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πώς χρησιμοποιείται η λέξη
συχνότητα χρήσης
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επιλογές μετάφρασης λέξεων
παραδείγματα χρήσης (πολλές φράσεις με μετάφραση)
ετυμολογία

Τι (ποιος) είναι decreasing depreciation - ορισμός

Rapidly decreasing; Rapidly decreasing function

Depreciation recapture (United States)

Depreciation recapture is the USA Internal Revenue Service (IRS) procedure for collecting income tax on a gain realized by a taxpayer when the taxpayer disposes of an asset that had previously provided an offset to ordinary income for the taxpayer through depreciation. In other words, because the IRS allows a taxpayer to deduct the depreciation of an asset from the taxpayer's ordinary income, the taxpayer has to report any gain from the disposal of the asset (up to the recomputed basis) as ordinary income, not as a capital gain.

https://en.wikipedia.org/wiki/Depreciation_recapture_(United_States)

depreciation

ALLOCATING THE COST OF A (TANGIBLE) ASSET OVER A PERIOD OF TIME

Depreciated; Physical depreciation; Capital consumption; Accumulated Depreciation; Terminal value (accounting); Straight-line depreciation; Economic depreciation; Salvage Value; Capital Consumption; Depreciate; Depreciating asset; Sum-of-years' digits depreciation; Sum-of-years' digits; Accumulated depreciation; Depreciation reserve; Sum of Digits depreciation; Depreciation expense

n.

1.

Fall in price, diminution of value, decline in value, fall, decline.

2.

Detraction, disparagement, derogation, belittling, traducing, maligning, censure.

depreciation

ALLOCATING THE COST OF A (TANGIBLE) ASSET OVER A PERIOD OF TIME

Depreciated; Physical depreciation; Capital consumption; Accumulated Depreciation; Terminal value (accounting); Straight-line depreciation; Economic depreciation; Salvage Value; Capital Consumption; Depreciate; Depreciating asset; Sum-of-years' digits depreciation; Sum-of-years' digits; Accumulated depreciation; Depreciation reserve; Sum of Digits depreciation; Depreciation expense

Βικιπαίδεια

Vanish at infinity

In mathematics, a function is said to vanish at infinity if its values approach 0 as the input grows without bounds. There are two different ways to define this with one definition applying to functions defined on normed vector spaces and the other applying to functions defined on locally compact spaces. Aside from this difference, both of these notions correspond to the intuitive notion of adding a point at infinity, and requiring the values of the function to get arbitrarily close to zero as one approaches it. This definition can be formalized in many cases by adding an (actual) point at infinity.

https://en.wikipedia.org/wiki/Vanish at infinity