Choosing the Right Depreciation Method: Asset Depreciation Explained
Depreciation is fundamentally a reduction in value, and the right depreciation method depends on how the asset actually loses that value in practice — some lose it evenly, others lose it fast up front. Spreading a large purchase's cost out, instead of recording it all at once, keeps it from distorting your income statement in the year you bought it; accountants call this distributing the cost, and it's the entire point of depreciation.
Straight-Line Depreciation
This is called straight line depreciation, and it's the simplest method: the asset loses the same dollar amount every year.
$$ \text{Annual Depreciation} = \frac{\text{Cost} - \text{Salvage}}{\text{Life}} $$
A $50,000 asset that's expected to be worth $5,000 after five years depreciates by $9,000 annually under this method.
Declining Balance and Double Declining Balance Depreciation
For equipment that loses most of its value early — computers, vehicles, specialized machinery — the declining balance method front-loads the expense instead of spreading it evenly. This is an example of accelerated depreciation: it artificially reduces profit in the near term and increases it later, which can influence reported cash flows.
$$ \text{Depreciation} = \text{Value} \times \text{Rate} $$
Set the depreciation factor to 2 to model double declining balance specifically. Double declining balance is the most common version — it simply doubles the straight-line rate and ignores the usual recovery amount until book value each year drops to meet it, at which point depreciation stops. For example, a $50,000 asset depreciated at a 20% rate loses $10,000 in year one, dropping its value to $40,000; year two loses 20% of that new figure, or $8,000, taking it down to $32,000 — and so on until the number approaches what's left to recover.
Sum-of-the-Years'-Digits Depreciation
Also known as sum of the years digits depreciation, this method works well for assets that produce more value early in life and taper off afterward.
$$ D_t = (\text{Cost} - \text{Salvage}) \times \frac{n - (t-1)}{1 + 2 + \cdots + n} $$
Here, n represents the asset's useful life in years, so the fraction shrinks a little more with every passing year. For a 5-year asset, the year-one factor is 5⁄15, the year-two factor is 4⁄15, and so on down to 1⁄15 in the final year — front-loading close to a third of the total depreciation into year one alone.
Units of Production Depreciation
Rather than counting years, units of production ties the expense to actual output — a natural fit for manufacturing equipment.
$$ \text{Depreciation} = (\text{Cost} - \text{Salvage}) \times \frac{\text{Actual}}{\text{Estimated}} $$
If an asset produces more units in a given year — measured against its estimated total production over its lifetime — it depreciates faster that year based on actual production instead of the calendar.
Comparing the Options at a Glance
- Straight-line — equal expense every year; simplest to forecast.
- Declining balance — faster write-offs early, slower later.
- Units of production — tied to actual output instead of time.
Different businesses depreciate similar assets on completely different schedules depending on which method they choose. Whichever you pick, total depreciation relative to the original asset cost ends up the same by the time the asset reaches that recovery value — only the timing changes.