Question
Explain how inventory and investment management are related to this example regarding Discount rate/cost, Warranty period, NPV, etc.? Step 1: Simulation Model: Warranty costs for
Explain how inventory and investment management are related to this example regarding Discount rate/cost, Warranty period, NPV, etc.?
Step 1:
Simulation Model:
Warranty costs for camera | |||||
Inputs | |||||
Parameters of time to failure distribution of any new camera (Gamma) | |||||
Desired mean | 2.5 | ||||
Desired stdev | 1 | ||||
Implied alpha | 6.250 | ||||
Implied beta | 0.400 | ||||
Warranty period | 1.5 | ||||
Cost of new camera (to customer) | $400 | ||||
Replacement cost (to company) | $225 | ||||
Discount rate | 8% | ||||
Simulation of new camera and its replacements (if any) | |||||
Camera | 1 | 2 | 3 | 4 | 5 |
Lifetime | 2.442 | NA | NA | NA | NA |
Time of failure | 2.442 | NA | NA | NA | NA |
Cost to company | 0 | 0 | 0 | 0 | 0 |
Discounted cost | 0.00 | 0.00 | 0.00 | 0.00 | 0.00 |
Failures within warranty | 0 | ||||
NPV of profit from customer | $175.00 | ||||
Simulation Results:
Failures within warranty simulation results:
NPV of profit from customer simulation results:
Step 2: Week 5 Reflection
This week I learned what a simulation model is and how a distribution model is used in running simulations. I learned that a distribution can be continuous (meaning all continuous values in a distribution range) or discrete (meaning a discrete set of values in a distribution range). I learned how to use the RISK tools in excel to run a simulation which I captured the output above. I learned about the flaw of averages and how it impacts simulations. I also learned how the input variables distribution varies allow for multiple simulation runs or scenarios.
This week’s assignments took me about 8-10 hours.
Output for NPV profit for Customer | |||
NPV of profit from customer / 1 | |||
Cell | Model!B23 | ||
Minimum | ($402.35) | ||
Maximum | $175.00 | ||
Mean | $139.49 | ||
Mode | $175.00 | ||
Median | $175.00 | ||
Std Dev | $90.04 | ||
Skewness | -2.6712 | ||
Kurtosis | 10.3668 | ||
Values | 1000 | ||
Errors | 0 | ||
Filtered | 0 | ||
Left X | ($33) | ||
Left P | 5.00% | ||
Right X | $175 | ||
Right P | 95.00% | ||
Dif. X | $207.92 | ||
Dif. P | 90.00% | ||
1% | ($224.94) | ||
5% | ($32.92) | ||
10% | ($28.27) | ||
15% | ($25.48) | ||
20% | $175.00 | ||
25% | $175.00 | ||
30% | $175.00 | ||
35% | $175.00 | ||
40% | $175.00 | ||
45% | $175.00 | ||
50% | $175.00 | ||
55% | $175.00 | ||
60% | $175.00 | ||
65% | $175.00 | ||
70% | $175.00 | ||
75% | $175.00 | ||
80% | $175.00 | ||
85% | $175.00 | ||
90% | $175.00 | ||
95% | $175.00 | ||
99% | $175.00 | ||
Step by Step Solution
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Step: 1
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