Managerial economics and organizational architecture 5e ch004

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Managerial economics and organizational architecture 5e ch004

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Managerial Economics and Organizational Architecture, 5e Managerial Economics and Organizational Architecture, 5e Chapter 4: Demand McGraw-Hill/Irwin Copyright © 2009 by The McGraw-Hill Companies, Inc All Rights Reserved Managerial Economics and Organizational Architecture, 5e Demand Function A mathematical representation of the relationship between the quantity demanded and all factors influencing demand: Q = f(X1, X2,… Xn) where Q is quantity demanded and the Xis are the factors influencing demand 4-2 Managerial Economics and Organizational Architecture, 5e Demand for PTC Tickets Q = 117 - 6.6P + 1.66Ps - 3.3Pr + 0.00661I where P is PTC ticket price, Ps is price of symphony tickets, Pr is price of nearby restaurant meals, and I is average per capita income 4-3 Managerial Economics and Organizational Architecture, 5e Variable Values Suppose the variables have the following values: P = $30 Ps = $50 Pr = $40 I = $50,000 How many tickets will PTC sell? 4-4 Managerial Economics and Organizational Architecture, 5e The Demand Curve Substitute variable values (except for P) into the equation and simplify: P = 60 - 0.15Q This is the equation for the demand curve Law of demand – as the price of a good rises, the quantity demanded falls 4-5 Managerial Economics and Organizational Architecture, 5e Graphing the Demand Curve $ $ Ticket price (in dollars) Income = 51,000 61 60 60 Income = $50,000 D1 D D0 Q Q 400 Quantity of PTC tickets Quantity of PTC tickets 406.0 4-6 Managerial Economics and Organizational Architecture, 5e Price Elasticity of Demand • Measures the responsiveness of quantity demanded to changes in price • Often referred to as elasticity of demand • Helps firms determine the effect of price changes on total revenue 4-7 Managerial Economics and Organizational Architecture, 5e Demand Elasticity The price elasticity of demand is given by  %Q       %P  4-8 Managerial Economics and Organizational Architecture, 5e Calculating Elasticity Arc Price Elasticity • Information requirements: • Quantity demanded before and after the price change • Q1 • Q2 • Price before and after the price change • P1 • P2 4-9 Managerial Economics and Organizational Architecture, 5e Calculating Elasticity Arc Price Elasticity  Q   (Q1  Q2 )   Q     (Q  Q )  2         P   P   ( P1  P2 )   ( P1  P2 )     4-10 Managerial Economics and Organizational Architecture, 5e Arc Price Elasticity $ Ticket price in dollars η = -[ΔQ/(Q1 + Q2)/2] ÷ [ΔP/(P1 + P2)/2] 60 =-[-67/(200+133)/2] ÷ [10/(30+40)/2] = 1.4 (133, $40) P2 (200, $30) P1 D Q2 Q1 Quantity of PTC tickets 400 4-11 Managerial Economics and Organizational Architecture, 5e Price Changes and Total Revenue • If demand is elastic (>1), price and total revenue move in opposite directions • If P↑ then TR↓ • If P↓ then TR↑ • If demand is inelastic ( 1) n=1 30 Inelastic demand (n < 1) Q Total revenue (in dollars) $ 6,000 20 Quantity of PTC tickets 4-16 Q Managerial Economics and Organizational Architecture, 5e Other Demand Influences • Complements versus substitutes – Cross price elasticity of demand Qx Qx1  Qx  xy  Py Py1  Py 4-17 Managerial Economics and Organizational Architecture, 5e Cross Price Elasticity • For substitutes, ηXY > • If the price of Pepsi rises, the demand for Coke rises • For complements, ηXY < • If the price of peanut butter rises, the demand for jelly falls 4-18 Managerial Economics and Organizational Architecture, 5e Income • Income elasticity of demand Q x Qx1  Qx I  I I1  I • Normal goods – demand rises as income increases (>0) • Inferior goods – demand falls as income increases (

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Mục lục

    Demand for PTC Tickets

    Graphing the Demand Curve

    Price Elasticity of Demand

    Calculating Elasticity Arc Price Elasticity

    Price Changes and Total Revenue

    Range of Price Elasticities

    Determinants of Price Elasticity

    Demand, Total Revenue, & Marginal Revenue

    Estimating Demand The Identification Problem

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