Straight-line depreciation is a method of calculating an asset’s value by subtracting its salvage value from its acquisition or purchase price divided by the estimated useful life of the asset. suppose a manufacturing robot cost $1.5 million in 2005 and is sold in 2010 for $50,000. what is the linear equation representing the value of the robot?
Answer:
Linear equation is V(t) = 1500 - 290t
Step-by-step explanation:
To find the linear equation representing the value of the robot we will calculate per year depreciation in the cost of the robot.
Rate of depreciation = \(\frac{\text{(Manufacturing cost in 2005-selling price in 2010)}}{5}\)
= \(\frac{[(1.5)(10^{6})-50000]}{5}\)
= \(\frac{(1500000-50000)}{5}\)
= \(\frac{1450000}{5}=290000\)
If depreciation is represented by V(t) (in $000) then equation will be
V(t) = 1500 - 290t