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Natali [406]
3 years ago
9

Machine A and B are two mutually exclusive alternatives with different lives. Based on the data provided and the LCM approach, d

etermine the correct equations to find PW of each machine at an interest rate of 10% per year.
Machine A Machine B
Initial cost,$ -85,000 - 100,000
Annual cost, $/year - 10,000 -8,000
Salvage value, $ 10,000 25,000
Life, years 6 3

a. PWA = -85,000 - 10,000(P/A,10%,6) +10,000(P/F,10%,6)
PWB = -100,000 -8,000(P/A,10%,6) - 75,000(P/F,10%,3)
b. PWA = -85,000 - 10,000(P/A,10%,6) +10,000(P/F,10%,6)
PWB = -100,000 -8,000(P/A, 10%,6) -75,000(P/F,10%,3)+25,000(P/F,10%,6)
c. PWA = -85,000 - 10,000(P/A,10%,6) +10,000(P/F,10%,6)
PWB = -100,000 -8,000(P/A, 10%,6) +25,000(P/F,10%,6)
d. PWA = -85,000 -10,000(P/A,10%,6) +10,000(P/F,10%,6)
PWB = -100.000 -8.0001P/A. 10% 6)-100 0001P/E 10% 31+25.000/P/E 10% 6)
Business
1 answer:
lubasha [3.4K]3 years ago
8 0

Answer:

Correct option is B ;  PWA = -85,000 - 10,000(P/A,10%,6) +10,000(P/F,10%,6)

PWB = -100,000 -8,000(P/A, 10%,6) -75,000(P/F,10%,3)+25,000(P/F,10%,6)

Explanation:

So the period of the analysis is 6 years

PW = intial cost + annual cost x (P|A,i,n) + salvage value x (P|A,i,n)

PWA = -85000 - 10000 x (P|A,10%,6) + 10000 x (P|F,10%,6)

PWB = -100000 - 8000 x (P|A,10%,6) - 75000 x (P|F,10%,3) + 25000 x (P|F,10%,6)

Correct option is B

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