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Depreciation Simplified Revision Notes

Revision notes with simplified explanations to understand Depreciation quickly and effectively.

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Depreciation

Depreciation is the reduction in the value of an asset over time, typically due to wear and tear, obsolescence, or usage. Common assets that depreciate in value are cars and other motor vehicles.

Depreciation Formula:

V=P(1r)tV = P(1 - r)^t

where:

  • VV = Value of the asset after t years
  • PP = Initial value (purchase price) of the asset
  • rr = Depreciation rate (as a decimal)
  • tt = Number of years This formula is similar to the compound interest formula but with subtraction instead of addition, because the asset loses value each year.

Example

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A car costs €30,000 when purchased. The car depreciates over time with an annual depreciation rate of 20%. Calculate the car's value at the end of 3 years.

P=30,000,i=0.2,t=3P=30,000, i=0.2,t=3F=30,000(10.2)3=15,360F=30,000(1-0.2)^3=€15,360

Example

infoNote

A television is bought for 1500€1500. After 33 years, the estimated value is 768€768. Calculate the percentage rate of depreciation.

F=768,P=1500,t=3F=768,P=1500,t=3768=1500(1i)3768=1500(1-i)^37681500=(1i)3\frac{768}{1500}=(1-i)^376815003=1i\sqrt[3]{\frac{768}{1500}}=1-i451=i\frac{4}{5}-1=-i15=i-\frac{1}{5}=-i15=20%=i\frac{1}{5}=20\%=i

Depreciation can also be calculated using the straight line method.

infoNote

Depreciation (straight line method) : Page 30

A=PStA=\frac{P-S}{t}

where AA is the annual depreciation amount, PP is the initial value, SS is the scrap value and tt is the useful economic life.

Example

infoNote

A construction company purchases a van for 25,000€25,000. The asset has a useful lifetime of 44 years before it is scrapped. The scrap value is estimated to be 4000€4000. The van is estimated to depreciate at 36.75%36.75 \% per year. Calculate the annual depreciation amount and the total depreciation after the 44 years.

P=25000,S=4000,t=4P=25000, S=4000,t=4 A=2500040004=5250A=\frac{25000-4000}{4}=€5250

The total depreciation amount :

52504=21000€5250 \cdot 4=21000

In general the straight-line method is used for assets that lose value evenly over time such as buildings, furniture etc. The reducing balance method is used for assets that lose more value in early years such as vehicles.

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