Answer:

Explanation:
In this problem we are expected to model the depreciated value of the machine after some years of purchase (n years)
initial value of the machine is $225,000
after a year it reduces by 30%
Therefore the new value is now 70% of the initial value

= $157,500
After another year it reduces by 30%
Hence the new value is

= $110250
that after n years the value will be
