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b. Payback period (Round your answer to two decimal places.) The payback period is years. c. Discounted payback period (Round

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Answer #1

b. Payback Period = Investment / Annual Increased Contribution Margin
= $100000 / $17000 = 5.88 years

c.

Year Annual Increased
Contribution
PV Factor @8% Discounted Cash Flow Cummulative Discounted Cash Flow
1 17000 0.9259 $        15,741 $               15,741
2 17000 0.8573 $        14,575 $               30,316
3 17000 0.7938 $        13,495 $               43,811
4 17000 0.7350 $        12,496 $               56,306
5 17000 0.6806 $        11,570 $               67,876
6 17000 0.6302 $        10,713 $               78,589
7 17000 0.5835 $          9,919 $               88,508
8 17000 0.5403 $          9,185 $               97,693
9 17000 0.5002 $          8,504 $             106,197

Discounted Pay back Period is when discounted cummulative cash flows is equal to investment i.e. $100000
After 8 years cummulative cash flow is $97693 and after 9 years $106197 but we want $100000, therefore Difference of ($100000 - $97693) i.e. $2307 is recovered in 9th year.
Therefore Discounted Payback Period = 8 years + $2307 / $8504 = 8.27 years.

d. Internal Rate of Return,
For IRR, NPV is 0,

Lets find NPV with Discount rate of 9%, PV annuity for 9 years = 5.9952
NPV = $17000 * 5.9952 - $100000 = $101918

Lets find NPV with Discount rate of 10%, PV annuity for 9 years = 5.7590
NPV = $17000 * 5.7590 - $100000 = $97903

IRR = 9% + (101918 - 100000) / (101918 - 97903) = 9% + 0.47% = 9.47%

e. Accrual Accounting Rate of Return = Annual Contribution / Investment x 100
= $17000 / $100000 x 100 = 17%

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