In: Accounting
Vandalay Industries is considering the purchase of a new machine
for the production of latex. Machine A costs $3,114,000 and will
last for six years. Variable costs are 35 percent of sales, and
fixed costs are $255,000 per year. Machine B costs $5,328,000 and
will last for nine years. Variable costs for this machine are 30
percent of sales and fixed costs are $190,000 per year. The sales
for each machine will be $11.3 million per year. The required
return is 10 percent, and the tax rate is 35 percent. Both machines
will be depreciated on a straight-line basis. The company plans to
replace the machine when it wears out on a perpetual basis.
Calculate the NPV for each machine. (A negative answer
should be indicated by a minus sign. Do not round intermediate
calculations and round your answers to 2 decimal places, e.g.,
32.16.)
NPV | |
Machine A | $______________ |
Machine B | $ ______________ |
Calculate the EAC for each machine. (Your
answers should be a negative value and indicated by a minus
sign. Do not round intermediate calculations and
round your answers to 2 decimal places, e.g.,
32.16.)
EAC | |
Machine A | $____________ |
Machine B | $____________ |
1.NPV CALCULATION
Machine A |
Machine B |
|
Sales |
11300000 |
11300000 |
Less Variable cost |
3955000 |
3955000 |
Fixed Cost |
255000 |
190000 |
Less:Depreciation |
519000 |
592000 |
Profit Before Tax |
6571000 |
6563000 |
Less Taxation@35% |
2299850 |
2297050 |
Profit After Tax |
4271150 |
4265950 |
Add Back Depreciation |
519000 |
592000 |
Cash Flow |
4790150 |
4857950 |
Depreciation Machine A = 3114000/6 = 519000
Depreciation Machine B = 5328000 / 9 = 592000
NPV Machine A = - 3114000 + 4790150(PVAF 10%,6 Years)
= - 3114000 + (4790150 x 4.3553)
= - 3114000 + 20862540
NPV Machine A = $ 1,77,48,540
NPV Machine B = - 5328000 + 4857950(PVAF 10%,9 Years)
= - 5328000 + (4857950 x 5.7590)
= - 5328000 + 27976934
NPV Machine B = $ 2,26,48,934
NPV MACHINE A = $ 1,77,48,540
NPV MACHINE B = $ 2,26,48,934
2.EAC CALCULATION
EAC Machine A = $ 3114000 / 4.3553
= $ 7,14,991
EAC Machine B = $ 5328000 / 5.7590
= $ 9,25,161
EAC Machine A = $ 7,14,991
EAC Machine B = $ 9,25,161