BMGT340 Class Notes Ch 05 Pt 1

Prove the loan payment​ formula, shown below.   PMT=Prn1−1+rn−nt       Question content area bottom Part 1 Manipulate the formula shown below to prove the loan payment formula. The left side of the equation is the future value of the principal amount and the right side is the future value of the loan payments.​ First, solve the equation for PMT.   P1+rnnt  = PMT1+rnnt−1rn

Business Math Worksheet 8.2: Installment loans-Amount Financed Name Background: An installment loan is repaid in several equal payments over a specified period of time. Usually, you make a down payment to cover a portion of the cash price of the item. The amount you finance is the portion of the cash price that you owe after making the down payment. Amount Financed = Cash Price - Down Payment Down Payment = Cash Price x Percent 1. Flora Quinton is buying a new air compressor for her auto repair shop. It sells for $1,299. She makes a down payment of $199 and finances the remainder. How much does she finance? 2. Beatriz Ruiz is buying new office furniture. It sells for a cash price of $2,358.60. The down payment is $200.00. What is the amount financed 3. An office remodeling project costs $15,880. If you pay $3,680 towards the project, how much do you finance?

Question 5.A bank has borrowing needs at timeT >0. Show that by combining an FRAtrade today with a libor loan at timeT, the bank can today lock in its interest cost forthe periodTtoT+α. Does the borrowing bank need to buy or sell the FRA to do this?What is the fixed rate that the bank locks in?

In cell B12, create a formula using the PMT function to calculate the monthly payments for loan Option A. Use the values in cells B8, B10, and B5 for the Rate, Nper, and Pv arguments, respectively, and do not enter any values for the optional arguments. Copy the formula you created in cell B12 into the range C12:D12.

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Practice Set 7 – The Mathematics of Finance (for CBAE, CHE, & CAE) Mathematics as a Tool (Part 2) H. Select the formula to be used in each problem below, then solve. nt A = P| 1+- A P = I = A-P, I = Prt nt 1+- 1. What is the compound amount and interest if Php 10,000 is invested at 3.6% compounded monthly for 2 years? 2. How much interest earned in 5 years on Php 20,000 deposited in an account paying 6.5% compounded semi-annually? 3. How much money should you invest at an interest rate of 4.5% compounded monthly, in order to have Php 300,000 in 4 years? ctice Set

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tion □ [myUT 1 ovide your answer below: N Module 2.5: Understanding ALT Courses CURRENT OBJECTIVE Calculate the monthly payment and interest cost for a mortgage Question A mutual fund manager wishes to purchase a property that's been valued at $1.5 m. She has $200,000 in cash to use as a deposit, and she will require a mortgage for the rest. The annual interest rate on the loan is 2.45% and the loan is for 25 years. Calculate the monthly payments. Round your answer to the nearest cent. Do NOT round until you have calculated the final answer. X C knewton.com V B Module 2.5: Understanding & in N FEEDBACK 3 V- Content ALT MORE INSTRUCTION A + 2.1 FN 88 11 SUB SHIFT 4

Finding the Interest Rate: Concept Connection Example 6-3 (page 237) 18. What interest rates are implied by the following lending arrangements? a. You borrow $500 and repay $555 in one year. b. You lend $1,850 and are repaid $2,078.66 in two years. c. You lend $750 and are repaid $1,114.46 in five years with quarterly compounding. d. You borrow $12,500 and repay $21,364.24 in three years under monthly compounding. (Note. In parts c and d, be sure to give your answer as the annual nominal rate.) Lasher, William R.. Practical Financial Management (Page 276). South-Western College Pub. Kindle Edition.

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What is the advantage of a variable-interest loan? Protects the borrower from rising interest rates Borrower can capitalize on a reference rate decrease Makes it easier for the borrower to plan for future payments Reduces the total interest payments Which of the following tools is used to analyze the industry attractiveness in the credit application process? PESTEL analysis Management analysis Ratios analysis SWOT analysis

6. Time Value of Money: Comparing Interest Rates Different compounding periods, are used for different types of investments. In order to properly compare investments or loans with different compounding periods, we need to put them on a common basis. In order to do this, you need to understand the difference between the nominal interest rate (INOM) and the effective annual rate (EAR). The -Select- interest rate is quoted by borrowers and lenders, and it is also called the annual percentage rate (APR). If the compounding periods for different securities is the same, then you -Select- use the APR for comparison. If the securities have different compounding periods, then the -Select- must be used for comparison. Here, M is the number of compounding periods per year and INOM/M is equal to the periodic rate (IPER). If a loan or investment uses -Select- the nominal interest rate is also its effective annual rate. However, if compounding occurs more than once a year, EAR is -Select- INOM.…

QUESTION 7 First National Bank has assets that are more rate-sensitive than its liabilities.  As interest rates rise, then we should expect the bank profits to:   A. Remain unchanged   B. Fall   C. Rise