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Lecture%201%20_Jan%2022_

Course: ECON 100A, Spring 2008
School: Berkeley
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to: Welcome Economics 100A "Micro-Economic Analysis" Prof Glenn Woroch 9:30-11:00 AM, TuTh 2050 Valley Life Sciences 1 Today's Meeting Organizational matters Quick review of syllabus Intro to Micro Economics Constrained maximization Example: student time allocation Equilibrium and optimum Positive and normative questions 2 Instructor: Glenn Woroch Office: 585 Evans Hall Phone: 642-4308...

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to: Welcome Economics 100A "Micro-Economic Analysis" Prof Glenn Woroch 9:30-11:00 AM, TuTh 2050 Valley Life Sciences 1 Today's Meeting Organizational matters Quick review of syllabus Intro to Micro Economics Constrained maximization Example: student time allocation Equilibrium and optimum Positive and normative questions 2 Instructor: Glenn Woroch Office: 585 Evans Hall Phone: 642-4308 Email: glenn@econ.berkeley.edu Office hours: Tuesdays: 11:15AM - 12:15PM Thursdays: 1:30 - 2:30PM 3 Prerequisites Principles course Econ 1, 2 or 3, EE&P 1, or equivalent Do not take simultaneously Single-variable Calculus Math 16A or 1A, or equivalent (e.g., Math 53) Will be used from time to time, but not essential to mastering the material 4 Enrollment Telebears, as usual Questions to: Jeff Butler (GSI Coordinator) headgsi@econ.Berkeley.EDU Office hours: 9:00AM-12:00noon through Feb 1st in 508-2 Evans Also, undergrad adviser: Jenny Cornet jenny@econ.berkeley.edu 5 GSIs and Sections No. 101 102 103 104 105 106 107 108 109 110 111 112 113 114 115 116 Days MW MW MW MW MW MW MW WF TuTh TuTh TuTh TuTh WF WF MW MW Time 8-9 AM 9-10 AM 10-11 AM 11-12 noon 1-2 PM 2-3 PM 3-4 PM 12-1 PM 1-2 PM 2-3 PM 11-12 noon 2-3 PM 10-11 AM 11-12 noon 11-12 noon 12-1 PM Room 51 Evans 51 Evans 55 Evans 55 Evans 31 Evans 39 Evans 61 Evans 35 Evans 35 Evans 61 Evans 41 Evans 51 Evans 35 Evans 41 Evans 51 Evans 51 Evans GSI Hank Hyatt Hank Hyatt Michael Schihl Michael Schihl Deric Licko Patricia (Lynn) Scholl Patricia (Lynn) Scholl Ken Zheng Deric Licko Joshua (Brock) Mendel Vinci Chow Vinci Chow Ailien Tran Ken Zheng Ailien Tran Michael Schihl 6 GSIs and Sections (cont'd) Find your GSI (if he or she is here) Welcome to "section hop" But "official" GSI responsible for grading Must be attend one section the first full week or be dropped Tuesday, Jan 22nd through Monday, Jan 28th 7 Problem Set Schedule Problem Set 1 2 3 4 5 Posted Jan 29 Feb 12 Mar 6 Mar 20 Apr 17 Due in lecture Feb 7 Feb 21 Mar 18 Apr 3 May 1 8 Problem Sets (cont'd) Questions and answers posted to bSpace Grading Graded by your "official" GSI Use the "Check System" Study groups are encouraged Maximum of 3 students Submit one answer sheet Same grade for all members 9 Exams Two in-class midterms Thursday, February 28th Thursday, April 10th No make-ups--see policy in syllabus Final exam At regular time (May 15th) and place (TBA) Cumulative 10 Grading 25% 35% 10% 5% ____ 100% - each midterm - final exam - five problem sets combined - class and section participation 11 Textbook Besanko & Braeutigam, Microeconomics, 3rd edition, Wiley, 2007 - not 1st edition - 2nd edition risky Microeconomics, Study Guide, 3rd edition, 2007. 12 Alternative Access to Lectures bSpace course website PDF version of lecture slides Podcast of lectures downloadable "iTunes U":b itunes.berkeley.edu/ Also at: webcast.berkeley.edu/ No ASUC Lecture Notes 13 Responsibilities & Availability Administrative questions Dept staff, e.g., 100A enrollment, Econ major Course questions Always your "official" GSI first Broader issues Email me re: incompletes, personal (e.g., health) Email policy GSIs need respond only to "their" students We work regular hours: M-F, 9-5 (not 24/7) 14 Course Outline Three parts, with an exam for each Consumer and producer behavior Perfect competition and pure monopoly Imperfect competition and market failures 15 What is micro-economics? Study of how consumers, firms and other "agents" make economic decisions, and how they interact in markets to allocate scarce resources to satisfy unlimited wants. Use "models" to represent decision making and market interaction. 16 A micro-economic problem Decisions, decisions, decisions...and 100A Near term: Enroll, credit or P/NP, buy book (new or used), attend lecture and sections, study time, etc. Longer term: Take follow-on courses, become an Econ major, go to grad school or get a job, and so on. 17 A Benefit-Cost Analysis Benefits Private: improved performance (grade), self satisfaction increased expected, discounted lifetime earnings Social (spillovers): voters, informed better parents Costs Direct cost Tuition: $4,200 x = $1,050/course $37.50/lecture Less financial aid, plus books, computer Opportunity cost: Time spent on other courses, work, sleep, parties Less money spent on housing, transportation 18 Simple time allocation problem Student (constrained) optimization problem Private benefits a function of time: B(T) Private costs also depend on time: C(T) Surplus is the difference: S(T) = B(T) C(T) Devote time to this course to maximize difference between private benefits and costs: B(T)-C(T) Constrained by 24 hours in a day: 0 T 24 Solution: equate marginal benefit and marginal cost of time Notation: MB(T) = MC(T) at T = T* 19 Graphical analysis Value ($) C(T) B(T) T* 24 T (hours) 20 S(T) =B(T) C(T) Mathematical analysis Maximize: S(T) = B(T) C(T) Subject to: 0 T 24 Solution: at the optimum we have ... dS (T ) dB(T ) dC (T ) = - =0 dT dT dT In other notation: MB(T*) = MC(T*) In words: "marginal benefit equals marginal cost" The "mantra of microeconomics" 21 A more complicated model Two types of time In class (lecture, section) time: Tin Include time asleep in class? Outside class time: Tout Alone with text and materials, participating in study group, listening to podcast Allocate total 100A time Between two types: 0 Tin + Tout 24 22 A more complicated model Surplus depends on both types S(Tin,Tout) = B(Tin,Tout) - C(Tin,Tout) Student's problem: choose Tin and Tout to Maximize: S(Tin,Tout) Subject to: 0 Tin + Tout 24 How might two types contribute to grades (one measure of benefits of this course)? Substitutes? Complements? 23 A more complicated model Microeconomics is a study of "tradeoffs" (a second matra) Nobel laureate Gary Becker first to analyze "the allocation of time" Applied to wide range of human activities including teeth brushing and cannibalism 24 Tout 24 Time Allocation F(Tin,Tout ) = course score Tin + Tout = 24 24 Tin 25 Good micro models are testable Our student time allocation model generates hypotheses that are refutable A change in benefits or costs will cause T* to increase or decrease. Can collect data to see if implication is supported This is a "positive" economic statement. Compare against "normative" statement (e.g., "you should spend X hours per week on Econ 100A" or "you should attend all lectures") 26 Empirical evidence Schmidt (1983): U.S. econ principles course Marginal product of lecture > discussion section > study time MPlecture = 1.01, MPsection = 0.78, MPstudy = 0.05 Bratti & Staffolani (2002): Italian undergrads Elasticity of study > elasticity of lecture > 0 study = 0.097, lecture = 0.084 27 Empirical evidence (cont'd) Romer (1993): Attendance... All lectures vs. None 1.4 and 2.5 grade pts. All lectures vs. Half of lectures Benefit of Attending UCB Econ 100B Lectures ...Is Worth Between... 0.7 and 1.2 grade pts. 28 Two kinds of statements Positive: what will happen Higher part-time wage rates will result in reduced inclass time. As students move further away from campus, class attendance will fall. Normative: what should happen Students should spend more time going to lecture, and less time studying alone. Instructors should subsidize (free latas?) lecture attendance. 29 Constrained optimization Student's time allocation problem is a good example: Maximize: S(T1, T2, ..., Tn) Subject to: T1 + T2 +...+ Tn 24 Captures the essence of microeconomics Objective function is "unlimited wants" Constraint captures "scarce resources" 30 Constrained optimization Other examples of decision makers Individual consumer, household, family Maximize well being limited income and wealth Sole proprietor, corporation, non-profit Maximize profit given cost of labor and materials and production technology 31 Bringing it all together: Equilibrium Agents solve their constrained optimization problems They buy & sell goods & services in a "market" No tendency for any one of them to change their decisions This is what Supply and Demand Analysis is all about ... next time. 32
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