NPV = ΣCFn/(1+r)n, where CFn is the cash flow for year n
r = cost of capital = 10.1%
CF0 = -15000
CF1 = 5000
CF2 = 5000
CF3 = 5000
CF4 = 5000
=> NPV = -15000 + 5000/(1+0.101) + 5000/(1+0.101)2 + 5000/(1+0.101)3 + 5000/(1+0.101)4
= $815.08
Let the equivalent annual annuity be P
=> NPV = P/(1+0.101) + P/(1+0.101)2 + P/(1+0.101)3 + P/(1+0.101)4 = P[1- (1+0.101)-4]/0.101
=> P[1- (1+0.101)-4]/0.101 = 815.08
=> P = $257.69
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