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Test your basic knowledge |
Black Belt Six Sigma
Start Test
Study First
Subjects
:
certifications
,
six-sigma
Instructions:
Answer 15 questions in 15 minutes.
If you are not ready to take this test, you can
study here
.
Match each statement with the correct term.
Don't refresh. All questions and answers are randomly picked and ordered every time you load a test.
This is a study tool. The 3 wrong answers for each question are randomly chosen from answers to other questions. So, you might find at times the answers obvious, but you will see it re-enforces your understanding as you take the test each time.
1. Evolutionary Operations
EVOP
df= n(a) +n(b) -2
robustness approach
design alias
2. Cumulative Sum
CuSum
design alias
alpha risk
EWMA
3. Scale that uses numbers (5 strongly agree - 4 agree...) - focuses on measuring the direction of an attitude
rolled throughput yield
latin square
EVOP
likert scale
4. Degrees of freedom
Taguchi
rolled throughput yield
robustness approach
df= n(a) +n(b) -2
5. The risk of accepting the null hypothesis when - in fact - the alternate hypothesis is true. In other words - stating no difference exists when there is an actual difference. A statistical test should be capable of detecting differences that are impo
beta risk
EWMA
alpha risk
likert scale
6. Upper control limit
S chart
latin square
df= n(a) +n(b) -2
rolled throughput yield
7. The probability that a single unit can pass through a series of process steps free of defects.
latin square
Plackett and Burman non-geometric design
EVOP
rolled throughput yield
8. They are not fractional factorial and they are main effects only
latin square
df= n(a) +n(b) -2
Plackett and Burman non-geometric design
CuSum
9. System(concept) design - then parameter design - then tolerance design
robustness approach
design alias
df= n(a) +n(b) -2
rolled throughput yield
10. Exponentially weighted moving average
Taguchi
EWMA
S chart
latin square
11. Confused experiment or confounded
df= n(a) +n(b) -2
latin square
design alias
alpha risk
12. Determines how much area under a distribution is in the critical region - type 1 risk
alpha risk
design alias
robustness approach
likert scale
13. A specific repeated-measures design with built-in counterbalancing - cannot be used when estimations of interactions are desired
likert scale
latin square design
EWMA
robustness approach
14. A quality improvement tool. Understand effects of process on output.
Taguchi
beta risk
df= n(a) +n(b) -2
S chart
15. A square matrix of n rows and columns - a technique to control for order effects without having all possible orders; a limited set of orders constructed to ensure that each condition appears at each ordinal position and each condition precedes and fo
df= n(a) +n(b) -2
robustness approach
latin square
Taguchi