In: Statistics and Probability
An IE performed a time study on a hydraulic valve installation & test process. Each observed installation was performed by a different production worker, so the activity factor (performance rating) varied in each observation. A factor > 1.00 meant the worker was performing better than normal in their observed time (OT) (i.e, faster), while a factor < 1.00 meant the worker was performing less normal in their observed time (OT) (ie, slower). The allowance for personal delay and fatigue as was 13% for all data points. Using the data in the table, determine:
Observation |
Observed Time (OT) (MINUTES) |
Activity Factor/Performance Rating |
Normal Time (NT) |
Allowance for Delay/Fatigue and Enviromental factors |
Standard Time |
1 |
40 |
1.03 |
13% |
||
2 |
55 |
0.90 |
13% |
||
3 |
50 |
0.95 |
13% |
||
4 |
58 |
1.00 |
13% |
||
5 |
72 |
0.85 |
13% |
||
6 |
55 |
0.90 |
13% |
||
7 |
60 |
0.91 |
13% |
||
8 |
55 |
0.97 |
13% |
||
9 |
50 |
0.97 |
13% |
||
10 |
57 |
0.92 |
13% |
||
Total STD TIME |
|||||
# of OBSERVATIONS |
|||||
AVG STD TIME/VALVE |
Questions
A. What is the average standard time per valve?
B. From the time study problem above: if a worker was able to install 7 valves during an 8 hour period, what would the efficiency be?
C. From the OEE problem above, suppose an industrial engineer determined the lighting (once adequate for accurately and quickly reading print) had become too low due to the installation of new equipment that cast shadows on the ground level. In addition, the drawing formats and orientation were not standardized across the classes of ships being produced due to outsourcing efforts. By improving the lighting, standardizing the engineering drawings and re-training all workers on how to read the new drawings, the total produced parts during a similar production period was increased from 800 to 1120, while still only producing 40 defective parts. What would the new OEE value be with these improvements?
Observation |
OT (mins) |
Rating |
Normal Time |
Allowance |
Standard Time |
1 |
40 |
1.03 |
41.2 |
13% |
46.4 |
2 |
55 |
0.90 |
49.5 |
13% |
56.65 |
3 |
50 |
0.95 |
47.5 |
13% |
54 |
4 |
58 |
1.00 |
58 |
13% |
65.54 |
5 |
72 |
0.85 |
61.2 |
13% |
70.56 |
6 |
55 |
0.90 |
49.5 |
13% |
56.65 |
7 |
60 |
0.91 |
54.6 |
13% |
62.4 |
8 |
55 |
0.97 |
53.35 |
13% |
60.5 |
9 |
50 |
0.97 |
48.5 |
13% |
55 |
10 |
57 |
0.92 |
52.44 |
13% |
59.85 |
Total std time |
587.55 |
||||
No of observations |
10 |
||||
Avg std time/valve |
58.755 |
using the formaula
Standard time = Normal time + allowance
Normal Time = Average Time X Rating Factor
A) Average Std Time per valve = 58.755 mins= 60/58.755 = 1.02 valves per hour
B) Efficiency = output/input = 7/8= 87.5%
C) Increase in production/ performance = 1120/800= 1.4
Good count= Total production- defective parts produced= 1120-40= 1080
Quality = 1080/1120= 0.964
OEE = Performance x Quality = 1.4 x 0.964 = 1.3496