Calculating the average value of five sample measurements

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Reference no: EM13727006

Question 1. Factors that should be considered when selecting Six Sigma projects include the following EXCEPT:

  • financial return.
  • impacts on customers and organizational effectiveness.
  • fit to existing government legislation(s) on quality.
  • probability of success.

Question 2. At a Six Sigma quality level, if the process mean is held exactly on target, the expected result would be:

  • 1.5 defects per thousand opportunities.
  • 2.8 defects per ten thousand opportunities.
  • 3.4 defects per million opportunities.
  • 2.0 defects per billion opportunities.

Question 3. Calculating the average value of 5 sample measurements of door width is an example of:

  • descriptive statistics.
  • statistical inference.
  • predictive statistics.
  • analytical statistics.

Question 4. A mathematical function that assigns numerical values to every possible outcome in a sample space is called a _____.

  • probability function
  • population constant
  • sample variable
  • random variable

Question 5. A Six Sigma quality level means that the difference between the upper and lower specification limits is six standard deviations

  • True
  • False

Question 6. _____ are special types of data collection forms in which the results may be interpreted on the form directly without additional processing.

  • Control charts
  • Check sheets
  • Statistical process controls
  • Worksheets

Question 7. The sampling method where every item in the population has an equal probability of being selected is called:

  • simple random sampling.
  • stratified sampling.
  • systematic sampling.
  • judgment sampling.

Question 8. Half the tolerance is equal to the distance from the target to the upper specification limit.

  • True
  • False

Question 9. A change in quality level from 3-sigma to 4-sigma represents a:

  • 1-fold improvement.
  • 2-fold improvement.
  • 5-fold improvement.
  • 10-fold improvement.

Question 10. A confidence interval is a point estimate of a population parameter.

  • True
  • False

Reference no: EM13727006

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