Your real estate agent mentions that homes in your price range require a payment of approximately $1,000 per month over 30 years at 7% interest. What is the approximate size of the mortgage with these terms?
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- Assume that you are about to sell property (a vacant parcel of real estate) you own but otherwise have no use for. The net-of-sales-commission selling price for the property is $500,000. You are willing to finance this transaction over a 20-year period and have told the buyer that you expect a 12% pretax return on the transaction. The buyer has asked you for a payment schedule under several alternatives. Required: 1. What will be your periodic cash receipt, to earn a 12% return, if payments are received from the purchaser: NOTE: to answer the above questions, use the PMT function in Excel, as follows: PMT(rate,nper,pv,fv,type) where: rate is the interest rate for the loan, nper is the total number of payments, pv is the present value (i.e., the total amount that a series of future payments is worth now; also known as the principal), fv is the future value (or a cash balance you want to attain after the last payment is made; if fv is omitted, it is assumed to be 0 (zero)), and…A real estate property is on the market. You have estimated it will give you net cash flows of $5353 per month. You hope to sell it in 7 years for $334380. Your required return is 9.24%, how much should you be willing to pay for the property today? Answer:Suppose you are buying your first condo for $250,000, and you will make a $7,500 down payment. You have arranged to finance the remainder with a 30-year, monthly payment, amortized mortgage at 3.5% nominal interest rate, with the first payment due in one month. What will your monthly payments be? You are not required to show calculations but you must list the inputs used such as N, PV, FV, etc. O $1,000.00 O $1,088.93 O $1,122.61
- You are thinking about buying a real estate property. If you buy the property, you think you will sell it for $714663 in 8 years. If your required return on investments of this risk is 10.54%, what is the most that you should be willing to pay for the property? Round to 2 decimal places. Include a dollar sign ($) or percent (%) as appropriate.You are considering the purchase of a property today for $300,000. You plan to finance it with an 80 percent loan. The appreciation rate on the property value is expected to be 4 percent annually for the next three years. Required: a. Approximate the expected annual average rate of appreciation on home equity for the next three years. b. What if you now think that a $300,000 purchase price may be somewhat high and that if you pay this price, the expected appreciation rates in your house price will be as follows: year 1 = 0%, year 2 = 2%, and year 3=3%. Approximate the expected annual average rate of appreciation on home equity for the next three years.Using a financial calculator, You can buy property today for $2.1 million and sell it in 6 years for $3.1 million. (You earn no rental income on the property.) If the interest rate is 11%, what is the present value of the sales price?
- A property has a FMV of $7,500,000. If the property owner can only secure a loan with an LTV of 70%, a loan amortization of 30 years, and an interest rate of 8.125%, then a) What is the monthly payment for this loan? and b) What is the outstanding balance on the loan after eight years? (Make sure to show how you arrived at your answer by identifying inputs if you used your hand-held calculator).Suppose you take out a $117,000, 20-year mortgage loan to buy a condo. The interest rate on the loan is 5%. To keep things simple, we will assume you make payments on the loan annually at the end of each year. a. What is your annual payment on the loan? b. Construct a mortgage amortization. c. What fraction of your initial loan payment is interest? d. What fraction of your initial loan payment is amortization? e. What is the total of the loan amount paid off after 10 years (halfway through the life of the loan)? f. If the inflation rate is 3%, what is the real value of the first (year-end) payment? g. If the inflation rate is 3%, what is the real value of the last (year-end) payment? h. Now assume the inflation rate is 6% and the real interest rate on the loan is unchanged. What must be the new nominal interest rate? i-1. Recompute the amortization table. i-2. What is the real value of the first (year-end) payment in this high-inflation scenario? j. What is the real value of the last…A borrower can obtain an 80% loan with an 8% interest rate and monthly payments. The loan is to be fully amortized over 25 years. Alternatively, he could obtain a 90% loan at an 8.5% rate with the same loan term. The borrower plans to own the property for the entire loan term. solve with finanical calucltor What is the incremental cost of borrowing the additional funds? How would your answer change if 2 points were charged on the 90% loan? Would your answer to part (b) change if the borrower planned to own the property for only 5 years?
- You borrow $2mn at an interest rate of 5% per year to purchase a real estate property for the cost of $2.5mn. The borrowing costs are due only at the end of the year. (a) Suppose you sell the property for $2.7mn at the end of the year. What is the return on your equity?(b) Suppose the price of the property declines to $2.3mn after one year. What is the return on your equity?(c) Suppose the interest rate at which you can borrow is 1%. How do your answers change?You want to take a $172260 mortgage at j2 = 11.59 % and can afford topay up to $5030 per quartely. What repayment period in the whole years should you request ? What will be your payment year to repay mortgage in calculatednumber of years ?Suppose you are buying your first home for $144,000, and you have $17,000 for your down payment. You have arranged to finance the remainder with a 30-year, monthly payment, amortized mortgage at a 6.40% nominal interest rate, with the first payment due in one month. What will your monthly payments be? Group of answer choices $831.93 $857.64 $753.30 $714.27 $794.39