Written Down Value (WDV) Method
"Higher depreciation in early years when the asset is most productive."
The Written Down Value (WDV) Method, also called the Reducing Balance Method or Diminishing Balance Method, charges depreciation at a fixed rate on the reducing balance of the asset.
Concept
Under WDV:
- Depreciation is charged at a fixed percentage on the book value (not original cost)
- Higher depreciation in early years, lower in later years
- Asset never reaches zero (theoretically)
Formula
Depreciation for Year = Book Value at Start of Year × Rate%
Where:
- Book Value = Original Cost - Accumulated Depreciation
Example 1: Basic WDV Calculation
Data:
- Machine purchased: ₹1,00,000
- Depreciation rate: 20% WDV
- Period: 4 years
Depreciation Schedule:
| Year | Opening Value | Depreciation @20% | Closing Value |
|---|---|---|---|
| 1 | 1,00,000 | 20,000 (20% of 1,00,000) | 80,000 |
| 2 | 80,000 | 16,000 (20% of 80,000) | 64,000 |
| 3 | 64,000 | 12,800 (20% of 64,000) | 51,200 |
| 4 | 51,200 | 10,240 (20% of 51,200) | 40,960 |
Notice: Depreciation amount decreases every year.
Journal Entries
Year 1:
Depreciation A/c Dr. ₹20,000
To Machinery A/c ₹20,000
Year 2:
Depreciation A/c Dr. ₹16,000
To Machinery A/c ₹16,000
And so on...
Comparison: SLM vs WDV
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Advantages of WDV
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Disadvantages of WDV
- Complex: More difficult to calculate than SLM.
- Never Zero: Asset never fully written off (theoretically).
- Fluctuating P&L: Different depreciation amounts make year-to-year comparison difficult.
Calculating WDV Rate
Given: Original cost, scrap value, useful life
Find: Rate of depreciation
Formula:
Rate = [1 - (Scrap Value / Original Cost)^(1/n)] × 100
Where n = number of years
Example 2: Finding Rate
Data:
- Cost: ₹1,00,000
- Scrap: ₹32,768
- Life: 5 years
Calculation:
Rate = [1 - (32,768 / 1,00,000)^(1/5)] × 100
= [1 - (0.32768)^0.2] × 100
= [1 - 0.80] × 100
= 0.20 × 100
= 20% p.a.
WDV with Part-Year Purchase
Rule: Charge depreciation for the actual period of use.
Example 3: Mid-Year Purchase
Data:
- Computer purchased on 1st October 2023: ₹60,000
- Rate: 40% WDV
- Financial year: April-March
Year 2023-24 (Oct to March = 6 months):
Full year depreciation = ₹60,000 × 40% = ₹24,000
For 6 months = ₹24,000 × 6/12 = ₹12,000
Closing Value = ₹60,000 - ₹12,000 = ₹48,000
Year 2024-25 (Full year):
Depreciation = ₹48,000 × 40% = ₹19,200
Closing Value = ₹48,000 - ₹19,200 = ₹28,800
When to Use WDV?
Best suited for:
- Machinery and Equipment: Heavy wear in early years
- Vehicles: Rapid value loss initially
- Computers and IT Assets: Obsolescence is high early on
- Plant and Equipment: Efficiency drops over time
Not ideal for:
- Buildings (use SLM)
- Furniture (use SLM)
- Leasehold improvements (use SLM)
Real-World Example
Maruti Suzuki - Manufacturing Equipment
- Cost of Robotic Assembly Line: ₹100 Crores
- WDV Rate: 15% per annum
- Year 1 Depreciation: ₹15 Crores
- Year 2 Depreciation: ₹12.75 Crores (on ₹85 Cr)
- Year 3 Depreciation: ₹10.84 Crores (on ₹72.25 Cr)
This high initial depreciation helps Maruti offset the high initial productivity and provides better tax savings in early years when cash flows need support.
Graphical View
If we plot depreciation over years:
- SLM: Horizontal straight line (constant)
- WDV: Downward sloping curve (decreasing)
Quiz: WDV Method
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