Question

A manufacturer wants to introduce new factory equipment that requires machinery to be purchased today for $120 million. This new machine will last for five years, and will be depreciated straight-line to a value of zero at the end of year five. The extra savings from the new machine are expected to produce project inflows of $47 million per year, beginning one year from today, for five consecutive years. The machine does carry extra costs such that project outflows will be $9 million per year, beginning one year from today, for five consecutive years. If the firms tax rate is 30% and the required rate of return is 13%, which of the following comes closest to the NPV of the new equipment project? a. ($3.96) million b. $1.84 million c. $4.92 million d. $8.13 million e. ($1.12) million

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Answer #1

e. ($1.12) million

Working:

# 1 Depreciation expense = (Cost - Salvage Value)/Useful Life
= (120-0)/5
= $           24
# 2 Calculation of NPV: (Amounts are in million)
Year (a) 0 1 2 3 4 5 Total
Machinery cost $ -120.00
Cash inflows $     47.00 $     47.00 $     47.00 $     47.00 $     47.00
Cash outflows $     -9.00 $     -9.00 $     -9.00 $     -9.00 $     -9.00
Depreciation Expense $   -24.00 $   -24.00 $   -24.00 $   -24.00 $   -24.00
Profit Before tax (s) $     14.00 $     14.00 $     14.00 $     14.00 $     14.00
Tax Expense (t=s*-30%) $     -4.20 $     -4.20 $     -4.20 $     -4.20 $     -4.20
Net Income $       9.80 $       9.80 $       9.80 $       9.80 $       9.80
Depreciation Expense $     24.00 $     24.00 $     24.00 $     24.00 $     24.00
Cash flows (x) $ -120.00 $     33.80 $     33.80 $     33.80 $     33.80 $     33.80
Discount factor (b=1.13^-a)       1.0000       0.8850       0.7831       0.6931       0.6133       0.5428
Present Value (c=x*b) $ -120.00 $     29.91 $     26.47 $     23.43 $     20.73 $     18.35 $     -1.12
Thus,
Project's NPV is $      -1.12 Million
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