Formulas and Functions
Table Of Contents
- Formulas and Functions
- Contents
- Preface: Welcome to iWork Formulas & Functions
- Chapter 1: Using Formulas in Tables
- The Elements of Formulas
- Performing Instant Calculations in Numbers
- Using Predefined Quick Formulas
- Creating Your Own Formulas
- Removing Formulas
- Referring to Cells in Formulas
- Using Operators in Formulas
- The String Operator and the Wildcards
- Copying or Moving Formulas and Their Computed Values
- Viewing All Formulas in a Spreadsheet
- Finding and Replacing Formula Elements
- Chapter 2: Overview of the iWork Functions
- Chapter 3: Date and Time Functions
- Chapter 4: Duration Functions
- Chapter 5: Engineering Functions
- Chapter 6: Financial Functions
- Chapter 7: Logical and Information Functions
- Chapter 8: Numeric Functions
- Chapter 9: Reference Functions
- Chapter 10: Statistical Functions
- Listing of Statistical Functions
- AVEDEV
- AVERAGE
- AVERAGEA
- AVERAGEIF
- AVERAGEIFS
- BETADIST
- BETAINV
- BINOMDIST
- CHIDIST
- CHIINV
- CHITEST
- CONFIDENCE
- CORREL
- COUNT
- COUNTA
- COUNTBLANK
- COUNTIF
- COUNTIFS
- COVAR
- CRITBINOM
- DEVSQ
- EXPONDIST
- FDIST
- FINV
- FORECAST
- FREQUENCY
- GAMMADIST
- GAMMAINV
- GAMMALN
- GEOMEAN
- HARMEAN
- INTERCEPT
- LARGE
- LINEST
- Additional Statistics
- LOGINV
- LOGNORMDIST
- MAX
- MAXA
- MEDIAN
- MIN
- MINA
- MODE
- NEGBINOMDIST
- NORMDIST
- NORMINV
- NORMSDIST
- NORMSINV
- PERCENTILE
- PERCENTRANK
- PERMUT
- POISSON
- PROB
- QUARTILE
- RANK
- SLOPE
- SMALL
- STANDARDIZE
- STDEV
- STDEVA
- STDEVP
- STDEVPA
- TDIST
- TINV
- TTEST
- VAR
- VARA
- VARP
- VARPA
- ZTEST
- Chapter 11: Text Functions
- Chapter 12: Trigonometric Functions
- Chapter 13: Additional Examples and Topics
- Index
Chapter 6 Financial Functions 149
VDB
The VDB (variable declining balance) function returns the amount of depreciation of
an asset over a chosen time interval, based on a specied depreciation rate.
VDB(cost, salvage, life, starting-per, ending-per, depr-factor, no-switch)
 cost: The initial cost of the asset. cost is a number value and must be greater than or
equal to 0.
 salvage: The salvage value of the asset. salvage is a number value and must be
greater than or equal to 0.
 life: The number of periods over which the asset is depreciating. life is a number
value and must be greater than 0. A decimal (fractional) part of life is allowed (for
example, 5.5 for a ve and one-half year depreciable life).
 starting-per: First period to include in the calculation. starting-per is a number value.
 ending-per: Last period to include in the calculation. ending-per is a number value
and must be greater than 0 and greater than starting-per.
 depr-factor: An optional number that determines the depreciation rate. depr-factor
is a number value. If omitted, 2 (200% for double-declining) is assumed. The higher
the number, the more rapid the depreciation. For example, if a depreciation rate of
one and one-half times the straight line depreciation is desired, use 1.5 or 150%.
 no-switch: An optional value indicating whether depreciation switches over to the
straight-line method.
switch (0, FALSE, or omitted): Switch to the straight line method in the year that
straight-line depreciation exceeds declining balance depreciation.
no switch (1, TRUE): Do not switch to the straight-line method.
Usage Notes
 starting-per should be specied as the period prior to the rst period you wish to
include in the calculation. If you wish to include the rst period, use 0 for starting-per.
If you wish to determine depreciation that includes only the rst period, Â ending-per
should be 1.
Examples
Assume you have purchased an asset at a cost of $11,000.00, that it has a salvage value of $1,000.00,
and that it has an estimated useful life of 5 years. You intend to depreciate the asset using the 1.5
(150%) declining balance method.
=VDB(11000, 1000, 5, 0, 1, 1.5, 0) returns $3,300, the depreciation for the rst year.
=VDB(11000, 1000, 5, 4, 5, 1.5, 0) returns $1,386.50, the depreciation for the fth (last) year, assuming
straight-line depreciation is used when greater than the declining-balance depreciation.
=VDB(11000, 1000, 5, 4, 5, 1.5, 1) returns $792.33, the depreciation for the fth (last) year, assuming that
declining-balance depreciation is used at all times (no-switch is TRUE).










