cash flow in year 1 = 350,000
growth rate = 12% for next 8 years
cash flow of next year = cash flow of previous year(1 + growth rate)
so, cash flow in year 2 = 350000(1 + 12%) = 392,000
cash flow in year 3 = 392000(1 + 12%) = 439040
cash flow in year 4 = 439040(1 + 12%) = 491724.80
cash flow in year 5 = 491724.80(1 + 12%) = 550731.78
cash flow in year 6 = 550731.78(1 + 12%) = 616819.59
cash flow in year 7 = 616819.59(1 + 12%) = 690837.94
cash flow in year 8 = 690837.94(1 + 12%) = 773738.49
cash flow in year 9 = 773738.49(1 + 12%) = 866587.11
continuous value of perpetuity = cash flow in year 9(1 +4%) / K - g
where K = discount rate = 18%
g = growth rate = 4%
= 866587.11(1.04) /18% - 4%
= 6,437,504.26
now we have to find out present values of above cash flows using discount rate of 18%
present value = cash flow / (1 + discount rate)^n
where n = year of cash flow
present values of future cash flows:
= [350,000 / 1.18] +[392000 / (1.18)^2] + [439040 / (1.18)^3] + [491724.80 / (1.18)^4] + [550731.78 / (1.18)^5] + [616819.59 / (1.18)^6] + [ 690837.94 / (1.18)^7] + [ 773738.49 / (1.18)^8] + [ 866587.11 / (1.18)^9] +
[6437504.26 / (1.18)^9]
= 3,637,664.34
NPV = present value of future cash flows - initial cash outflow
= 3,637,664.34 - 3,500,000
= 137,664.34 (rounded to two decimals)
b)
it is recommended to accept the project because it has positive NPV.
c)
IRR is the rate where NPV of the project is 0
so , 0 = -3500000 +[350,000 / (1 + IRR)] +[392000 / (1 + IRR)^2] +[439040 / (1 + IRR)^3] +[491724.80 / (1 + IRR)^4]
+[550731.78 / (1 + IRR)^5] + [616819.59 / (1 + IRR)^6] + [ 690837.94 / (1 + IRR)^7] +
[ 773738.49 / (1 + IRR)^8] + [ 866587.11 / (1 + IRR)^9] + [6437504.26 / (1+IRR)^9]
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