The correct option is c.) 58
Year | Cash Flow | Present Value | |
0 | 70 | 70.000 | |
1 | - | - | |
2 | 30 | 24.793 | |
3 | 60 | 45.079 | |
4 | 60 | 40.981 | |
5 | 60 | 37.255 | |
6 | 60 | 33.868 | |
Total | 251.977 | ||
Prsent value, P= A/(1+r)^n | |||
P= 70 + 30/(1+0.1)^2 +60/(1+0.1)^3 +60/(1+0.1)^4 + 60/(1+0.1)^5 +60/(1+0.1)^6 | |||
251.977 | |||
Interest Rate=0.1 | |||
Discount Factor=1.771561 | |||
Annual Worth, A = P [r(1+r)^n]/(1+r)^n -1 | |||
251.977[0.1*(1.1)^6]/(1.1)^6-1 | |||
57.85 | |||
58(approximately) |
SOLUTION
Interest rate, r = 10% = 0.1
=> 1 + r = 1.1
PV of Cash flows :
= 70 + 0/1.1 + 30/1.1^2 + 60/1.1^3 + 60/1.1^4 + 60/1.1^5 + 60/1.1^6
= 251.98
Let the annual worth be X .
So, PV = X (1.1^6 - 1)/(0.1*1.1^6)
=> 251.98 = X * 4.35526
=> X = 251.98 / 4.35526
=> X = 57.86 = 58 approx.
So, annual worth of cash flows = 58 (Option C) (ANSWER).
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