Depreciation
- Straight-line
- (cost − salvage)/life
- Double-declining balance
- 2/life × book value at the start of the year
- Sum of the years’ digits
- (cost − salvage) × remaining life/SYD
- SYD
- n(n + 1)/2
- Book value
- cost − accumulated depreciation
Formula sheets, the key method steps for every topic and 4 practice problems, with full solutions at the back.
A company increases its allowance for doubtful receivables. What is the effect?
A company issues shares at €5 each with a nominal value of €1. The extra €4 per share is recorded as:
A computer system costs €24 000, has a useful life of 10 years and a salvage value of €1 000. Using the double-declining-balance method (without switching to straight-line), find the depreciation charge D in year 6.
A delivery van costs €60 000, has a useful life of 10 years and a salvage value of €12 000. Using the sum-of-the-years’-digits method, find the depreciation charge D in year 8.
Answer: A · An expense is recognised and net receivables fall
The increase is charged to profit, and the allowance is deducted from gross receivables, so the balance sheet shows the amount expected to be collected.
Answer: B · Share premium
The amount above nominal value goes to the share premium account in equity; issuing shares is a financing transaction, not income.
Answer: D = 1573 €
Depreciation spreads the cost of an asset over its useful life. Straight-line: (cost − salvage value)/life every year. Double-declining balance: 2/life times the book value at the start of each year, so the charge falls each year (salvage is not subtracted, but the book value never goes below it). Sum-of-the-years’-digits: (cost − salvage) × remaining life/(1 + 2 + … + n).
Answer: D = 2618 €
Depreciation spreads the cost of an asset over its useful life. Straight-line: (cost − salvage value)/life every year. Double-declining balance: 2/life times the book value at the start of each year, so the charge falls each year (salvage is not subtracted, but the book value never goes below it). Sum-of-the-years’-digits: (cost − salvage) × remaining life/(1 + 2 + … + n).
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