Production & operarions management review
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Transcript of Production & operarions management review
Review for
Comprehensive
ExaminationAugust 17, 2014
PRODUCTION &
OPERATIONS
MANAGEMENT
Organization of the Production & Operations Function
Production and Operations Concept
Principles of Productivity and Forecasting
Plant, Facility and Capacity Planning
Process and Methods Analysis
Quality Management
Inventory Management
Emerging Trends in Production and Operations Management
Supply Chain Management and ERP
JIT and Lean Operations Management
PERT/CPM Applications in Project Management
TQM. 5S, Six Sigma and Kaizen
REVIEW OUTLINE
ORGANIZATION
FUNCTIONAL CHARTS
FUNCTIONAL CHARTS
Figure 1.1
FUNCTIONAL CHARTS
DEFINITION
WHAT IS OPERATIONS MANAGEMENT?
Production is the creation of goods and
services
Operations management (OM) is the set
of activities that create value in the form
of goods and services by transforming
inputs into outputs
PRODUCTIVITY CHALLENGE
Productivity is the ratio of outputs (goods and services) divided by the inputs (resources such
as labor and capital)
The objective is to improve productivity!
Important Note!Production is a measure of output only
and not a measure of efficiency
IMPROVING PRODUCTIVITY AT STARBUCKS
A team of 10 analysts continually look for ways to shave time. Some improvements:
Stop requiring signatures on credit card purchases under $25
Saved 8 seconds per transaction
Change the size of the ice scoop
Saved 14 seconds per drink
New espresso machines Saved 12 seconds per shot
Operations improvements have helped Starbucks increase yearly revenue per outlet by $250,000 to $1,000,000 in seven years.
Productivity has improved by 27%, or about 4.5% per year.
▶ Measure of process improvement
▶ Represents output relative to input
▶ Only through productivity increases can our standard of living improve
PRODUCTIVITY
Productivity =Units produced
Input used
PRODUCTIVITY CALCULATIONS
Productivity =Units produced
Labor-hours used
= = 4 units/labor-hour1,000
250
Labor Productivity
One resource input single-factor productivity
MULTI-FACTOR PRODUCTIVITY
Output
Labor + Material + Factory OHProductivity =
► Also known as total factor productivity
► Output and inputs are often expressed in dollars
Multiple resource inputs multi-factor productivity
COLLINS TITLE PRODUCTIVITY
Staff of 4 workers 8 hrs/day 8 titles/day
Payroll cost = $640/day Overhead = $400/day
Old System:
14 titles/day Overhead = $800/day
New System:
8 titles/day
$640 + 400
14 titles/day
$640 + 800
=Old multifactor
productivity
=New multifactor
productivity
= .0077 titles/dollar
= .0097 titles/dollar
PRODUCTIVITY AT TACO BELL
Improvements:
▶ Revised the menu
▶ Designed meals for easy preparation
▶ Shifted some preparation to suppliers
▶ Efficient layout and automation
▶ Training and employee empowerment
▶ New water and energy saving grills
FORECASTING METHODS
Copyright ©2013 Pearson Education14 -
21
Naïve Method
The forecast for the next period is the demand for the current period
Moving Average Method
Weighted Moving Average Method
Exponential Smoothing Method
Linear Regression Method
MOVING AVERAGE METHOD
Compute a three-week moving average forecast for the arrival of medical clinic patients in week 4. The numbers of arrivals for the past 3 weeks were:
Week Patient Arrivals
1 400
2 380
3 411
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WEIGHTED AVERAGE METHOD
Compute the forecast for the arrival of medical patients in week 4 using the weighted average method. The numbers of arrivals were as follows:
WeekPatient Arrivals
Weight
1 400 20%
2 380 30%
3 411 50%
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EXPONENTIAL SMOOTHING METHOD
Compute the forecast for the arrival of patients in week 4 using the exponential smoothing method. The smoothing constant is α = 0.10:
WeekPatient Arrivals
Previous Forecast
1 400
2 380
3 411 415
FNew = FPrevious + α (Actual – FPrevious)
LINEAR REGRESSION METHOD
Compute forecast for week 7 using the linear regression method.
Week Patient Arrivals
1 400
2 380
3 411
4 415
5 421
6 427
Y = A(X) + B
Where A = slope, B = Y-intercept
LINEAR REGRESSION METHOD
Formula Result
ΣX 21
ΣY 2,454
n 6
ΣX2 91
ΣY2 1,005,116
ΣXY 8,720
LINEAR REGRESSION METHOD
nΣXY – ΣXΣY 6(8720)-(21)(2,454) 786
A = ------------- = ---------------------- = ----- = 7.485714
nΣX2 – (ΣX)2 6(91) – (21)2 105
ΣY – AΣX 2,454 – (7.485714)(21) 2296.8
B = ---------- = --------------------------- = -------- = 382.8
n 6 6
Y7 = A(X7) + B = 7.485714 (7) + 382.8 = 435.2
LINEAR REGRESSION METHOD
nΣXY – ΣXΣY
R = -------------------------------------- = 0.828103
√(𝒏𝚺𝑿𝟐 – (𝚺𝑿)𝟐)(𝒏𝚺𝒀𝟐 – (𝚺𝒀)𝟐)
REGRESSION COEFFICIENT
0 < /r/ < 0.3 = Weak Correlation
.3 < /r/ < 0.7 = Moderate Correlation
/r/ > 0.7 = Strong Correlation
Locating FacilitiesCopyright ©2013 Pearson Education
11- 029
FinishStart
A
B
C
D
E
F
G
H
I
J
KA —
B —
C A
D B
E B
F A
G C
H D
I A
J E,G,H
K F,I,J
Immediate
Predecessor
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CRITICAL PATH METHOD
Duration
(Days)
FinishStart
A
B
C
D
E
F
G
H
I
J
KPath Time (days)
A-I-K 33A-F-K 28A-C-G-J-K 67B-D-H-J-K 69B-E-J-K 43
Paths are the sequence of activities
between a project’s start and finish.02 -
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CRITICAL PATH METHOD
CRITICAL PATH METHOD
Activity Duration
Earliest Start (ES)
Latest Start (LS)
Earliest Finish (EF)
Latest Finish (LF)
Slack (LS-ES)
On the Critical Path?
A 12 0 2 12 14 14-12=2 No
B 9 0 0 9 9 9-9=0 Yes
C 10
D 10
E 24
F 10
G 35
H 40
I 15
J 4
K 6
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Latest finish time
Latest start time
Activity
Duration
Earliest start timeEarliest finish time
0
2
12
14
A
12
CRITICAL PATH METHOD
K
6
C
10
G
35
J
4
H
40
B
9
D
10
E
24
I
15
FinishStart
A
12
F
10
0 9
9 33
9 19 19 59
22 5712 22
59 63
12 27
12 22 63 690 12
48 63
53 63
59 63
24 59
19 59
35 59
14 24
9 19
2 14
0 9
63 69
PERT/CPM
S = 0
S = 2
S = 26
S = 0
S = 36
S = 2
S = 2
S = 41 S = 0
S = 0 S = 0
The critical path is
B–D –H –J - K with
a project duration
of 69 days.
GANTT CHART