Difference between revisions of "Manuals/calci/DB"

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=DB(C, Salvage, L, P, NoMonths)=
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<div style="font-size:30px">'''DB (Cost,Salvage,Life,Period,NoMonths)'''</div><br/>
 
 
 
Where  
 
Where  
*<math>C</math> is the initial cost of an asset,
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*<math>Cost</math> is the initial cost of an asset,
 
*<math>Salvage</math> is the value at the end of depreciation,
 
*<math>Salvage</math> is the value at the end of depreciation,
*<math>L</math> is life of an asset that indicates the number of periods over which the asset is being depreciated,
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*<math>Life</math> is life of an asset that indicates the number of periods over which the asset is being depreciated,
*<math>P</math> is the period for which depreciation is to be calculated, and
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*<math>Period</math> is the period for which depreciation is to be calculated, and
 
*<math>NoMonths</math> specifies how many months of the year are used in the calculation of the first period of depreciation.
 
*<math>NoMonths</math> specifies how many months of the year are used in the calculation of the first period of depreciation.
 
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**DB(), returns the depreciation of an asset for a specified period by using the fixed-declining balance method.
DB() calculates the depreciation of an asset for a specified period using the fixed-declining method.
 
  
 
== Description ==
 
== Description ==
  
DB(C, Salvage, L, P, NoMonths)
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DB (Cost,Salvage,Life,Period,NoMonths)
  
 
*Depreciation is the decrease in value of assets. Depreciation of an asset is highest in the first period and decreases in successive periods.
 
*Depreciation is the decrease in value of assets. Depreciation of an asset is highest in the first period and decreases in successive periods.
 
*DB() calculates the depreciation using the fixed-declining balance method.
 
*DB() calculates the depreciation using the fixed-declining balance method.
 
*If <math>Salvage</math> &lt;0, Calci displays #N/A error message.
 
*If <math>Salvage</math> &lt;0, Calci displays #N/A error message.
*If <math>C</math> ,<math>L</math>, <math>P</math>, <math>NoMonths</math> &lt;=0, Calci displays #N/A error message.
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*If <math>Cost</math> ,<math>L</math>, <math>P</math>, <math>NoMonths</math> &lt;=0, Calci displays #N/A error message.
*If <math>P</math> is not an integer, Calci rounds up the value (e.g. 4.2 is rounded up to 5).
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*If <math>Period</math> is not an integer, Calci rounds up the value (e.g. 4.2 is rounded up to 5).
  
 
== Examples ==
 
== Examples ==

Latest revision as of 16:04, 22 August 2018

DB (Cost,Salvage,Life,Period,NoMonths)


Where

  • is the initial cost of an asset,
  • is the value at the end of depreciation,
  • is life of an asset that indicates the number of periods over which the asset is being depreciated,
  • is the period for which depreciation is to be calculated, and
  • specifies how many months of the year are used in the calculation of the first period of depreciation.
    • DB(), returns the depreciation of an asset for a specified period by using the fixed-declining balance method.

Description

DB (Cost,Salvage,Life,Period,NoMonths)

  • Depreciation is the decrease in value of assets. Depreciation of an asset is highest in the first period and decreases in successive periods.
  • DB() calculates the depreciation using the fixed-declining balance method.
  • If <0, Calci displays #N/A error message.
  • If ,, , <=0, Calci displays #N/A error message.
  • If is not an integer, Calci rounds up the value (e.g. 4.2 is rounded up to 5).

Examples

1. =DB(20000,2000,5,4.5,2) : This example is used to find the yearly depreciation of an asset that costs $20,000 at the start of year 4.5, and has a salvage value of $2,000 after 5 years. The depreciation calculation starts 2 months into year 1.
Displays 2,757.7148 as a result.


2. =DB(10000,1000,5,1,6) : This example is used to find the yearly depreciation of an asset that costs $10,000 at the start of year 1, and has a salvage value of $1,000 after 5 years. The depreciation calculation starts 6 months into year 1.
Displays 1,845.00 as a result.

Related Videos

Fixed Declining Balance Method

See Also

References