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We are evaluating a project that costs $500,000, has a life of 8 years, and has no salvage value. Assume that depreciation is
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Answer #1
a Fixed Cost 600000
Add Depreciation 62500
Total Fixed Cost 662500
Depreciation 500000/8 62500
Break even point = Fixed Cost / Contribution per unit
662500 / (40-25)
44167 Units
b -1 OCFbase= [(P – v)Q – FC](1 – tc) + tcD
= ((40-25)50000 - 600000)(1-0.22)+0.22*62500
= $130750
NPV
There is no salvage value
NPVbase= –$500,000 + $130,750(PVIFA12%,8)
= $479680
b -2 For Sencitivity we will calculate the NPV at a different quantity
Here we will use quatity is 60000
OCFNew= [(P – v)Q – FC](1 – tc) + tcD
= ((40-25)60000 - 600000)(1-0.22)+0.22*62500
= $247750
NPV
There is no salvage value
NPVNew= –$500,000 + $247,750(PVIFA12%,8)
=$ 1367044
So, the change in NPV for every unit change in sales is:
∆NPV/∆S = ($479680 – 1367044)/(50,000 – 60,000)
∆NPV/∆S = +$88.7364
c For Sencitivity we will calculate the NPV at a different Variable Cost
Here we will use Variable cost is 26
OCFnew= [($40 – 26)(50,000) – 600,000](0.78) + 0.22($62,500)
= $91750
So, the change in NPV for every unit change in sales is:
∆NPV/∆S = ($130750 – 91750)/(25 – 26)
∆NPV/∆S = -$39000
If variable costs decrease by $1 then, OCF would increase by$39,000
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