Chapter 13 Creating Formulas for Financial Applications Microsoft Office Excel 2003.

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Chapter 13 Creating Formulas for Financial Applications Microsoft Office Excel 2003

Transcript of Chapter 13 Creating Formulas for Financial Applications Microsoft Office Excel 2003.

Page 1: Chapter 13 Creating Formulas for Financial Applications Microsoft Office Excel 2003.

Chapter 13

Creating Formulas for Financial Applications

Microsoft Office Excel 2003

Page 2: Chapter 13 Creating Formulas for Financial Applications Microsoft Office Excel 2003.

Using Financial Functions

• Excel’s financial functions enable you to confidently use complex financial formulas in your worksheets.

• Some of the more popular functions are devoted to making investment decisions and working with annuity scenarios. – an annuity is a series of equal cash payments that

are made over a given period of time, i.e. a mortgage payment.

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The Time Value of Money

• Involves calculating the value of money in the past, present and future.

• Based on the premise that money increases in value over time – interest earned

• Depends on your perspective– As a borrower– As a lender

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The Time Value of Money

• Present Value (PV) – the principal amount (may be positive or negative)

• Future Value (FV) – the principal plus interest (may be positive or negative depending on the perspective as a lender or a borrower)

• Payment (PMT) – either the principal or principal plus interest.

• Interest Rate (IR) – a percentage of the principal, usually expressed on an annual basis.

• Period – represents the point in time when interest is paid or earned.

• Term – the amount of time of interest.

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Loan Calculations

• A loan consists of:– The loan amount– The interest rate– The number of payment periods– The periodic payment amount

• If you know any three values, you can create a formula to calculate the unknown component.

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Financial Function Arguments• rate – the interest rate per period.

– If expressed as an annual interest rate, you must divide it by the number of periods.

• nper – the total number of payment periods.• per – a particular period; must be <= nper • pmt – the payment made each period; constant

value that doesn’t change. • fv – the future value after the last payment is

made. – If omitted, it is assumed to be 0 (as with a loan).

• type – indicates when payments are due; if omitted, 0 is assumed.– 0 (due at the end of the period)– 1 (due at the beginning of the period)

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Financial Functions• PMT() – returns the loan payment (principal plus

interest) per period, assuming constant payment amounts and a fixed interest rate.– PMT(rate, nper, pv, fv, type)

• PPMT() – returns the principal part of a loan payment for a given period, assuming constant payment amounts and a fixed interest rate.– PPMT(rate, per, nper, pv, fv, type)

• IPMT() – returns the interest part of a loan payment for a given period, assuming constant payment amounts and a fixed interest rate.– IPMT(rate, per, nper, pv, fv, type)

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Calculating Present and Future Values (PV and FV)

Function Arguments dialog box for the PV function

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Calculating Present and Future Values (PV and FV)

Entering the PV and FV functions

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Calculating Payments (PMT)Function Arguments dialog box for the PMT function

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Calculating Payments (PMT)Completing the Functions 650 workbook

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Financial Functions• RATE() – returns the periodic interest rate of a

loan, given the number of payment periods, the periodic payment amount, and the loan amount.– RATE(nper, pmt, pv, fv, type, guess)

• NPER() – returns the number of payment periods for a loan, given the loan’s amount, interest rate, and periodic payment amount.– NPER(rate, pmt, pv, fv, type)

• PV() – returns the present value (the original loan amount) for a loan, given the interest rate, the number of periods, and the periodic payment amount.– PV(rate, nper, pmt, fv, type)

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Examples

• Pg 274-275 – Loan calculation• Pg 275-277 – Credit card payments• Pg 277-278 – Loan amortization

schedule• Pg 279-282 – Summarizing loan options

using one-way and two-way data tables• Pg 282-283 – Calculating a loan with

irregular payments• Pg 283-290 – Investment calculations• Pg 290-293 – Depreciation calculations