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Bausch Company is presented with the following two mutually exclusive projects. The required return for both projects is 20 p

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Answer #1
a
Project M
IRR is the rate at which NPV =0
IRR 0.342984844
Year 0 1 2 3 4
Cash flow stream -142000 64300 82300 73300 59300
Discounting factor 1 1.342985 1.803608 2.422219 3.2530029
Discounted cash flows project -142000 47878.43 45630.75 30261.51 18229.311
NPV = Sum of discounted cash flows
NPV Project M = 3.04086E-05
Where
Discounting factor = (1 + IRR)^(Corresponding period in years)
Discounted Cashflow= Cash flow stream/discounting factor
IRR= 34.30%
Project N
IRR is the rate at which NPV =0
IRR 0.238332266
Year 0 1 2 3 4
Cash flow stream -363000 148500 188000 133500 118000
Discounting factor 100.00% 1.238332 1.533467 1.898941 2.3515204
Discounted cash flows project -363000 119919.3 122598 70302.33 50180.3
NPV = Sum of discounted cash flows
NPV Project N = 1.39553E-08
Where
Discounting factor = (1 + IRR)^(Corresponding period in years)
Discounted Cashflow= Cash flow stream/discounting factor
IRR= 23.83%
b
Project M
Discount rate 0.2
Year 0 1 2 3 4
Cash flow stream -142000 64300 82300 73300 59300
Discounting factor 1 1.2 1.44 1.728 2.0736
Discounted cash flows project -142000 53583.33 57152.78 42418.98 28597.608
NPV = Sum of discounted cash flows
NPV Project M = 39752.7
Where
Discounting factor = (1 + discount rate)^(Corresponding period in years)
Discounted Cashflow= Cash flow stream/discounting factor
Project N
Discount rate 0.2
Year 0 1 2 3 4
Cash flow stream -363000 148500 188000 133500 118000
Discounting factor 1 1.2 1.44 1.728 2.0736
Discounted cash flows project -363000 123750 130555.6 77256.94 56905.864
NPV = Sum of discounted cash flows
NPV Project N = 25468.36
Where
Discounting factor = (1 + discount rate)^(Corresponding period in years)
Discounted Cashflow= Cash flow stream/discounting factor

c

Accept project M as it has higher IRR and NPV

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