(Requesting fully solution please)
A bottling company needs a new capping machine for their product line. They have two choices for filling this need. Revenues from the line are $20 000 per year. The company uses a MARR of 10% and the “do nothing” option is not viable. The choices are: Buy a used machine for $36 000 which will have a $0 salvage value at the end of 6 years. Maintenance costs are $3000 in the first year, increasing by 25% per year thereafter. Contract with a packaging supplier for a “free” junked machine that requires $6000 to fix it before it is ready for use. Additional packaging costs $15 000 per year over the next 6 years.
Using rate of return analysis, which machine should they buy?
For both mahines, Net annual benefit = Annual revenue - Annual cost
Rate of return is computed as following, using Excel IRR function.
MACHINE - A | |||
Year | Revenue ($) | Cost ($) | Net annual benefit ($) |
(A) | (B) | (A) - (B) | |
0 | 36,000 | -36,000 | |
1 | 20,000 | 3,000 | 17,000 |
2 | 20,000 | 3,750 | 16,250 |
3 | 20,000 | 4,688 | 15,313 |
4 | 20,000 | 5,859 | 14,141 |
5 | 20,000 | 7,324 | 12,676 |
6 | 20,000 | 9,155 | 10,845 |
IRR = | 35.92% | ||
MACHINE - B | |||
Year | Revenue ($) | Cost ($) | Net annual benefit ($) |
(A) | (B) | (A) - (B) | |
0 | 6,000 | -6,000 | |
1 | 20,000 | 15,000 | 5,000 |
2 | 20,000 | 15,000 | 5,000 |
3 | 20,000 | 15,000 | 5,000 |
4 | 20,000 | 15,000 | 5,000 |
5 | 20,000 | 15,000 | 5,000 |
6 | 20,000 | 15,000 | 5,000 |
IRR = | 80.96% |
Since Machine B has higher IRR (which is > MARR), this machine should be purchased.
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