Answer-
The discount rate = r = 14.3 % = 0.143
The first option
Initial cost = $ 11400
Cash inflows / year = $6800 / year for two years
Therefore
NPV = - $ 11400 + $ 6800 / ( 1 + r) + $ 6800 / ( 1 + r
)2
NPV = - $ 11400 + $ 6800 / ( 1 + 0.143) + $ 6800 / ( 1 + 0.143
)2
NPV = - $ 11400 + $ 6800 / ( 1.143) + $ 6800 / ( 1.143 )2
NPV = - $ 11400 + $ 6800 / 1.143 + $ 6800 / 1.306
NPV = - $ 11400 + $ 5949.26 + $ 5206.74
NPV = - $ 11400 + $ 11156
NPV = - $ 244
The second option
Initial cost = $ 12100
Cash inflows / year = $ 7200 / year for two years
Therefore
NPV = - $ 12100 + $ 7200 / ( 1 + r) + $ 7200 / ( 1 + r
)2
NPV = - $ 12100 + $ 7200 / ( 1 + 0.143) + $ 7200 / ( 1 + 0.143
)2
NPV = - $ 12100 + $ 7200 / ( 1.143) + $ 7200 / ( 1.143 )2
NPV = - $ 12100 + $ 7200 / 1.143 + $ 7200 / 1.306
NPV = - $ 12100 + $ 6299.21 + $ 5513
NPV = - $ 12100 + $ 11812.21
NPV = - $ 287.79
The value of the option to wait is negative NPV of - $ 287.79 and the first option value is negative NPV of - $ 244.
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