You are given the following forecasted data about a project: • Project life = 3 years • Required investment $1,200,000 • Salvage value = $200,000 Depreciation method = straight-line depreciation •...


You are given the following forecasted data about a project:<br>• Project life = 3 years<br>• Required investment $1,200,000<br>• Salvage value = $200,000<br>Depreciation method = straight-line depreciation<br>• Unit price = $140<br>• First year's demand = 100,000 units<br>Annual demand growth rate 5%<br>Unit variable cost $80<br>Annual fixed cost = $10,000<br>• Income tax rate = 40%<br>• MARR = 10%<br>Suppose the key variable is identified here to be the unit variable cost. This variable's most likely value is $80<br>(as indicated above), but what would happen to the NPW if it were $90 instead? The change in the NPW values<br>(new NPW - original NPW) is closest to:<br>-$1,563,110.44<br>$1,563,110.44<br>-$1,875,732.53<br>$1,875,732.53<br>

Extracted text: You are given the following forecasted data about a project: • Project life = 3 years • Required investment $1,200,000 • Salvage value = $200,000 Depreciation method = straight-line depreciation • Unit price = $140 • First year's demand = 100,000 units Annual demand growth rate 5% Unit variable cost $80 Annual fixed cost = $10,000 • Income tax rate = 40% • MARR = 10% Suppose the key variable is identified here to be the unit variable cost. This variable's most likely value is $80 (as indicated above), but what would happen to the NPW if it were $90 instead? The change in the NPW values (new NPW - original NPW) is closest to: -$1,563,110.44 $1,563,110.44 -$1,875,732.53 $1,875,732.53

Jun 11, 2022
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