effective rate will never be less than 7%.
pls refer to the image attached, 1. suppose that you have the capacity to pay, would you rather borrow a loan that is amortized monthly, or one that is amortized quarterly? 2. what is your considerations when availing a loan? (quantitative or qualitative considerations) Discuss.
6. Calculating simple interest and APR on a single-payment loan You are taking out a single-payment loan that uses the simple interest method to compute the finance charge. You need to figure out what your payment will be when the loan comes due. The equation to calculate the finance charge is: FsFs = P r t In the equation, FsFs is the finance charge for the loan. What are the other values? P is the amount of the loan. r is the stated rate of interest. t is the term of the loan in . You’re borrowing $4,000 for a year and a half with a stated annual interest rate of 10%. Complete the following table. (Note: Round your answers to the nearest dollar.)
Estimate the annual percent rate for the add on loan Using the given number of payments and annual interest-rate. Use the formula APR = 2nr/n+1 N= 48; R= 8% APR=???
What discount rate should a lender charge to earn an interest of 2 1/4 % on a 90-day loan? Hint: An interest rate r and discount rate d are said to be equivalent if these two simple rates give the same present value for an amount due in the future. Thus, r = d/(1 - dt) and d = r/(1 + rt)
which of the following statements are true? 1. there is an inverse relationship between interest rates and future vales 2. the effective annual interest rate (EAR) will be higher than the annual percentage rate (APR) for a loan that compounds interest annually 3. there is an inverse relationship between present value and interest rates 4. all else equal, the more frequent interest in compounded on a loan, the more interest you will have to pay.
Use the formula A=P(1+rt) to calculate the maturity value of the simple interest loan when P=$3400,r=6.6% and t=2 months.
What is the total amount you will pay if you do not pay the loan within the term and meet all the conditions of the loan? Assume that the loan is compounding monthly. First you need to calculate the payment; so what is TVM variable: the number of periods N?
Find the amount of interest and the maturity value of the following loan. Use the formula MV = P+ I to find the maturity value. Round your answers to the nearest cent. Principal Rate (%) Time Interest Maturity Value $90,000 7 4 years
Part B: Solve the following excersises: 1) Consider the following timeline where the firm requires the annuity to provide a minimum return of.....%. (write any number for interest rate): Project A End of Yoar -50,000 15,000 15,000 15,000 15,000 Calculate Future Value (FV) using two methods (Timeline and Equation) and compare the answers.
Find the amount of interest and the maturity value of the following loan. Use the formula MV =P+I to find the maturity value. Round your answers to the nearest cent. Principal Rate (%) Time Interest Maturity Value $100,000 7 4 months

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