Let the cash flow in Year n be CFn
Growth in free cash flow = g = 3%
Given,
CF0 = -110 m
CF1 = 6 m
CF2 = 6(1+0.03)
CF3 = 6(1+0.03)2
.....
WACC = r = 6%
Net Present Value = -CF0 + CF1/(1+r) +
CF2/(1+r)2 + CF3/(1+r)3
+ .......
= -110 + 6/(1+0.06) + 6(1+0.03)/(1+0.06)2 +
6(1+0.03)2/(1+0.06)3 .....
= -110 + 1/(1+0.06) [ 6 + 6(1+0.03)/(1+0.06) +
6(1+0.03)2/(1+0.06)2 .....]
= -110 + 1/(1+0.06) [ 6/(1 - (1+0.03)/(1+0.06))]
= $90 million
Here, we have used the sum of an infinite geometric progression a, ar, ar2, .... = a/(1 - r)
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