6.
Sample
|
1
|
2
|
3
|
4
|
mean
|
range
|
1
|
1010
|
991
|
985
|
986
|
993.00
|
25
|
2
|
995
|
996
|
1009
|
994
|
998.50
|
15
|
3
|
990
|
1003
|
1015
|
1008
|
1004.00
|
25
|
4
|
1015
|
1020
|
1009
|
998
|
1010.50
|
22
|
5
|
1013
|
1019
|
1005
|
993
|
1007.50
|
26
|
6
|
994
|
1001
|
994
|
1005
|
998.50
|
11
|
7
|
989
|
992
|
982
|
1020
|
995.75
|
38
|
8
|
1001
|
986
|
996
|
996
|
994.75
|
15
|
9
|
1006
|
989
|
1005
|
1007
|
1001.75
|
18
|
10
|
992
|
1007
|
1006
|
979
|
996.00
|
28
|
11
|
996
|
1006
|
997
|
989
|
997.00
|
17
|
12
|
1019
|
996
|
991
|
1011
|
1004.25
|
28
|
13
|
981
|
991
|
989
|
1003
|
991.00
|
22
|
14
|
999
|
993
|
988
|
984
|
991.00
|
15
|
15
|
1013
|
1002
|
1005
|
992
|
1003.00
|
21
|


Control limits
for X-bar chart:
UCL, LCL =
, = 999.1 + .73(21.733) = 1014.965, 983.235

Control limits
for R chart:
UCL =
= 2.28(21.7333) =
49.551

LCL =
= 0(21.7333) = 0.00



The process is
in statistical control.
8.
a.
= .06


UCL =
+ 2
= .06 + 2(.0075) = .075


LCL =
- 2
= .06 - 2(.0075) = .045



b.
The chart indicates that the
process is out of control. The
administrator should investigate the quality of the patient meals.
13.
a.

b. No,
the machine is not capable of producing the part at the desired quality
level.
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