Depreciation Calculations and Concepts

The video tutorial covers straight-line depreciation, explaining how assets like cars and trucks lose value over time. It provides examples with a Skoda and a Porsche, demonstrating how to calculate depreciation and percentage decrease. The straight-line depreciation formula is introduced, and its application is shown through examples. The tutorial concludes with a graphing exercise to visualize depreciation.

What is the primary reason a new vehicle loses value immediately after purchase?

• Increased mileage

• New model releases

• Age and obsolescence

• Wear and tear

How much value does a Skoda lose in its first year if purchased for $25,000 and depreciates by 28%?

• $7,000

• $18,000

• $28,000

• $25,000

What is the percentage decrease in value for a Porsche that depreciates from $115,600 to $102,580 in one year?

• 11%

• 12%

• 9%

• 10%

In the straight-line depreciation formula, what does 'D' represent?

• Number of time periods

• Salvage value

• Depreciation per period

• Initial value of the asset

If a car is purchased for $28,000 and depreciates by $2,000 each year, what is its value after three years?

• $20,000

• $22,000

• $18,000

• $24,000

How many years will it take for a car to be valued at zero if it depreciates by $2,000 annually from an initial value of $28,000?

• 12 years

• 14 years

• 16 years

• 10 years

A truck costs $300,000 and depreciates by $35,000 per year. When should it be replaced if it can be written off at $50,000?

• 8 years

• 9 years

• 7 years

• 6 years

What does the gradient of a straight-line depreciation graph represent?

• Salvage value

• Depreciation per year

• Total depreciation

• Initial value