Chapter Three Aggregate Planning. Chapter Three Aggregate Planning.

Slides:



Advertisements
Similar presentations
Bellringer.
Advertisements

3.3 Cost, Profit and Revenue Functions
Changes for Linear and Quadratic Equations Assignment.
Fig. 4-1, p Fig. 4-2, p. 109 Fig. 4-3, p. 110.
Linear Equations Review. Find the slope and y intercept: y + x = -1.
Derivatives - Equation of the Tangent Line Now that we can find the slope of the tangent line of a function at a given point, we need to find the equation.
Chapter 13 Capacity and Aggregate Planning. Aggregate Production Planning (APP) Matches market demand to company resources Matches market demand to company.
DERIVATIVES Derivatives: Slope of a linear function How steep is the graph of f: y = 2x  1? The slope m = 2 measures how steep the line is.
P.464. Table 13-1, p.465 Fig. 13-1, p.466 Fig. 13-2, p.467.
Fig. 11-1, p p. 360 Fig. 11-2, p. 361 Fig. 11-3, p. 361.
Agenda Duality (quickly) Piecewise linearity Start chapter 4.
© 2010 Pearson Education, Inc. All rights reserved.
Table 6-1, p Fig. 6-1, p. 162 p. 163 Fig. 6-2, p. 164.
Copyright © 2005 Pearson Education, Inc. Publishing as Pearson Addison-Wesley.
Figure 1.1 The observer in the truck sees the ball move in a vertical path when thrown upward. (b) The Earth observer views the path of the ball as a parabola.
Linear, Exponential, and Quadratic Functions. Write an equation for the following sequences.
Chapter 6 Differential Calculus
Section 6.1: Euler’s Method. Local Linearity and Differential Equations Slope at (2,0): Tangent line at (2,0): Not a good approximation. Consider smaller.
Murat Kaya, Sabancı Üniversitesi 1 MS 401 Production and Service Systems Operations Spring Aggregate Production Planning (APP) Slide Set #8.
CHAPTER 1.4/1.5 CLOSED-FORM OF A FUNCTION. WHAT HAVE WE DONE SO FAR? Definition of a Function Table Graph Description Difference Tables Linear Function.
OM4-1Aggregate Planning Chapter 14. OM4-2Aggregate Planning Planning Horizon Aggregate planning: Intermediate-range capacity planning, usually covering.
Operations Management
Chapter3: Differentiation DERIVATIVES OF TRIGONOMETRIC FUNCTIONS: Chain Rule: Implicit diff. Derivative Product Rule Derivative Quotient RuleDerivative.
{ Chapter 4 Practice AP Calculus. Differentiate:
Chapter 3.1 Tangents and the Derivative at a Point.
Quadratic Patterns of Change
Taking the derivative of products, Feb. 17, simplify first. Feb. 20, Power rule, chain rule. Quadratic, tangent slopes will not be the same for all x ε.
MathematicalMarketing Slide 3a.1 Mathematical Tools Chapter 3: Mathematical Tools We will be reviewing  Exponents and Logarithms.  Scalar Calculus 
Production and Operation Managements Professor JIANG Zhibin Department of Industrial Engineering & Management Department of Industrial Engineering & Management.
Chapter 5, What Linear Equations are all about Winter, (brrrr…)
12-1Aggregate Planning William J. Stevenson Operations Management 8 th edition.
Geo A Chapter 7 Writing Linear Equations Write the point-slope form of the line that passes through the point (-3, -1) and has a slope of 1.
15 E Derivatives of Exponential Functions Look at the graph of The slope at x=0 appears to be 1. If we assume this to be true, then: definition of derivative.
More with Rules for Differentiation Warm-Up: Find the derivative of f(x) = 3x 2 – 4x 4 +1.
14-1 McGraw-Hill Ryerson Operations Management, 2 nd Canadian Edition, by Stevenson & Hojati Copyright © 2004 by The McGraw-Hill Companies, Inc. All rights.
14-1 McGraw-Hill/Irwin Operations Management, Seventh Edition, by William J. Stevenson Copyright © 2002 by The McGraw-Hill Companies, Inc. All rights reserved.
Grade 7 Chapter 4 Functions and Linear Equations.
Chapter 3 Derivatives.
Chapter 14 Aggregate Planning.
Adv. Algebra Ch. 2 review This review should prepare you for the chapter 2 test in Advanced Algebra. Read the question, work out the answer, then check.
Chapter 3 Differentiation
Operations Management
Basic Strategies Level capacity strategy: Chase demand strategy:
PIECEWISE FUNCTIONS.
Applications of the Derivative
Chapter 3 Derivatives.
Various Symbols for the Derivative
Applications of the Derivative
Aggregate Production Planning by Linear Programming: Terminology
Average Rate vs. Instantaneous Rate
Exam2: Differentiation
Spline Interpolation Class XVII.
Families of Quadratics
Chapter 1 Linear Functions
Name:______________________________
Exam2: Differentiation
Graphing Piecewise Functions
Linear Programming Example: Maximize x + y x and y are called
Solving simultaneous linear and quadratic equations
Piecewise-Defined Function
Honors Algebra II with Trigonometry Mrs. Stacey
Chapter 2 A Mathematical Toolkit
Chapter 5: Graphs & Functions
Section 4 – Writing Linear Equations
LINEAR & QUADRATIC GRAPHS
3. Differentiation Rules
3. Differentiation Rules
Applications of the Derivative
Solving a System of Linear Equations
Presentation transcript:

Chapter Three Aggregate Planning

The Hierarchy of Production Planning Decisions Fig. 3-1 The Hierarchy of Production Planning Decisions

Cost of Changing the Size of the Workforce Fig. 3-2 Cost of Changing the Size of the Workforce

Holding and Back-Order Costs Fig. 3-3 Back-orders Positive inventory Slope = CP Slope = Ci $ Cost Inventory

A Feasible Aggregate Plan for Densepack Fig. 3-4 A Feasible Aggregate Plan for Densepack

A Convex Piecewise-Linear Function Fig. 3-5 A Convex Piecewise-Linear Function

Convex Piecewise-Linear Hiring Cost Function Fig. 3-6 Convex Piecewise-Linear Hiring Cost Function

Quadratic Cost Functions Used in Deriving the Linear Decision Rule Fig. 3-7 Quadratic Cost Functions Used in Deriving the Linear Decision Rule