1. George Gau, In., can invest in one of two mutually exclusive, one-year projects requiring equal initial outlays. The two proposals have the following discrete probability distribu- tions of net cash inflows for the first year: PROJECT A PROJECT B PROBABILITY CASH FLOW PROBABILITY CASH FLOW 0.20 0.30 $2,000 4,000 0.10 $2,000 4,000 6,000 8,000 0.40 0.40 6,000 8,000 0.30 0.20 0.10 1.00 1.00 a. Without calculating a mean and a coefficient of variation, can you select the better pro- posal, assuming a risk-averse management? b. Verify your intuitive determination.

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1. George Gau, Inc., can invest in one of two mutually exclusive, one-year projects requiring
equal initial outlays. The two proposals have the following discrete probability distribu-
tions of net cash inflows for the first year:
PROJECT A
PROJECT B
PROBABILITY
CASH FLOW
PROBABILITY
CASH FLOW
$2,000
4,000
0.20
$2,000
0.10
4,000
6,000
0.30
0.40
6,000
8,000
0.30
0.40
0.20
8,000
0.10
1.00
1.00
a. Without calculating a mean and a coefficient of variation, can you select the better pro-
posal, assuming a risk-averse management?
b. Verify your intuitive determination.
Transcribed Image Text:1. George Gau, Inc., can invest in one of two mutually exclusive, one-year projects requiring equal initial outlays. The two proposals have the following discrete probability distribu- tions of net cash inflows for the first year: PROJECT A PROJECT B PROBABILITY CASH FLOW PROBABILITY CASH FLOW $2,000 4,000 0.20 $2,000 0.10 4,000 6,000 0.30 0.40 6,000 8,000 0.30 0.40 0.20 8,000 0.10 1.00 1.00 a. Without calculating a mean and a coefficient of variation, can you select the better pro- posal, assuming a risk-averse management? b. Verify your intuitive determination.
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