Buying | $261080 |
Lease | $229252 |
Kiddy should choose | Lease |
Solution :
Present value of Buy option :
Present value = Purchase amount + PV of insurance payments - PV of residual value.
Where,
Purchase amount = $173000
PV of insurance payments = $18000 × present value annuity factor at 9% for 8 years.
= $18000 × 5.5348
= $99626.4
= $99626
PV of residual value = $23000 × PV factor at 9% for 8th year.
= $23000×0.502
= $11546
Therefore,
PV of buying option = $173000 + $99626 - $11546
= $261080
This is present of cash outflows, it means the cost of the machine for today is $261080.
PV of lease option :
PV = first lease payment + (annual lease payment × present value annuity factor at 9% for 7 years)
= $38000 + ($38000×5.03295)
= $38000 + $191252
= $229252
This is present value of cash outflows, it means that today's cost of machine is $229252
Note1 : "PV" is present value of cash outflows. If it is taken as present value of cash inflows then the same figures entered in the answer will be taken as negative figures.
Note 2 : calculations of present value annuity factor
PV annuity factor = [1-(1+r)-n /r]
r = rate of interest and n = number of years
So PV annuity factor at 9% for 8 years = [1-(1+0.09)-8 ]/0.09
= [1-1/(1.09)8 ]/0.09
= 5.5348
PV of annuity at 9% for 7 years = [1-(1+0.9)7 ]/0.09
= [1-(1.09)-7]/0.09
= [1-1/(1.09)7 ]/0.09
= 5.03295
Note3 : calculations of PV factor
PV factor = 1/(1+r)n
r = rate of interest and n is number of years
PV factor at 9% for 8th = 1/(1+0.09)8
= 1/(1.09)8
= 0.502
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