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Halcrow Yolles purchased equipment for new highway construction in Manitoba, Canada, costing $500,000 Canadian. The estimated salvage at the end of the expected life of 5 years is $50,000. Various acceptable depreciation methods are being studied currently. Determine the depreciation for year 2 using the DDB(Double Declining Balance), 150% DB(Declining Balance), and SL(Straight Line Depreciation) methods.

User Mike James
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1 Answer

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Solution :

Method I : SL method

Cost of equipment = $ 500,000

Salvage value = $ 50,000

Expected life = 5 years

Depreciation =
$\frac{\text{(cost of equipment - salvage value)}}{\text{expected life}}$


$=((500,000-50,000))/(5)$

= 90,000

Therefore, the
$\text{depreciation}$ is $ 90,000 using the SL method.

Method II : DDB method

Cost of equipment = $ 500,000

Expected life = 5 years

So, calculating the
$\text{depreciation}$ at the end of the year 1 is :

Depreciation =
$\text{cost of equipment }* \frac{2}{\text{expected life}}$


$=500,000* (2)/(5)$

= $ 200,000

So the book value at the end of the year 1 = $ 500,000 - $ 200,000

= $ 300,000

Now calculating the
$\text{depreciation}$ at the end of the year 2 is :

Depreciation =
$\text{book value at the end of year 1 }* \frac{2}{\text{expected life}}$


$=300,000* (2)/(5)$

= $ 120,000

Therefore, the
$\text{depreciating}$ value is $ 120,000 using the DDB method.

Method III : 150% DB method

Cost of equipment = $ 500,000

Expected life = 5 years

So, calculating the depreciation in year 1 is :

Depreciation =
$\text{cost of equipment }* \frac{1.5}{\text{expected life}}$


$=500,000* (1.5)/(5)$

= $ 150,000

So the book value at the end of the year 1 = $ 500,000 - $ 150,000

= $ 350,000

Now calculating the depreciation in year 2 is :

Depreciation =
$\text{book value at the end of year 1 }* \frac{1.5}{\text{expected life}}$


$=350,000* (1.5)/(5)$

= $ 105,000

Therefore, the
$\text{depreciating}$ value is $ 105,000 using the 150% DB method.

User Dazz
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