Answer 11= When a process is said to be in statistical control it indicates that the process is operating efficiency and this is capable of producing the products which are more specification conforming and have lesser wastages.
Answer 12= The main reasons for variation are given below=
Answer 13- Classification of quality control charts=
Charts for variables=
I=X bar charts
Ii= R charts
Charts for attributes=
I=p-charts or fraction defective charts
ii- np charts or number of defective charts
iii- C chart or constant sample size chart
iv-U chart or variable sample size chart
Answer 15= The main objective of the process capability ratio is to determine the capability of a process that is the ability of a process to produce the outputs which are within the specified limits.
CLO-3-5 Answer the following Questions 1) What do you mean by process is under Statistical Ouality...
Part 3 [35 Marks 3- The number of nonconforming switches in samples of size 75 are shown in Table 3. [20 Marks] Table 3 Number of Nonconforming Assemblies Number of Sample Nonconforming Number Sample Number Assemblies 6 7 11 1 15 12 2 0 13 1 3 9 14 3 4 5 15 6 5 1 16 8 4 17 10 7 5 18 5 7 19 2 9 12 20 7 10 (a) Construct a fraction nonconforming control chart...
PLEASE HELP Use the following to answer questions 20-25: A company makes plastic cups. Four samples of 15 cups were taken from an ongoing process to establish ap chart for control. The samples and the number of defectives in each are shown in the following table: Sample n Number of Defectives 1 15 2 2 15 o 3 15 3 15 5 Question 22 1 pts What is the standard deviation of the sampling distribution of sample proportion defective? Please...
Unit6: OPTIMIZING AND CONTROLLING PROCESSES THROUGH STATISTICAL PROCESS CONTROL 1. Define the concept of statistical process control SPC? 2. What is SPC key element? 3. Solving the following problem (Using x -charts and R –charts)? a. Using this data to solve the problem by using X bar chart and R chart? b. What is the difference between X bar chart and R chart? c. Draw the control chart for both X bar chart and R chart? d. Explain the result?...
Boxes of cereals are supposed to weigh exactly 14 oz. Inspectors want to develop process control charts. They take ten samples of six boxes per sample and weigh them. Based on the following computations of the sample means X-bar and the sample ranges, compute the lower and upper control limits and determine whether the process is in control. Use TABLE 10.2 on page 204 of your textbook to find the parameters for control chart limits. Sample X-Bar Range 1 13.8...
> Use the following to answer questions 20-25: A company makes plastic cups. Four samples of 15 cups were taken from an ongoing process to establish a p chart for control. The samples and the number of defectives in each are shown in the following table: Sample Number of Defectives 1 15 2 2 15 0 3 15 3 4 15 5 What is the proportion defective for Sample 1? 0 0.667 O 0.133 O 0.200 O 0.167 O 0.333...
Question 4 [20 marks] By utilising Annexure A, answer the following questions: (a) 15 samples of n 8 have been taken from a cleaning operation. The average sample range for the 20 samples was 0.016 minute, and the average mean was 3 minutes. Determine the three-sigma control limits for this process. (4 marks) (b) 15 samples of n 10 observations have been taken from a milling process. The average sample range is 0.01 centimetres. Determine upper and lower control limits...
Sample No. 1 2 3 4 5 6 No. Defectives 7 5 20 10 12 7 13 10 5 12 Sample No. 11 12 13 14 15 16 17 18 19 20 No. Defectives 6 6 15 4 12 7 12 3 19 16 Sample No. 21 22 23 24 25 26 27 28 29 30 No. Defectives 17 13 5 7 14 9 13 6 13 3 7 8 9 10 a) Establish 3a upper and lower controllimits. UCL...
Do the following problems: The following are quality control data for a manufacturing process at Kensprt Chemical Company. The data show the temperature in degrees centigrade at five points in time during the manufacturing cycle. The company is interested in using quality control charts in monitoring the temperature of its manufacturing cycle. Construct an X bar and R chart and indicate what its tells you about the process. Sample X bar R 1 95.72 1.0 2 95.24 .9 3 95.38 ...
Problem 1. (5 marks; 2, 3) Assume that UUniform(0,1 Answer each of the following questions. You have to show all your work to get full credit i) Find the probability density function of Y when Y = U λ (where a > 0 and λ > 0), along with the support/domain ii) Using the probability density function of Y found in part (i) and the relationship that X = log( ) complete the following three tasks: Find the probability density...
1. The postmaster of a small western city receives a certain number of complaints each dayabout mail delivery. Construct a control chart with three sigma limits using the following data. Is the process in control? SAMPLE1234567891011121314Number of complaints4101489651213764210