Annual Percentage Rate and Real Estate

Poor Dog, Inc. borrowed $135,000 from the bank today. They must repay this money over the next six years by making monthly payments of $2,215.10. What is the interest rate on the loan? Express your answer with annual compounding.

People often wish to make money investing in real estate, but it can turn up some negative numbers if they don't know what they're doing. If you want success, you should keep reading. You should keep reading if you want success. You will get some fantastic guidance on the topic of real estate investing as you proceed.

Home ownership is the American dream! It is one of the most costly purchases an individual or family can make in their lifetime. Some people save until they have cash to purchase however, many people borrow money from a bank or lending institution; when a person borrows money to purchase a home the loan is called a mortgage. The lender is called the mortgagee and the borrower is called the mortgagor; banks have several different types of mortgages: fixed rate mortgage, adjustable rate mortgage, investment mortgage and much more. Borrowers have to undergo the lender underwriting process to show financial capability of repaying the mortgage (Makarov & Plantin, 2013). In this article I will use a fictitious person named “Julianna,” she is in the process of buying her first home at age 30; I will be her lender and will use mathematical procedures to find out what is her down payment, principle, installment payment, points (closing cost), mortgage maturity value and total interest paid.

A firm has an expected dividend next year of $1.20 per share, a zero growth rate

b. If you inherited $100,000 today and invested all of it in a security that paid an 8% rate of return, how much would you have in 15 years?

What annual interest rate is needed to produce $200,000 after five years if only $100,000 is invested?

DO YOU AGREE WITH MR. WILSON 'S ESTIMATE OF THE COMPANY 'S LOAN REQUIREMENTS? HOW MUCH WILL HE NEED TO FINANCE THE EXPECTED EXPANSION IN SALES TO $ 5.5 MILLION IN 2006 AND TO TAKE ALL TRADE DISCOUNTS?

Exhibit 6 tells us the financial analysis of each of the real estate properties. The Fowler Building has the greatest increase in capital value at 41.49%, while Ivy Terrace has the least increase in capital value with 25.00%. In year 10, if the clients decide to sell their property the Fowler Building will have had the greatest increase in value. Its sale price in September 2003 is estimated at $9,400,000 and in the 10th year in 2013 the estimated sale price would be $13,300,000.

Let us start off by calculating the interest earned over the four years of the mortgage:

1. If Mrs. Beach wanted to invest a lump sum of money today to have $100,000 when she retired at 65 (she is 40 years old today) how much of a deposit would she have to make if the interest rate on the C.D. was 5%?

12. Today, you deposit $10,750 in a bank account that pays 3 percent simple interest. How much interest will you earn over the next 7 years?

The original mortgage of the house was signed by 103,190 considering thirty years of mortgage and 9.25% and applying the Net Present Value principle the year payment is: 10267.

Since remodeling the house, Sexton has been operating the property at a profit, with income from operations currently at $15,000. If we based the sales price on current net operating income and an 8.25% capitalization rate, Sexton should be able to sell the property for about $182,000. Exhibit 1 provides a sales price range between 162,000 and $207,000 based on a range of cap rates.

In question four, Janet was asked to solve a question that deals with annuity payments, specifically, ordinary annuities. It starts by asking of how much you will make if you add $2,000 every year and it is compounded by 10% interest every year. These, for the most part, are future value problems. The first one comes out to be a future value of $12,210.20, which does not satisfy the need for $20,000. The next part asks what the value would be if the interest was compounded semiannually. You have to do an equation in order to find out what the effective annual interest rate. Through this equation you come out with a value of 10.25% and after the calculator calculations you come out with a future value of $12,271.11, also not meeting the demand for that first year of college. The next part asks what payment will you need in order to get to that $20,000 number and the present value comes to be $3,275.95. Next, the case asks what original payment you would need in order

(Compound annuity) what is the accumulated sum of each of the following streams of payme