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Billingham Packaging is considering expanding its production capacity by purchasing a new machine, the XC-750. The...

Billingham Packaging is considering expanding its production capacity by purchasing a new machine, the XC-750. The cost of the XC-750 is $2.75 million. Unfortunately, installing this machine will take several months and will partially disrupt production. The firm has just completed a $50,000 feasibility study to analyze the decision to buy the XC-750, resulting in the following estimates:

■ Marketing: Once the XC-750 is operating next year, the extra capacity is expected to generate $10 million per year in additional sales, which will continue for the ten-year life of the machine.

■ Operations: The disruption caused by the installation will decrease sales by $5 million this year. As with Billingham’s existing products, the cost of goods for the products produced by the XC-750 is expected to be 70% of their sale price. The increased production will also require increased inventory on hand of $1 million during the life of the project. The increased production will require additional inventory of $1M, to be added in year 0 and depleted in year 10.

■ Human Resources: The expansion will require additional sales and administrative personnel at a cost of $2 million per year.

■ Accounting: The XC-750 will be depreciated via the straight-line method in years 1–10. Receivables are expected to be 15% of revenues and payables to be 10% of the cost of goods sold. Billingham’s marginal corporate tax rate is 15%.

a. Determine the incremental earnings from the purchase of the XC- 750. (NOPAT)

b. Determine the free cash flow from the purchase of the XC-750.

c. If the appropriate cost of capital for the expansion is 10%, compute the NPV of the purchase.

d. While the expected new sales will be $10 million per year from the expansion, estimates range from $8 million to $12 million. What is the NPV in the worst case? In the best case?

e. What is the break-even level of new sales from the expansion? What is the break-even level for the cost of goods sold?

f. Billingham could instead purchase the XC-900, which offers even greater capacity. The cost of the XC-900 is $4 million. The extra capacity would not be useful in the first two years of operation, but would allow for additional sales in years 3–10. What level of additional sales (above the $10 million expected for the XC-750) per year in those years would justify purchasing the larger machine?

NEED D, E, and F!! Show work.

Solutions

Expert Solution

$50000 spent on feasibility study is a sunk cost and not relevant
a Incremental Earnings
Year2-11
A Additional Sales per year $10,000,000
B=A*70% Cost of goods (70%) $7,000,000
C Incremental Sales & Admin Cost $2,000,000
D Annual Depreciation=2.75 million/10 $275,000
E=A-B-C-D Before Tax Incremental Earnings year2-11 $725,000
F=E*(1-0.15) After Tax Incremental earning Year2-11 $616,250 (725000*(1-0.15)
Year1
Decrease in Sales $5,000,000
Cost of goods (70%) $3,500,000
Before Tax Incremental Earning Year1 ($1,500,000)
After Tax Incremental earning Year1 ($1,275,000) (-1500000*(1-0.15)
b Free Cash Flow:
Year0
Cost of machine ($2,750,000)
Inventory ($1,000,000)
Total Free Cash Flow in Year0 ($3,750,000)
Year1
After Tax Incremental earning Year1 ($1,275,000)
Increase in receivables=15%*10million -$1,500,000
Increase in Payables=10%*7000000 $700,000
Free Cash Flow- Year1 ($2,075,000)
Free Cash flowYear 2-10
After Tax Incremental earning $616,250
Add:Depreciation $275,000
Free Cash Flow- Year2-10 $891,250
Free Cash Flow in Year11
After Tax Incremental earning $616,250
Add:Depreciation $275,000
Release of working capital (Inventory) $1,000,000
Release of working capital (Receivable& Payables) $800,000 (1500000-700000)
Free Cash Flow in Year11 $2,691,250
C . CALCULATION OF NPV
Present Value of Cash Flow=(Cash Flow)/((1+i)^N)
i=discount rate=10%=0.1, N=Year of Cash flow
N FCF PV=FCF/(1.1^N)
Year Free Cash Flow Present Value
0 ($3,750,000) ($3,750,000)
1 ($2,075,000) ($1,886,364)
2 $891,250 $736,570
3 $891,250 $669,609
4 $891,250 $608,736
5 $891,250 $553,396
6 $891,250 $503,087
7 $891,250 $457,352
8 $891,250 $415,775
9 $891,250 $377,977
10 $891,250 $343,615
11 $2,691,250 $943,267
SUM ($26,979)
Net Present Value=NPV=Sum of PV ($26,979)

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