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| Section | Objectives |
|---|---|
| Topic 1: Life Data Analysis and Testing | - Weibull analysis and life data modeling - Accelerated life testing |
| Topic 2: Reliability Engineering Principles | - System reliability evaluation - Reliability modeling and prediction |
| Topic 3: Failure Analysis and Corrective Action | - Failure mode and effects analysis (FMEA) - Root cause analysis and corrective actions |
| Topic 4: Maintainability and Availability | - Maintainability engineering concepts - Availability modeling and analysis |
| Topic 5: Probability and Statistics | - Regression and data analysis methods - Probability distributions and statistical inference |
| Topic 6: Design and Development | - Tolerance analysis and robustness design - Design for reliability |
| Topic 7: Reliability Management | - Reliability program planning and management - Risk management and decision analysis |
Question 1
Random sampling plans are based on which of the following assumption?
Response:
A. Every item has an equal chance of being selected.
B. The data are accurate.
C. A specific dependency model has been selected.
D. The process is unstable.
Question 2
The continuous improvement process can be guided by several techniques. Which of the following is the BEST approach?
Response:
A. The original seven quality tools
B. Use of the PDCA cycle
C. The new seven quality management tools
D. Multi-vari charts
Question 3
Maintainability is:
Response:
A. Maintaining a machine in satisfactory working condition.
B. Probability of survival of a system for a given period of time.
C. Performing adequate maintenance on a system.
D. The probability of a system being restored to functional operation within a given period of time.
Question 4
Which of the following statements is TRUE nonrepairable items?
Response:
A. Their primary unit of measure is failure severity.
B. Their primary unit of measure is mean time to replace.
C. Reliability is survival probability over the expected life of the items when only one failure can occur
D. Reliability is the survival probability that failure of the items will not occur during the period of interest when more than one failure can occur
Question 5
If the probability of a car starting on a sub-zero morning is 0.6, and we have two such cars. What is the probability that at least one of the cars will start on a sub-zero morning?
Response:
A. 0.81
B. 0.92
C. 0.84
D. 0.60
Solutions:
| Question 1 Answer: A | Question 2 Answer: B | Question 3 Answer: D | Question 4 Answer: C | Question 5 Answer: C |
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