In: Economics
An asset for drilling was purchased and placed in service by a petroleum production company. Its cost basis is $157280, and it has an estimated market value of $20010 at the end of an estimated useful life of 5 years.
a) Compute the depreciation payments using SL (straight line) method.
b) Use DDB (Double declining balance) method and calculate the depreciation payments. (If it is necessary switch to SL)
c) If the market value at end of the n years is estimated as $0, calculate the DDB payments. (If it is necessary switch to SL)
a.
SL depreciation = (Cost – MV) / Estimated years
= (157,280 – 20,010) / 5
= 137,270 / 5
= 27,454
Depreciation payments
Year |
Depreciation payments |
1 |
27,454 |
2 |
27,454 |
3 |
27,454 |
4 |
27,454 |
5 |
27,454 |
b.
SL rate = (1 / Estimated years) × 100
= (1 / 5) × 100
= 100 / 5
= 20%
DDB rate = SL rate × 2 [since it is “double”, means 2]
= 20% × 2
= 40%
Depreciation payments
Year |
Beginning BV |
Depreciation payments |
Ending BV |
1 |
157,280 |
157,280 × 40% = 62,912 |
157280-62912 = 94368 |
2 |
94368 |
94368 × 40% = 37,747 |
94368 – 37747 = 56,621 |
3 |
56,621 |
56621 × 40% = 22,648 |
56,621 – 22648 = 33,973 |
4 |
33,973 |
33973 × 40% = 13,589 |
33,973 – 13,589 = 20,384 |
5 |
20,384 |
20,384 – 20,010 = 374 |
20,010 = MV |
Note: depreciation should be adjusted in 5th year – the MV has to be kept in the “ending BV”; therefore, depreciation amount would be a difference.
c.
If MV = 0
There would be no adjustment in the 5th year – ending BV would be 0; therefore, the whole beginning BV would be the depreciation amount.
Depreciation payments
Year |
Beginning BV |
Depreciation payments |
Ending BV |
1 |
157,280 |
157,280 × 40% = 62,912 |
157280-62912 = 94368 |
2 |
94368 |
94368 × 40% = 37,747 |
94368 – 37747 = 56,621 |
3 |
56,621 |
56621 × 40% = 22,648 |
56,621 – 22648 = 33,973 |
4 |
33,973 |
33973 × 40% = 13,589 |
33,973 – 13,589 = 20,384 |
5 |
20,384 |
20,384 |
0 |