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4. Analysis of a replacement project At times firms will need to decide if they want to continue to use their current equipmeTotal free cash flow The net present value (NPV) of this replacement project is: O -$334,982 O -$394,097 -$295,573 O $472,916

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Answer #1
Present value of Cash Flow=(Cash Flow)/((1+i)^N)
i=discount Rate =Cost of Capital =13%=0.13
N=Year of Cash Flow
N Year From Today 0 1 2 3 4 5 6
a Initial Investment ($2,400,000)
b EBIT $400,000 $400,000 $400,000 $400,000 $400,000 $400,000
c=b*25% Taxes ($100,000) ($100,000) ($100,000) ($100,000) ($100,000) ($100,000)
d=b+c Incremental annual Cash Flow $300,000 $300,000 $300,000 $300,000 $300,000 $300,000
e Incremental depreciation $2,400,000 ($50,000) ($50,000) ($50,000) ($50,000)
f=e*25% Incremental Depreciation tax shield $600,000 ($12,500) ($12,500) ($12,500) ($12,500) $0 $0
h Salvage Value of old machine $300,000
i Tax on salvage Value=(300000-200000)*25% ($25,000)
j NOWC ($60,000)
k Recapture of NOWC $60,000
FCF=a+d+f+h+i+j+k Total Free Cash flow ($1,585,000) $287,500 $287,500 $287,500 $287,500 $300,000 $360,000 SUM
PV=FCF/(1.13^N) Present Value of Free Cash flow ($1,585,000) $254,425 $225,155 $199,252 $176,329 $162,828 $172,915 -$394,097
NPV=Sum of PV Sum of Present Value of Free Cash Flow -$394,097
ANSWER :
-$394,097
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