Certified Reliability Engineer (CRE) CRE exam torrent materials
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ASQ CRE Exam Syllabus Topics:
| Section | Objectives |
|---|---|
| Design and Development | - Tolerance analysis and robustness design - Design for reliability |
| Probability and Statistics | - Probability distributions and statistical inference - Regression and data analysis methods |
| Failure Analysis and Corrective Action | - Failure mode and effects analysis (FMEA) - Root cause analysis and corrective actions |
| Reliability Engineering Principles | - Reliability modeling and prediction - System reliability evaluation |
| Life Data Analysis and Testing | - Weibull analysis and life data modeling - Accelerated life testing |
| Maintainability and Availability | - Maintainability engineering concepts - Availability modeling and analysis |
| Reliability Management | - Risk management and decision analysis - Reliability program planning and management |
ASQ Certified Reliability Engineer (CRE) Sample Questions:
1. 50 resisters from a lot of 75,000 were tested. The average was 3,306 ohms with a variance of 21,609 ohm 2 . From this information, we may conclude with 99% confidence, that at least 95% of this lot will have resistance values in the range of Response:
A) 2,865 - 3,747 ohms
B) 2927 - 3,685 ohms
C) 3,012 - 3,600 ohms
D) 2,846 - 3,766 ohms
2. Which one of the following would NOT be necessary in a corrective action status report?
Response:
A) Failure identification.
B) Due date.
C) Responsible function (department).
D) Failure cost.
3. A good practice in selection of components is to select standard parts. The valid reasons include:
I. Standard parts are generally proven and at a cost advantage.
II. Use of standard parts sometimes reduces the number of different parts.
III. Standard parts are usually more technically innovative.
IV. Standard parts might prevent inventory expansion.
V. Standard parts usually are free from schedule concerns.
Response:
A) All of the above.
B) I, II, IV, V
C) II, III, IV, V
D) I, II, III
4. 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) 0.84
B) 0.60
C) 0.92
D) 0.81
5. In 4 flips of a coin the probability of two heads and two tails (in any order) is:
Response:
A) 7/16
B) 1/2
C) 3/8
D) 9/16
Solutions:
| Question # 1 Answer: B | Question # 2 Answer: D | Question # 3 Answer: B | Question # 4 Answer: A | Question # 5 Answer: C |
