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This section includes 8 Mcqs, each offering curated multiple-choice questions to sharpen your Statistical Quality Control knowledge and support exam preparation. Choose a topic below to get started.
| 1. |
What is the value of the one sided in-control ARL for the GCC? |
| A. | (ARL(1)_0= frac{s^r}{s-1} ) |
| B. | (ARL(1)_0= frac{s^r-1}{s-1} ) |
| C. | (ARL(1)_0= frac{s^{2r}-1}{s+1} ) |
| D. | (ARL(1)_0= frac{s^r+1}{s+1} ) |
| Answer» C. (ARL(1)_0= frac{s^{2r}-1}{s+1} ) | |
| 2. |
A MSP is out of control if a point on the GCC exceeds __________ |
| A. | 3-sigma limit |
| B. | 2-sigma limit |
| C. | 1.5-sigma limit |
| D. | 1-sigma limit |
| Answer» B. 2-sigma limit | |
| 3. |
Each plotted point on the GCC is identified by __________ |
| A. | The mean value of the stream |
| B. | The stream that produced it |
| C. | The standard deviation of the stream |
| D. | The variance of the stream |
| Answer» C. The standard deviation of the stream | |
| 4. |
___________ range will be plotted on the R chart of the GCC. |
| A. | Maximum |
| B. | Minimum |
| C. | Both the maximum and the minimum |
| D. | Neither the maximum nor the minimum |
| Answer» B. Minimum | |
| 5. |
In GCC we plot ___________ means observed at any time period. |
| A. | Only the maximum |
| B. | Only the minimum |
| C. | Mean of the |
| D. | Both, the maximum and the minimum |
| Answer» E. | |
| 6. |
What will be the value of the LCL of the chart of the GCC when the value of =12, and the value of R = 0.1 and sample size = 4? |
| A. | 12.0729 |
| B. | 12.9271 |
| C. | 11.9271 |
| D. | 11.0729 |
| Answer» B. 12.9271 | |
| 7. |
What is the value of the difference between the UCL and the LCL of x chart of the GCC? |
| A. | 1 |
| B. | 0 |
| C. | 3A<sub>2</sub> |
| D. | 2A<sub>2</sub> |
| Answer» E. | |
| 8. |
The upper control limits for the GCC will be ____________ for the x chart. |
| A. | UCL= ( bar{ bar{x}}+A_2 overline{R} ) |
| B. | UCL= ( bar{ bar{x}}-A_2 R ) |
| C. | UCL= ( bar{ bar{x}}-A_2 overline{R} ) |
| D. | UCL= ( bar{ bar{x}}+A_2 R ) |
| Answer» B. UCL= ( bar{ bar{x}}-A_2 R ) | |