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We are evaluating a project that costs $924,000, has an eight-year life, and has no salvage value. Assume that depreciation i

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Answer #1

Depreciation each year = $924000/8 = $115500

In Best Case Scenario

Quantity and price per unit, will be maximum possible 110% of projected figures (10% positive tolerance) ,

So,for best case,

Quantity = 75000*1.1 = 82500 ,

Price per unit = 46*1.1 = 50.6

Variable cost = 31* 0.9 = 27.9

Fixed cost = 825000*0.9 = 742500

Variable costs and fixed costs will be 90% of projected figures (10% negative tolerance)

So,for worst case,

Quantity = 75000*0.9 = 67500 ,

Price per unit = 46*0.9 = 41.4

Variable cost = 31* 1.1 = 34.1

Fixed cost = 825000*1.1 = 907500

Accordingly , the annual cash flows in the best and worst case are calculated as shown below

Best Case Worst Case
Quantity 75000 82500 67500
Price 46 50.6 41.4
Sales 3450000 4174500 2794500
Variable cost/Unit 31 27.9 34.1
Total Variable Cost 2325000 2301750 2301750
Fixed Cost 825000 742500 907500
Profit before Depreciation 300000 1130250 -414750
Depreciation 115500 115500 115500
Profit before Tax 184500 1014750 -530250
Tax 64575 355162.5 -185588
Profit after tax 119925 659587.5 -344663
Cash flows 235425 775087.5 -229163

Hence,

NPV (best case) = -924000 + 775087.5 /1.15+ .... +775087.5/1.158

= - 924000 + 775087.5 /1.15 *{ 1- (1/1.15)8} / {1- (1/1.15)}

=-924000 + 775087.5 /0.15 * (1-0.326902)

= -924000 + 3478067

= $2554067

NPV (worst case) = -924000 - 229163 /1.15- .... -229163/1.158

= - 924000 - 229163 /1.15 *{ 1- (1/1.15)8} / {1- (1/1.15)}

=-924000 - 229163 /0.15 * (1-0.326902)

= -924000 - 1028328

= - $1952328

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