 
			 
			MCQOPTIONS
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				This section includes 15 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. | The control limits for the p-chart and the standardized p-chart are different. | 
| A. | True | 
| B. | False | 
| Answer» B. False | |
| 2. | The values of control limits for the standardized c-chart are different from the control limits of the standardized p-chart. | 
| A. | True | 
| B. | False | 
| Answer» C. | |
| 3. | Which of these does not have the LCL and UCL at ∓3? | 
| A. | Standardized u-chart | 
| B. | Standardized R-chart | 
| C. | Standardized c-chart | 
| D. | Standardized p-chart | 
| Answer» C. Standardized c-chart | |
| 4. | Which of these correctly shows the correct values for standardized u-chart in the order of CL, UCL and LCL? | 
| A. | 0, 3 and -3 | 
| B. | 3, 0 and -3 | 
| C. | 0, -3 and 3 | 
| D. | -3, 0 and 3 | 
| Answer» B. 3, 0 and -3 | |
| 5. | The center line of the np-chart is at _______ | 
| A. | -2 | 
| B. | +2 | 
| C. | 0 | 
| D. | 3 | 
| Answer» D. 3 | |
| 6. | The LCL of the standardized p-chart is ________ | 
| A. | -2 | 
| B. | +3 | 
| C. | -1 | 
| D. | -3 | 
| Answer» E. | |
| 7. | The upper limit of the standardized c-chart for short production runs is ________ | 
| A. | 1 | 
| B. | 2 | 
| C. | -3 | 
| D. | +3 | 
| Answer» E. | |
| 8. | What is the value of the statistic plotted on the standardized np-chart? | 
| A. | \(z_i=\frac{n\hat{p}_i+n\bar{p}}{\sqrt{n\bar{p}(1+\bar{p})}}\) | 
| B. | \(z_i=\frac{n\hat{p}_i-n\bar{p}}{\sqrt{n\bar{p}(1+\bar{p})}}\) | 
| C. | \(z_i=\frac{n\hat{p}_i+n\bar{p}}{\sqrt{n\bar{p}(1-\bar{p})}}\) | 
| D. | \(z_i=\frac{n\hat{p}_i-n\bar{p}}{\sqrt{n\bar{p}(1-\bar{p})}}\) | 
| Answer» E. | |
| 9. | What is the standard deviation of the number of nonconformities per unit, when the standardized u-chart is used for monitoring the process? | 
| A. | \(\sqrt{\frac{\bar{u}}{2n}}\) | 
| B. | \(\sqrt{\frac{\bar{u}}{n}}\) | 
| C. | \(\frac{\sqrt{u}}{n}\) | 
| D. | \(\sqrt{\bar{u}}\) | 
| Answer» C. \(\frac{\sqrt{u}}{n}\) | |
| 10. | The attribute ui when plotted on standardized control chart for short production runs, the statistic plotted on the chart has the value equal to __________ | 
| A. | \(Z_i=\frac{u_i-\bar{u}}{\sqrt{\frac{\bar{u}}{n}}}\) | 
| B. | \(Z_i=\frac{u_i+2\bar{u}}{\sqrt{\frac{\bar{u}}{n}}}\) | 
| C. | \(Z_i=\frac{u_i+\bar{u}}{\sqrt{\frac{\bar{u}}{n}}}\) | 
| D. | \(Z_i=\frac{u_i-2\bar{u}}{\sqrt{\frac{\bar{u}}{n}}}\) | 
| Answer» B. \(Z_i=\frac{u_i+2\bar{u}}{\sqrt{\frac{\bar{u}}{n}}}\) | |
| 11. | What is the value of the target value for the number nonconforming chart? | 
| A. | np | 
| B. | 2p | 
| C. | 3p | 
| D. | 2np | 
| Answer» B. 2p | |
| 12. | What is the value of the statistic to be plotted on the standardized c-chart which is designed to run in the short production? | 
| A. | \(Z_i=\frac{c_i+2\bar{c}}{\sqrt{\bar{c}}}\) | 
| B. | \(Z_i=\frac{c_i-2\bar{c}}{\sqrt{\bar{c}}}\) | 
| C. | \(Z_i=\frac{c_i-\bar{c}}{\sqrt{\bar{c}}}\) | 
| D. | \(Z_i=\frac{c_i+\bar{c}}{\sqrt{\bar{c}}}\) | 
| Answer» C. \(Z_i=\frac{c_i-\bar{c}}{\sqrt{\bar{c}}}\) | |
| 13. | What is the standard deviation value for the standardized c chart used for the short production runs? | 
| A. | \(\sqrt{c}\) | 
| B. | \(\sqrt{\bar{c}}\) | 
| C. | \(\bar{c}\) | 
| D. | \(\hat{c}\) | 
| Answer» C. \(\bar{c}\) | |
| 14. | What is the value of standard deviation for the standardized p-chart for short production runs? | 
| A. | \(\sqrt{\frac{\bar{p}(1-\bar{p})}{n}}\) | 
| B. | \(\sqrt{\frac{\bar{p}(1+\bar{p})}{n}}\) | 
| C. | \(\sqrt{\frac{\bar{p}(\bar{p}-1)}{n}}\) | 
| D. | \(\sqrt{\frac{\bar{p}(1-\bar{p})}{2n}}\) | 
| Answer» B. \(\sqrt{\frac{\bar{p}(1+\bar{p})}{n}}\) | |
| 15. | What is the statistic used to plot on control chart for a standardized p-chart for short production runs? | 
| A. | \(Z_i=\frac{\hat{p}_i+\bar{p}}{\frac{\sqrt{\bar{p}(1+\bar{p})}}{n}}\) | 
| B. | \(Z_i=\frac{\hat{p}_i-\bar{p}}{\frac{\sqrt{\bar{p}(1-\bar{p})}}{n}}\) | 
| C. | \(Z_i=\frac{\hat{p}_i-\bar{p}}{\frac{\sqrt{\bar{p}(1+\bar{p})}}{n}}\) | 
| D. | \(Z_i=\frac{\hat{p}_i+\bar{p}}{\frac{\sqrt{\bar{p}(1-\bar{p})}}{n}}\) | 
| Answer» C. \(Z_i=\frac{\hat{p}_i-\bar{p}}{\frac{\sqrt{\bar{p}(1+\bar{p})}}{n}}\) | |