2. A loan of $7250 was repaid at the end of 8 months. What size repayment check was written if a 9% annual rate of interest was charged?

Size: px
Start display at page:

Download "2. A loan of $7250 was repaid at the end of 8 months. What size repayment check was written if a 9% annual rate of interest was charged?"

Transcription

1 Math 1630 Practice Test Name Chapter 5 Date For each problem, indicate which formula you are using, (B) substitute the given values into the appropriate places, and (C) solve the formula for the unknown quantity. For those problems which involve compound interest, fill in the numbers for each lines of the TVM solver screen, including all decimal places and negative signs. Use zeros for those quantities which do not apply to a particular problem. For simple interest problems and effective rate problems, leave the TVM solver screen blank. Show all of your work, and include appropriate units in your answers. 1. A relative wills you an annuity that will pay you $4000 per quarter for the next 10 years. At the end of that time, the annuity balance will be zero. If the money in the account earns 6% compounded quarterly, how much is in the account now, prior to the first payment? _ 2. A loan of $7250 was repaid at the end of 8 months. What size repayment check was written if a 9% annual rate of interest was charged? 3. Your plan to deposit $150 per month into an account that pays 4.5% compounded monthly. How long will it be before you have $4,000 for a HDTV monitor? Round up to the next higher month if the answer is not exact.

2 Math 1630/Chapter 5/PracticeTest Page 2 4. What is the annual (nominal) rate compounded daily for a bond that has an effective rate of 7.4%? Use a 365-day year and give the answer as a percent rounded to 2 decimal places. 5. Rental costs for office space have been going up at an average 7% annual compounding rate for the past 5 years. If office space rent is now $20 per square foot per month, what were the monthly rates 5 years ago?

3 Math 1630/Chapter 5/PracticeTest Page 3 6. A company estimates that it will need $100,000 in 8 years to replace a computer. If it establishes a sinking fund by depositing two payments each year into an account paying 10% compounded semiannually, how much should each payment be? 7. If an investor wants earn an annual interest rate of 12.63% on a 13-week T-bill a maturity value of $10,000, how much should the investor pay for the T-bill? 8. At the begging of each month, an employee has $150 deducted from her paycheck for deposit into a savings account. After 20 years, there is $65,250 in the account. What monthly compounding rate is applied to the money in her annuity due account? Give the answer as a percent rounded to 2 decimal places.

4 Math 1630/Chapter 5/PracticeTest Page 4 9. Fred received $ in proceeds when he qualified for a discounted loan with a face value of $2400. If the annual interest rate is 8.25%, how many days does Fred have to pay off the loan without incurring additional interest charges? Use a 365-day year, and round up to the nearest day if the answer is not exact. 10. (i) Which is the better investment and why: a note which pays 8.7% compounded semiannually or a note which pays 8.6% compounded quarterly? (ii)how does your answer charge if you are considering two loans at the given rates? (i) (ii) 11. Mitch and Marge are considering the purchase of a new house costing $295,000. After they make a 20% down payment, the balance will be amortized over 15 years in equal monthly payments at an interest rate of 5.8% compounded monthly. (i) Calculate the down payment. (ii) Find the amount that will be financed. (iii) Determine the monthly payment. (iv) Figure out the total interest that they will pay over the next 15 years. (v) Determine the unpaid balance on the mortgage after 10 years.

5 Math 1630/Chapter 5/PracticeTest Page 5 (i) (i) (ii) (ii) (iii) (iii) (iii) (iii) (iv) (v) (iv) (v) 12. Construct the amortization schedule for a $5000 debt that is to be paid in 10 monthly payments at an interest rate of 18% compounded monthly applied to the unpaid balance. Show how to you calculate the amount of the semiannual payments. The final payment should not differ by more than a few cents from the other 9 payments. Payment Number Amount of Payment Interest for Period Reduction of Unpaid Balance Unpaid Balance (Principal) $ Totals Use amortization formula or TVM solver to determine monthly payment. 13. Be prepared to work a two-stage problem as illustrated by problems (4) and (5) from each of the Practice Problems Sets C and D.

Math 1324 Finite Mathematics Chapter 4 Finance

Math 1324 Finite Mathematics Chapter 4 Finance Math 1324 Finite Mathematics Chapter 4 Finance Simple Interest: Situation where interest is calculated on the original principal only. A = P(1 + rt) where A is I = Prt Ex: A bank pays simple interest at

More information

Example. Chapter F Finance Section F.1 Simple Interest and Discount

Example. Chapter F Finance Section F.1 Simple Interest and Discount Math 166 (c)2011 Epstein Chapter F Page 1 Chapter F Finance Section F.1 Simple Interest and Discount Math 166 (c)2011 Epstein Chapter F Page 2 How much should be place in an account that pays simple interest

More information

Section 8.3 Compound Interest

Section 8.3 Compound Interest Section 8.3 Compound Interest Objectives 1. Use the compound interest formulas. 2. Calculate present value. 3. Understand and compute effective annual yield. 4/24/2013 Section 8.3 1 Compound interest is

More information

Section 5.1 Compound Interest

Section 5.1 Compound Interest Section 5.1 Compound Interest Simple Interest Formulas: Interest: Accumulated amount: I = P rt A = P (1 + rt) Here P is the principal (money you start out with), r is the interest rate (as a decimal),

More information

Section 5.1 Simple and Compound Interest

Section 5.1 Simple and Compound Interest Section 5.1 Simple and Compound Interest Question 1 What is simple interest? Question 2 What is compound interest? Question 3 - What is an effective interest rate? Question 4 - What is continuous compound

More information

Math Week in Review #10

Math Week in Review #10 Math 166 Fall 2008 c Heather Ramsey Page 1 Chapter F - Finance Math 166 - Week in Review #10 Simple Interest - interest that is computed on the original principal only Simple Interest Formulas Interest

More information

Section 5.1 Compound Interest

Section 5.1 Compound Interest Section 5.1 Compound Interest Simple Interest Formulas: Interest: Accumulated amount: I = Prt A = P (1 + rt) Here P is the principal (money you start out with), r is the interest rate (as a decimal), and

More information

Chapter 3 Mathematics of Finance

Chapter 3 Mathematics of Finance Chapter 3 Mathematics of Finance Section R Review Important Terms, Symbols, Concepts 3.1 Simple Interest Interest is the fee paid for the use of a sum of money P, called the principal. Simple interest

More information

CHAPTER 8. Personal Finance. Copyright 2015, 2011, 2007 Pearson Education, Inc. Section 8.4, Slide 1

CHAPTER 8. Personal Finance. Copyright 2015, 2011, 2007 Pearson Education, Inc. Section 8.4, Slide 1 CHAPTER 8 Personal Finance Copyright 2015, 2011, 2007 Pearson Education, Inc. Section 8.4, Slide 1 8.4 Compound Interest Copyright 2015, 2011, 2007 Pearson Education, Inc. Section 8.4, Slide 2 Objectives

More information

Sample Investment Device CD (Certificate of Deposit) Savings Account Bonds Loans for: Car House Start a business

Sample Investment Device CD (Certificate of Deposit) Savings Account Bonds Loans for: Car House Start a business Simple and Compound Interest (Young: 6.1) In this Lecture: 1. Financial Terminology 2. Simple Interest 3. Compound Interest 4. Important Formulas of Finance 5. From Simple to Compound Interest 6. Examples

More information

6.1 Simple and Compound Interest

6.1 Simple and Compound Interest 6.1 Simple and Compound Interest If P dollars (called the principal or present value) earns interest at a simple interest rate of r per year (as a decimal) for t years, then Interest: I = P rt Accumulated

More information

5.3 Amortization and Sinking Funds

5.3 Amortization and Sinking Funds 5.3 Amortization and Sinking Funds Sinking Funds A sinking fund is an account that is set up for a specific purpose at some future date. Typical examples of this are retirement plans, saving money for

More information

Discrete Math Chapter 8 - Pretest. SHORT ANSWER. Write the word or phrase that best completes each statement or answers the question.

Discrete Math Chapter 8 - Pretest. SHORT ANSWER. Write the word or phrase that best completes each statement or answers the question. Discrete Math Name Chapter 8 - Pretest Date SHORT ANSWER. Write the word or phrase that best completes each statement or answers the question. The principal P is borrowed at simple interest rate r for

More information

7.7 Technology: Amortization Tables and Spreadsheets

7.7 Technology: Amortization Tables and Spreadsheets 7.7 Technology: Amortization Tables and Spreadsheets Generally, people must borrow money when they purchase a car, house, or condominium, so they arrange a loan or mortgage. Loans and mortgages are agreements

More information

1: Finance, then 1: TVM Solver

1: Finance, then 1: TVM Solver Wksheet 6-6: TVM Solver A graphing calculat can be used to make calculations using the compound interest fmula: n FV PV ( 1 i). The TVM Solver, the Time-Value-Money Solver, allows you to enter the value

More information

F.3 - Annuities and Sinking Funds

F.3 - Annuities and Sinking Funds F.3 - Annuities and Sinking Funds Math 166-502 Blake Boudreaux Department of Mathematics Texas A&M University March 22, 2018 Blake Boudreaux (TAMU) F.3 - Annuities March 22, 2018 1 / 12 Objectives Know

More information

Sections F.1 and F.2- Simple and Compound Interest

Sections F.1 and F.2- Simple and Compound Interest Sections F.1 and F.2- Simple and Compound Interest Simple Interest Formulas If I denotes the interest on a principal P (in dollars) at an interest rate of r (as a decimal) per year for t years, then we

More information

Math 166: Topics in Contemporary Mathematics II

Math 166: Topics in Contemporary Mathematics II Math 166: Topics in Contemporary Mathematics II Xin Ma Texas A&M University October 28, 2017 Xin Ma (TAMU) Math 166 October 28, 2017 1 / 10 TVM Solver on the Calculator Unlike simple interest, it is much

More information

Further Maths Practice SAC Core: Recursion & Financial Modelling

Further Maths Practice SAC Core: Recursion & Financial Modelling Question 1 Further Maths 2016 - Practice SAC Core: Recursion & Financial Modelling Jeremy is planning to save money for his Schoolies activity at the end of the year. He has an account with $1500 in it

More information

The values in the TVM Solver are quantities involved in compound interest and annuities.

The values in the TVM Solver are quantities involved in compound interest and annuities. Texas Instruments Graphing Calculators have a built in app that may be used to compute quantities involved in compound interest, annuities, and amortization. For the examples below, we ll utilize the screens

More information

Finance Notes AMORTIZED LOANS

Finance Notes AMORTIZED LOANS Amortized Loans Page 1 of 10 AMORTIZED LOANS Objectives: After completing this section, you should be able to do the following: Calculate the monthly payment for a simple interest amortized loan. Calculate

More information

SECTION 6.1: Simple and Compound Interest

SECTION 6.1: Simple and Compound Interest 1 SECTION 6.1: Simple and Compound Interest Chapter 6 focuses on and various financial applications of interest. GOAL: Understand and apply different types of interest. Simple Interest If a sum of money

More information

Calculator Keystrokes (Get Rich Slow) - Hewlett Packard 12C

Calculator Keystrokes (Get Rich Slow) - Hewlett Packard 12C Calculator Keystrokes (Get Rich Slow) - Hewlett Packard 12C Keystrokes for the HP 12C are shown in the following order: (1) Quick Start, pages 165-169 of the Appendix. This will provide some basics for

More information

Section Compound Interest

Section Compound Interest Section 5.1 - Compound Interest Simple Interest Formulas If I denotes the interest on a principal P (in dollars) at an interest rate of r (as a decimal) per year for t years, then we have: Interest: Accumulated

More information

Math 1090 Mortgage Project Name(s) Mason Howe Due date: 4/10/2015

Math 1090 Mortgage Project Name(s) Mason Howe Due date: 4/10/2015 Math 1090 Mortgage Project Name(s) Mason Howe Due date: 4/10/2015 In this project we will examine a home loan or mortgage. Assume that you have found a home for sale and have agreed to a purchase price

More information

MATH COLLEGE ALGEBRA/BUSN - PRACTICE EXAM #3 - FALL DR. DAVID BRIDGE

MATH COLLEGE ALGEBRA/BUSN - PRACTICE EXAM #3 - FALL DR. DAVID BRIDGE MATH 15 - COLLEGE ALGEBRA/BUSN - PRACTICE EXAM # - FALL 2007 - DR. DAVID BRIDGE MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. Find the simple interest.

More information

Simple Interest: Interest earned on the original investment amount only. I = Prt

Simple Interest: Interest earned on the original investment amount only. I = Prt c Kathryn Bollinger, June 28, 2011 1 Chapter 5 - Finance 5.1 - Compound Interest Simple Interest: Interest earned on the original investment amount only If P dollars (called the principal or present value)

More information

Fin 5413: Chapter 04 - Fixed Interest Rate Mortgage Loans Page 1 Solutions to Problems - Chapter 4 Fixed Interest Rate Mortgage Loans

Fin 5413: Chapter 04 - Fixed Interest Rate Mortgage Loans Page 1 Solutions to Problems - Chapter 4 Fixed Interest Rate Mortgage Loans Fin 5413: Chapter 04 - Fixed Interest Rate Mortgage Loans Page 1 Solutions to Problems - Chapter 4 Fixed Interest Rate Mortgage Loans Problem 4-1 A borrower makes a fully amortizing CPM mortgage loan.

More information

ESSENTIAL QUESTION How do you calculate the cost of repaying a loan?

ESSENTIAL QUESTION How do you calculate the cost of repaying a loan? ? LESSON 16.1 Repaying Loans ESSENTIAL QUESTION How do you calculate the cost of repaying a loan? Personal financial literacy 8.12.A Solve real-world problems comparing how interest rate and loan length

More information

Page Points Score Total: 100

Page Points Score Total: 100 Math 1130 Spring 2019 Sample Midterm 3a 4/11/19 Name (Print): Username.#: Lecturer: Rec. Instructor: Rec. Time: This exam contains 9 pages (including this cover page) and 9 problems. Check to see if any

More information

Learning Plan 3 Chapter 3

Learning Plan 3 Chapter 3 Learning Plan 3 Chapter 3 Questions 1 and 2 (page 82) To convert a decimal into a percent, you must move the decimal point two places to the right. 0.72 = 72% 5.46 = 546% 3.0842 = 308.42% Question 3 Write

More information

The TVM Solver. When you input four of the first five variables in the list above, the TVM Solver solves for the fifth variable.

The TVM Solver. When you input four of the first five variables in the list above, the TVM Solver solves for the fifth variable. 1 The TVM Solver The TVM Solver is an application on the TI-83 Plus graphing calculator. It displays the timevalue-of-money (TVM) variables used in solving finance problems. Prior to using the TVM Solver,

More information

The three formulas we use most commonly involving compounding interest n times a year are

The three formulas we use most commonly involving compounding interest n times a year are Section 6.6 and 6.7 with finance review questions are included in this document for your convenience for studying for quizzes and exams for Finance Calculations for Math 11. Section 6.6 focuses on identifying

More information

Before How can lines on a graph show the effect of interest rates on savings accounts?

Before How can lines on a graph show the effect of interest rates on savings accounts? Compound Interest LAUNCH (7 MIN) Before How can lines on a graph show the effect of interest rates on savings accounts? During How can you tell what the graph of simple interest looks like? After What

More information

Prepared by Johnny Howard 2015 South-Western, a part of Cengage Learning

Prepared by Johnny Howard 2015 South-Western, a part of Cengage Learning Prepared by Johnny Howard 23 2 T E R M S Annuities Annuity Present value of an annuity Sinking fund Future value of an annuity Ordinary annuity Beginning of the annuity End of the annuity 1 23 3 Figure

More information

Math 1130 Exam 2 Review SHORT ANSWER. Write the word or phrase that best completes each statement or answers the question.

Math 1130 Exam 2 Review SHORT ANSWER. Write the word or phrase that best completes each statement or answers the question. Math 1130 Exam 2 Review Provide an appropriate response. 1) Write the following in terms of ln x, ln(x - 3), and ln(x + 1): ln x 3 (x - 3)(x + 1) 2 1) 2) Write the following in terms of ln x, ln(x - 3),

More information

PREMIUM VERSION PREVIEW

PREMIUM VERSION PREVIEW FINANCIAL MATHS PREMIUM VERSION PREVIEW WWW.MATHSPOINTS.IE/SIGN-UP/ 205 LCHL Paper Question 6 (a) (i) Donagh is arranging a loan and is examining two different repayment options. Bank A will charge him

More information

1. Graph y = 2x 2, let x = 3, 2, 1,0,1,2, and 3. 4x 2y = 8. Survey of Math Exam 2 Name. See Marianne for solution

1. Graph y = 2x 2, let x = 3, 2, 1,0,1,2, and 3. 4x 2y = 8. Survey of Math Exam 2 Name. See Marianne for solution Survey of Math Exam 2 Name 1. Graph y = 2x 2, let x = 3, 2, 1,0,1,2, and 3 See Marianne for solution 2. Use the x- and y-intercepts to graph See Marianne for solution 4x 2y = 8 3. If f (x) = 3x 2 7x 5,

More information

MATH COLLEGE ALGEBRA/BUSN - PRACTICE EXAM #3 - FALL DR. DAVID BRIDGE

MATH COLLEGE ALGEBRA/BUSN - PRACTICE EXAM #3 - FALL DR. DAVID BRIDGE MATH 45 - COLLEGE ALGEBRA/BUSN - PRACTICE EXAM # - FALL 00 - DR. DAVID BRIDGE MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. Find the simple interest.

More information

FINANCE, GROWTH & DECAY (LIVE) 08 APRIL 2015 Section A: Summary Notes and Examples

FINANCE, GROWTH & DECAY (LIVE) 08 APRIL 2015 Section A: Summary Notes and Examples FINANCE, GROWTH & DECAY (LIVE) 08 APRIL 2015 Section A: Summary Notes and Examples There are two types of formula dealt with in this section: Future Value Annuity Formula where: equal and regular payment

More information

Part 2. Finite Mathematics. Chapter 3 Mathematics of Finance Chapter 4 System of Linear Equations; Matrices

Part 2. Finite Mathematics. Chapter 3 Mathematics of Finance Chapter 4 System of Linear Equations; Matrices Part 2 Finite Mathematics Chapter 3 Mathematics of Finance Chapter 4 System of Linear Equations; Matrices Chapter 3 Mathematics of Finance Section 1 Simple Interest Section 2 Compound and Continuous Compound

More information

Final Examination MATH NOTE TO PRINTER

Final Examination MATH NOTE TO PRINTER Final Examination MATH 329 2003 01 1 NOTE TO PRINTER (These instructions are for the printer. They should not be duplicated.) This examination should be printed on 8 1 2 14 paper, and stapled with 3 side

More information

Chapter 5 - Level 3 - Course FM Solutions

Chapter 5 - Level 3 - Course FM Solutions ONLY CERTAIN PROBLEMS HAVE SOLUTIONS. THE REMAINING WILL BE ADDED OVER TIME. 1. Kathy can take out a loan of 50,000 with Bank A or Bank B. With Bank A, she must repay the loan with 60 monthly payments

More information

hp calculators HP 20b Loan Amortizations The time value of money application Amortization Amortization on the HP 20b Practice amortizing loans

hp calculators HP 20b Loan Amortizations The time value of money application Amortization Amortization on the HP 20b Practice amortizing loans The time value of money application Amortization Amortization on the HP 20b Practice amortizing loans The time value of money application The time value of money application built into the HP 20b is used

More information

7.5 Amount of an Ordinary Annuity

7.5 Amount of an Ordinary Annuity 7.5 Amount of an Ordinary Annuity Nigel is saving $700 each year for a trip. Rashid is saving $200 at the end of each month for university. Jeanine is depositing $875 at the end of each 3 months for 3

More information

Lesson 24 Annuities. Minds On

Lesson 24 Annuities. Minds On Lesson 24 Annuities Goals To define define and understand how annuities work. To understand how investments, loans and mortgages work. To analyze and solve annuities in real world situations (loans, investments).

More information

Supplemental/Deferred Examination MATH NOTE TO PRINTER

Supplemental/Deferred Examination MATH NOTE TO PRINTER Supplemental/Deferred Examination MATH 329 2003 01 1 NOTE TO PRINTER (These instructions are for the printer. They should not be duplicated.) This examination should be printed on 8 1 2 14 paper, and stapled

More information

Page Points Score Total: 100

Page Points Score Total: 100 Math 1130 Autumn 2018 Sample Midterm 2c 2/28/19 Name (Print): Username.#: Lecturer: Rec. Instructor: Rec. Time: This exam contains 8 pages (including this cover page) and 6 problems. Check to see if any

More information

MATH 1012 Section 6.6 Solving Application Problems with Percent Bland

MATH 1012 Section 6.6 Solving Application Problems with Percent Bland MATH 1012 Section 6.6 Solving Application Problems with Percent Bland Office Max sells a flat panel computer monitor for $299. If the sales tax rate is 5%, how much tax is paid? What is the total cost

More information

Time Value of Money. Part III. Outline of the Lecture. September Growing Annuities. The Effect of Compounding. Loan Type and Loan Amortization

Time Value of Money. Part III. Outline of the Lecture. September Growing Annuities. The Effect of Compounding. Loan Type and Loan Amortization Time Value of Money Part III September 2003 Outline of the Lecture Growing Annuities The Effect of Compounding Loan Type and Loan Amortization 2 Growing Annuities The present value of an annuity in which

More information

Future Value Sinking Fund Present Value Amortization. P V = P MT [1 (1 + i) n ] i

Future Value Sinking Fund Present Value Amortization. P V = P MT [1 (1 + i) n ] i Math 141-copyright Joe Kahlig, 14B Page 1 Section 5.2: Annuities Section 5.3: Amortization and Sinking Funds Definition: An annuity is an instrument that involves fixed payments be made/received at equal

More information

Competencies or Topics Standards Week Week 1, 2 and 3

Competencies or Topics Standards Week Week 1, 2 and 3 Course: Personal Finance Test(s) Given: Chapter Test and Semester Test Resources: Personal Finance Book and Binder, Internet, guest speakers, worksheets from various personal finance books, excel, access,

More information

Math2UU3*TEST4. Duration of Test: 60 minutes McMaster University, 27 November Last name (PLEASE PRINT): First name (PLEASE PRINT): Student No.

Math2UU3*TEST4. Duration of Test: 60 minutes McMaster University, 27 November Last name (PLEASE PRINT): First name (PLEASE PRINT): Student No. Math2UU3*TEST4 Day Class Duration of Test: 60 minutes McMaster University, 27 November 208 Dr M. Lovrić Last name (PLEASE PRINT): First name (PLEASE PRINT): This test has 8 pages. Calculators allowed:

More information

Find each percent of change. Round answers to the nearest tenth of a percent, if necessary. A. 65 is decreased to 38.

Find each percent of change. Round answers to the nearest tenth of a percent, if necessary. A. 65 is decreased to 38. LESSON 6-6 Percent of Change Lesson Objectives Solve problems involving percent of change Vocabulary percent of change (p. 352) percent of increase (p. 352) percent of decrease (p. 352) Additional Examples

More information

Math Review Chapter 1

Math Review Chapter 1 Math 60 - Review Chapter Name ) A mortgage on a house is $90,000, the interest rate is 8 %, and the loan period is 5 years. What is the monthly payment? ) Joan wants to start an annuity that will have

More information

Simple Interest. Formula I = prt

Simple Interest. Formula I = prt Simple Interest Formula I = prt I = PRT I = interest earned (amount of money the bank pays you) P = Principal amount invested or borrowed. R = Interest Rate usually given as a percent (must changed to

More information

Chapter 9: Consumer Mathematics. To convert a percent to a fraction, drop %, use percent as numerator and 100 as denominator.

Chapter 9: Consumer Mathematics. To convert a percent to a fraction, drop %, use percent as numerator and 100 as denominator. Chapter 9: Consumer Mathematics Definition: Percent To convert a percent to a decimal, drop % and move the decimal two places left. Examples: To convert a percent to a fraction, drop %, use percent as

More information

Survey of Math Exam 2 Name

Survey of Math Exam 2 Name Survey of Math Exam 2 Name 1. Graph y = 2x 2, by letting x = 3, 2, 1,0,1,2, and 3 and finding corresponding values for y. SEE MARIANNE FOR SOLUTION 2. Use the x- and y-intercepts to graph 4x 2y = 8 SEE

More information

Lesson 7.1: Basic Concepts in Amortization

Lesson 7.1: Basic Concepts in Amortization Lesson 7.1: Basic Concepts in Amortization Do you know? One of the most important and most common applications of annuities in business is the repayment of interest-bearing debts: (1) Amortization; and

More information

Math 147 Section 6.4. Application Example

Math 147 Section 6.4. Application Example Math 147 Section 6.4 Present Value of Annuities 1 Application Example Suppose an individual makes an initial investment of $1500 in an account that earns 8.4%, compounded monthly, and makes additional

More information

Fill-in-the-Blank Equations. Exercises

Fill-in-the-Blank Equations. Exercises Chapter 1 Introduction to Accounting and Business Study Guide Solutions 1. Owner s Equity 2. Net Income or Net Loss 3. Net Income (or subtract if a Net Loss) 4. Cash Flows from Investing Activities 5.

More information

REAL LIFE PERCENT PRACTICE TEST

REAL LIFE PERCENT PRACTICE TEST Name ID DATE PERIOD REAL LIFE PERCENT PRACTICE TEST REMEMBER YOU CAN USE CALCULATORS BUT YOU MUST SHOW EACH SETUP!!!! 1. Find the sales tax to the nearest cent, then tell the cost with tax. A skateboard

More information

REVIEW MATERIALS FOR REAL ESTATE FUNDAMENTALS

REVIEW MATERIALS FOR REAL ESTATE FUNDAMENTALS REVIEW MATERIALS FOR REAL ESTATE FUNDAMENTALS 1997, Roy T. Black J. Andrew Hansz, Ph.D., CFA REAE 3325, Fall 2005 University of Texas, Arlington Department of Finance and Real Estate CONTENTS ITEM ANNUAL

More information

Amortization and Sinking Fund Chapter 7. Sir Migo Mendoza

Amortization and Sinking Fund Chapter 7. Sir Migo Mendoza Amortization and Sinking Fund Chapter 7 Sir Migo Mendoza Basic Concepts in Amortization Lesson 7.1 Sir Migo Mendoza Do you know? One of the most important and most common applications of annuities in business

More information

Math 134 Tutorial 7, 2011: Financial Maths

Math 134 Tutorial 7, 2011: Financial Maths Math 134 Tutorial 7, 2011: Financial Maths For each question, identify which of the formulae a to g applies. what you are asked to find, and what information you have been given. Final answers can be worked

More information

Accuracy penalty applies in part (c) if answer not given correct to 2 decimal places.

Accuracy penalty applies in part (c) if answer not given correct to 2 decimal places. Answers to Financial Math Review Packet-November Questions 1. Financial penalty (FP) applies in parts (b) and (d). Accuracy penalty applies in part (e) if answer not given correct to 2 decimal places (a)

More information

Finite Math APY and Annuities 20 February / 15

Finite Math APY and Annuities 20 February / 15 APY and Annuities Finite Math 20 February 2017 Finite Math APY and Annuities 20 February 2017 1 / 15 Quiz If some amount of money is deposited into a savings account with interest compounded biweekly,

More information

Mortgage Finance Review Questions 1

Mortgage Finance Review Questions 1 Mortgage Finance Review Questions 1 BUSI 221 MORTGAGE FINANCE REVIEW QUESTIONS Detailed solutions are provided at the end of the questions. REVIEW QUESTION 1 Gordon and Helen have recently purchased a

More information

MAT 121: Mathematics for Business and Information Science OPTIONAL Take-Home "Quest" on Chapter 5: Mathematics of Finance 70 Points Total.

MAT 121: Mathematics for Business and Information Science OPTIONAL Take-Home Quest on Chapter 5: Mathematics of Finance 70 Points Total. Name: Section: Date: MAT 121: Mathematics for Business and Information Science OPTIONAL Take-Home "Quest" on Chapter 5: Mathematics of Finance 70 Points Total Guidelines 1. Each student must produce his

More information

Handout No. 5. A(t) = P e rt

Handout No. 5. A(t) = P e rt Name: MATH 1113 Precalculus Eric Perkerson Date: October 12, 2014 Handout No. 5 Problem 8 v.1 If P = 500 dollars is deposited in a savings account that pays interest at a rate of 4 = 19/2% per year compounded

More information

5.1 Simple and Compound Interest

5.1 Simple and Compound Interest 5.1 Simple and Compound Interest Simple Interest Principal Rate Time Ex 1) Simple Interest Future Value Ex 2) Maturity Values Find the maturity value for each loan at simple interest. a. A loan of $2500

More information

CHAPTER 2. Financial Mathematics

CHAPTER 2. Financial Mathematics CHAPTER 2 Financial Mathematics LEARNING OBJECTIVES By the end of this chapter, you should be able to explain the concept of simple interest; use the simple interest formula to calculate interest, interest

More information

MAT133Y5 Assignment 01

MAT133Y5 Assignment 01 Staple Here Score: / MAT133Y Assignment 01 Family Name: Given Name: Indicate the tutorial in which you are enrolled: TUT01 TUT02 TUT03 TUT04 TUT0 TUT08 T T1600 T00 W0900 W00 W10 TUT09 TUT0111 TUT0112 TUT0114

More information

Stat 274 Theory of Interest. Chapter 5: Loan Repayment. Brian Hartman Brigham Young University

Stat 274 Theory of Interest. Chapter 5: Loan Repayment. Brian Hartman Brigham Young University Stat 274 Theory of Interest Chapter 5: Loan Repayment Brian Hartman Brigham Young University Amortized Loan Each time a payment is made, the interest due is paid first. Examples: You borrow 2000 at 5%

More information

Fill-in-the-Blank Equations. Exercises

Fill-in-the-Blank Equations. Exercises Chapter 1 Introduction to Accounting and Business Study Guide Solutions Fill-in-the-Blank Equations 1. Equity 2. Net income or net loss 3. Net income (or subtract if a net loss) 4. Cash flows from investing

More information

5= /

5= / Chapter 6 Finance 6.1 Simple Interest and Sequences Review: I = Prt (Simple Interest) What does Simple mean? Not Simple = Compound I part Interest is calculated once, at the end. Ex: (#10) If you borrow

More information

MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question.

MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. MGF 1107 Practice Final Dr. Schnackenberg MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. Graph the equation. Select integers for x, -3 x 3. 1) y

More information

Math 373 Fall 2014 Homework Chapter 5

Math 373 Fall 2014 Homework Chapter 5 Math 373 Fall 2014 Homework Chapter 5 Chapter 5 Section 2 1. (S12HW) Kwaku borrows 100,000 to be repaid with five annual payments. The annual effective interest rate on the loan is 6%. Complete an amortization

More information

TVM Appendix: Using the TI-83/84

TVM Appendix: Using the TI-83/84 Time Value of Money Problems on a Texas Instruments TI-84 Before you start: To calculate problems on a TI-84, you have to go into the applications menu, the lavender APPS key on the calculator. Several

More information

Writing a Percent as a Decimal P D

Writing a Percent as a Decimal P D Math 20 Arithmetic Sec 7.1: Percent, Decimals, Fractions Defn Percent means parts per 100. The sign is used to show the number of parts out of 100 parts. Examples Ex 1 Write as a percent. In a group of

More information

Copyright 2015 by the UBC Real Estate Division

Copyright 2015 by the UBC Real Estate Division DISCLAIMER: This publication is intended for EDUCATIONAL purposes only. The information contained herein is subject to change with no notice, and while a great deal of care has been taken to provide accurate

More information

Simple Interest. Simple Interest is the money earned (or owed) only on the borrowed. Balance that Interest is Calculated On

Simple Interest. Simple Interest is the money earned (or owed) only on the borrowed. Balance that Interest is Calculated On MCR3U Unit 8: Financial Applications Lesson 1 Date: Learning goal: I understand simple interest and can calculate any value in the simple interest formula. Simple Interest is the money earned (or owed)

More information

CONTENTS CHAPTER 1 INTEREST RATE MEASUREMENT 1

CONTENTS CHAPTER 1 INTEREST RATE MEASUREMENT 1 CONTENTS CHAPTER 1 INTEREST RATE MEASUREMENT 1 1.0 Introduction 1 1.1 Interest Accumulation and Effective Rates of Interest 4 1.1.1 Effective Rates of Interest 7 1.1.2 Compound Interest 8 1.1.3 Simple

More information

Future Value of Multiple Cash Flows

Future Value of Multiple Cash Flows Future Value of Multiple Cash Flows FV t CF 0 t t r CF r... CF t You open a bank account today with $500. You expect to deposit $,000 at the end of each of the next three years. Interest rates are 5%,

More information

Introduction to the Compound Interest Formula

Introduction to the Compound Interest Formula Introduction to the Compound Interest Formula Lesson Objectives: students will be introduced to the formula students will learn how to determine the value of the required variables in order to use the

More information

Page Points Score Total: 100

Page Points Score Total: 100 Math 1130 Spring 2019 Sample Midterm 2b 2/28/19 Name (Print): Username.#: Lecturer: Rec. Instructor: Rec. Time: This exam contains 10 pages (including this cover page) and 9 problems. Check to see if any

More information

Chapter 6. Percents and their Applications

Chapter 6. Percents and their Applications Chapter 6 Percents and their Applications What is a percent? A percent is 1 one hundredth of a number. For instance, a penny is 1/100 of a dollar. Each one hundredth is 1% A nickel is 5/100 of a dollar

More information

Further Mathematics 2016 Core: RECURSION AND FINANCIAL MODELLING Chapter 7 Loans, investments and asset values

Further Mathematics 2016 Core: RECURSION AND FINANCIAL MODELLING Chapter 7 Loans, investments and asset values Further Mathematics 2016 Core: RECURSION AND FINANCIAL MODELLING Chapter 7 Loans, investments and asset values Key knowledge (Chapter 7) Amortisation of a reducing balance loan or annuity and amortisation

More information

Week in Review #7. Section F.3 and F.4: Annuities, Sinking Funds, and Amortization

Week in Review #7. Section F.3 and F.4: Annuities, Sinking Funds, and Amortization WIR Math 166-copyright Joe Kahlig, 10A Page 1 Week in Review #7 Section F.3 and F.4: Annuities, Sinking Funds, and Amortization an annuity is a sequence of payments made at a regular time intervals. For

More information

Review for Final Exam

Review for Final Exam Review for Final Exam Disclaimer: This review is more heavily weighted on Chapter 5 (finance), although some problems from other chapters will be included. Please also take a look at the previous Week

More information

Solution to Problem Set 1

Solution to Problem Set 1 M.I.T. Spring 999 Sloan School of Management 5.45 Solution to Problem Set. Investment has an NPV of 0000 + 20000 + 20% = 6667. Similarly, investments 2, 3, and 4 have NPV s of 5000, -47, and 267, respectively.

More information

Name Date. Which option is most beneficial for the bank, and which is most beneficial for Leandro? A B C N = N = N = I% = I% = I% = PV = PV = PV =

Name Date. Which option is most beneficial for the bank, and which is most beneficial for Leandro? A B C N = N = N = I% = I% = I% = PV = PV = PV = F Math 12 2.0 Getting Started p. 78 Name Date Doris works as a personal loan manager at a bank. It is her job to decide whether the bank should lend money to a customer. When she approves a loan, she thinks

More information

Algebra 2: Lesson 11-9 Calculating Monthly Payments. Learning Goal: 1) How do we determine a monthly payment for a loan using any given formula?

Algebra 2: Lesson 11-9 Calculating Monthly Payments. Learning Goal: 1) How do we determine a monthly payment for a loan using any given formula? NAME: DATE: Algebra 2: Lesson 11-9 Calculating Monthly Payments Learning Goal: 1) How do we determine a monthly payment for a loan using any given formula? Warm Up: Ready? Scenerio. You are 25 years old

More information

Chapter 03 - Basic Annuities

Chapter 03 - Basic Annuities 3-1 Chapter 03 - Basic Annuities Section 3.0 - Sum of a Geometric Sequence The form for the sum of a geometric sequence is: Sum(n) a + ar + ar 2 + ar 3 + + ar n 1 Here a = (the first term) n = (the number

More information

Chapter 15B and 15C - Annuities formula

Chapter 15B and 15C - Annuities formula Chapter 15B and 15C - Annuities formula Finding the amount owing at any time during the term of the loan. A = PR n Q Rn 1 or TVM function on the Graphics Calculator Finding the repayment amount, Q Q =

More information

Everyone Wants a Mortgage

Everyone Wants a Mortgage Everyone Wants a Mortgage (for a home near the ocean!!) Mortgage Scenario One House cost: $1 290 000 Deposit: $150 000 Minimum Deposit: 10% 1)a) Do you have enough money for the deposit? b) What is the

More information

Mathematics for Economists

Mathematics for Economists Department of Economics Mathematics for Economists Chapter 4 Mathematics of Finance Econ 506 Dr. Mohammad Zainal 4 Mathematics of Finance Compound Interest Annuities Amortization and Sinking Funds Arithmetic

More information

January 29. Annuities

January 29. Annuities January 29 Annuities An annuity is a repeating payment, typically of a fixed amount, over a period of time. An annuity is like a loan in reverse; rather than paying a loan company, a bank or investment

More information

This page must be completed and submitted with your Substantive Assignment. Incomplete or missing information WILL NOT be processed.

This page must be completed and submitted with your Substantive Assignment. Incomplete or missing information WILL NOT be processed. Welcome to Math 12 Foundations This page must be completed and submitted with your Substantive Assignment. Incomplete or missing information WILL NOT be processed. NOTE: Registration forms with attached,

More information

Final Examination MATH NOTE TO PRINTER

Final Examination MATH NOTE TO PRINTER Final Examination MATH 329 2004 01 1 NOTE TO PRINTER (These instructions are for the printer. They should not be duplicated.) This examination should be printed on 8 1 2 14 paper, and stapled with 3 side

More information