Question
A vehicle that depreciate over 5 years, is purchased at a cost of R170000.00 and will have a salvage value of R20000. Calculate its annual line depreciation expense.
197
likes987 views
Answer to a math question A vehicle that depreciate over 5 years, is purchased at a cost of R170000.00 and will have a salvage value of R20000. Calculate its annual line depreciation expense.
Velda
4.5110 Answers
To calculate the annual straight-line depreciation expense, we first need to determine the depreciable amount.
\begin{aligned} \text{Depreciable amount} &= \text{Cost of the vehicle} - \text{Salvage value} \ &= R170000.00 - R20000.00 \ &= R150000.00 \end{aligned}
Next, we calculate the annual straight-line depreciation expense:
\begin{aligned} \text{Annual Depreciation Expense} &= \frac{\text{Depreciable amount}}{\text{Useful life}} \ &= \frac{R150000.00}{5} \ &= R30000.00 \end{aligned}
Therefore, the annual straight-line depreciation expense for the vehicle is $\boxed{R30000.00}$.
\begin{aligned} \text{Depreciable amount} &= \text{Cost of the vehicle} - \text{Salvage value} \ &= R170000.00 - R20000.00 \ &= R150000.00 \end{aligned}
Next, we calculate the annual straight-line depreciation expense:
\begin{aligned} \text{Annual Depreciation Expense} &= \frac{\text{Depreciable amount}}{\text{Useful life}} \ &= \frac{R150000.00}{5} \ &= R30000.00 \end{aligned}
Therefore, the annual straight-line depreciation expense for the vehicle is $\boxed{R30000.00}$.
Frequently asked questions (FAQs)
Math question: What is the derivative of f(x) = sin(x) + ln(x) - e^x at x = π/4?
+
What is the value of the constant "a" such that the exponential function f(x) = a^(2x) has the same characteristics as f(x) = 10^x and f(x) = e^x?
+
What is the center of a hyperbola with equation (x-3)^2/16 - (y+2)^2/25 = 1?
+
New questions in Mathematics