In: Finance
Big Rock Brewery currently rents a bottling machine for
$55,000 per year, including all maintenance expenses. The company is considering purchasing a machine instead and is comparing two alternate options: option a is to purchase the machine it is currently renting for $155,000, which will require
$23,000
per year in ongoing maintenance expenses, or option b, which is to purchase a new, more advanced machine for
$265,000,
which will require
$19,000
per year in ongoing maintenance expenses and will lower bottling costs by
$15,000
per year. Also,
$39,000
will be spent upfront in training the new operators of the machine. Suppose the appropriate discount rate is
9%
per year and the machine is purchased today. Maintenance and bottling costs are paid at the end of each year, as is the rental of the machine. Assume also that the machines are subject to a CCA rate of
30%
and there will be a negligible salvage value in 10 years' time (the end of each machine's life). The marginal corporate tax rate is
38%.
Should Big Rock Brewery continue to rent, purchase its current machine, or purchase the advanced machine? To make this decision, calculate the NPV of the FCF associated with each alternative. (Note: the NPV will be negative, and represents the PV of the costs of the machine in each case.)
The NPV (rent the machine) is
$?
(Round to the nearest dollar.)The NPV (purchase the current machine) is
$?.
(Round to the nearest dollar.)The NPV (purchase the advanced machine) is
$?
(Round to the nearest dollar.)
Which of the following is the best choice?
A.
Purchase the advanced machine.
B.
Rent the current machine.
C.
Purchase the current machine.
The NPV calculations are, as follows:
PV of CCA tax shield with zero salvage value is calculated as:
Cost*CCA rate*Tax rate*(1 + 0.5*discount rate)/[(CCA rate + discount rate)*(1+discount rate)]
For purchasing the current machine, PV of CCA tax shield is
155,000*30%*38%*(1+0.5*9%)/[(30%+9%)*(1+9%)] = 43,437.19
For purchasing the new machine, PV of CCA tax shield is
265,000*30%*38%*(1+0.5*9%)/[(30%+9%)*(1+9%)] = 74,263.59
NPV of rent option = -218,842
NPV of purchasing the current machine = -203,079
NPV of purchasing the new, advanced machine = -230,832
As per the NPVs of the alternatives, purchasing the current machine is the best choice as it has the lowest cost.