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NMIMS Global Access
School for Continuing Education (NGA-SCE)
Course: Lean Six Sigma
Internal Assignment Applicable for June 2020 Examination
Assignment Marks: 30 Instructions:
Instructions :-
- All Questions carry equal marks.
- All Questions are compulsory
- All answers to be explained in not more than 1000 words for question 1 and 2 and for question 3 in not more than 500 words for each subsection. Use relevant examples, illustrations as far as possible.
- All answers to be written individually. Discussion and group work is not advisable.
- Students are free to refer to any books/reference material/website/internet for attempting their assignments, but are not allowed to copy the matter as it is from the source of reference.
- Students should write the assignment in their own words. Copying of assignments from other students is not allowed
- Students should follow the following parameter for answering the assignment questions
For Theoretical Answer
|
Assessment Parameter
|
Weightage
|
Introduction
|
20%
|
Concepts and Application related to the question
|
60%
|
Conclusion
|
20%
|
For Numerical Answer
|
Assessment Parameter
|
Weightage
|
Understanding and usage
of the formula
|
20%
|
Procedure / Steps
|
50%
|
Correct Answer &
Interpretation
|
30%
|
- For the below shown VSM, the monthly demand is 3900 pieces with 30 working days per month. Daily work time is 8 hours excluding the break time. Calculate the TAKT time, Effective Cycle Time and process cycle efficiency (10 marks)
- In this Six Sigma case study, number of billing errors in a telecom company is high due to various reasons. Billing being one of the most critical activities in any business needs extra attention. There are approx. 4.5 % errors, out of which approx. 2.5% reaches to the customer. Reduce the billing errors to less than 1 %, to ensure that customer gets correct bill to his satisfaction. Please create a project charter for the above-mentioned business problem. (10 Marks)
- a. A product designer wants to determine the average amount of time it takes to assemble a toy. A sample study data of 16 times toy assembly showed an average assembly time of 14.64 minutes, with a standard deviation of 5.82 minutes. Assuming sample data is normally distributed, provide a 95% & 99% confidence interval for the mean assembly time (Z0.95 = 1.645). What would happen to confidence interval, in case #samples selected for the study are increased. (5 Marks)
b. A process has inventory breakdown as follows (RM = 200 pieces, WIP = 80 pieces, FG = 400 pieces) with an average customer demand per day of 80 FG pieces (1 Piece of RM inventory is required to make 1 piece of WIP and 1 piece of WIP piece is required to make 1 piece of FG). The total Value-Added Time for the process is 970 seconds. Calculate the Process Cycle Efficiency (PCE). (5 Marks)