Use the following matrix to compute straight line depreciation for the following two scenarios:
What is the dollar difference in annual depreciation between these two scenarios?
Note: Your answer should contain both of the boxes below.
No salvage:
Year # | Annual Depreciation | Remaining Balance |
---|---|---|
Beginning Balance = $120,000 | ||
1 | ||
2 | ||
3 | ||
4 | ||
5 | ||
6 |
Salvage:
Year # | Annual Depreciation | Remaining Balance |
---|---|---|
Beginning Balance = $120,000 | ||
1 | ||
2 | ||
3 | ||
4 | ||
5 | ||
6 |
Annual Depreciation = Cost - Salvage Value / Life of assets | ||
scenario:1 | ||
=($120000-0)/6 | ||
$ 20,000 | ||
scenario:2 | ||
=($120000-30000)/6 | ||
$ 15,000 | ||
Difference = $20000-15000 =$5000 | ||
No Salvage | ||
Year | Annual Depreciation | Remaining Balance |
1 | $ 20,000 | $ 1,00,000 |
2 | $ 20,000 | $ 80,000 |
3 | $ 20,000 | $ 60,000 |
4 | $ 20,000 | $ 40,000 |
5 | $ 20,000 | $ 20,000 |
6 | $ 20,000 | $ - |
Salvage :$30000 | ||
Year | Annual Depreciation | Remaining Balance |
1 | $ 15,000 | $ 1,05,000 |
2 | $ 15,000 | $ 90,000 |
3 | $ 15,000 | $ 75,000 |
4 | $ 15,000 | $ 60,000 |
5 | $ 15,000 | $ 45,000 |
6 | $ 15,000 | $ 30,000 |
Use the following matrix to compute straight line depreciation for the following two scenarios: Equipment cost...
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