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What is Straight Line Amortization?

Straight Line Amortization

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Straight Line Amortization

Straight Line Amortization refers to the process of evenly distributing or expensing a certain amount over a set period. It is commonly used for intangible assets, such as patents or copyrights, and certain types of loans. With straight-line amortization, the same amount is expensed or paid off each period until the total amount is fully amortized or paid down.

For intangible assets, straight-line amortization results in the same expense amount being recognized in each period over the asset’s useful life. This is similar to the straight-line depreciation method used for tangible assets.

For loans, straight-line amortization means the borrower pays back an equal portion of the principal amount borrowed in each period, plus interest on the declining balance.

Here’s how to calculate straight-line amortization:

Example of Straight Line Amortization

Let’s delve deeper into an example involving the straight-line amortization of an intangible asset and then an example of a loan.

1. Intangible Asset: Trademark

XYZ Corporation purchases a trademark for its brand for $150,000. The trademark is expected to have a useful life of 15 years, after which it might be renewed or might become obsolete. XYZ Corporation decides to use straight-line amortization.

Calculation:

Amortization Expense per Year = CostoftheTrademark / UsefulLifeinYears

Amortization Expense per Year = $150,000 / 15 = $10,000

For each of the 15 years, XYZ Corporation would record an amortization expense of $10,000 for this trademark on its income statement. This reduces the asset’s carrying amount on the balance sheet by $10,000 each year.

2. Loan: Personal Loan

John takes out a personal loan of $6,000 to fund his higher education, at a 4% annual interest rate. The bank and John agree on straight-line amortization over a period of 3 years.

Calculation:

Principal Payment per Year = TotalPrincipal / NumberofYears

Principal Payment per Year = $6,000 / 3 = $2,000

For the first year:

  • Interest = 4% of $6,000 = $240
  • Total Payment for the Year = Principal + Interest = $2,000 + $240 = $2,240

For the second year (after paying $2,000 in the first year, the outstanding principal is $4,000):

  • Interest = 4% of $4,000 = $160
  • Total Payment for the Year = $2,000 + $160 = $2,160

For the third year (after paying another $2,000 in the second year, the outstanding principal is $2,000):

  • Interest = 4% of $2,000 = $80
  • Total Payment for the Year = $2,000 + $80 = $2,080

By the end of the third year, John has completely repaid his loan.

These examples showcase how straight-line amortization works for both intangible assets and loans. The amount amortized or repaid remains constant, but for loans, the interest portion decreases as the outstanding principal amount reduces.

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