ECON 281 Fall Term Intermediate Microeconomic theory I University of Alberta XiaoGang Che Chapter One Overview 1. Defining Microeconomics and Macroeconomics 2. Microeconomic Modeling Tools • Constrained Optimization • Equilibrium Analysis • Comparative Statics 3. The Types of Microeconomic Analysis • Positive Analysis • Normative Analysis Chapter One 2 Microeconomics Defined Microeconomics is the study of how individual economic decision-makers such as consumers‚ workers‚ firms
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MATH 1003 Calculus and Linear Algebra (Lecture 1) Albert Ku HKUST Mathematics Department Albert Ku (HKUST) MATH 1003 1 / 18 Outline 1 About MATH 1003 2 Mathematics of Finance 3 Simple Interest Albert Ku (HKUST) MATH 1003 2 / 18 About MATH 1003 About MATH 1003 Lecturer: Albert Ku (Office: Rm 3492. E-mail: maybku@ust.hk) Teaching assistant: Dy Chun Yin‚ Li Xing‚ Lau Hing Sang and Wong Kwok Pang Office hours at Learning Commons: Fri 10:00-noon Textbook:
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Variables Candice Jacobs MAT 211 Instructor Sanchez July 28‚ 2013 We know that a classic maple rocker requires 15 board feet of maple and a modern rocker requires 12 board feet of maple. We have “m” which stands for the modern maple rocking chair which is now 12m board feet and the classic chair which is 15c board feet. m= The number of classic maple rocking chair that Ozark Furniture Company has to fill. Therefore‚ m= 12m (board feet) c= The number of classic maple
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may approach assessment and its documentation differently‚ one approach is to provide specific questions on exams that become the basis for assessment. To aid faculty in this endeavor‚ we have labeled each question‚ exercise‚ and problem in Intermediate Accounting‚ 7e‚ with the following AACSB learning skills: Questions AACSB Tags Brief Exercises (cont.) AACSB Tags 15–1 15–2 15–3 15–4 15–5 15–6 15–7 15–8 15–9 15–10 15–11 15–12 15–13 15–14 15–15 15–16 15–17 15–18
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1) Evaluate each algebraic expression‚ given that x= -1‚ y=3‚ z=2‚ a =1/2‚ b= -2/3. a) b) c) 2) Determine the degree of each of the following polynomials. a) b) c) 3) Remove the symbols of grouping and simplify the resulting expressions by combining like terms. a) (x + 3y – z) – (2y – x +3z) + (4z – 3x +2y) b) c) 3 – {2x – [1 –(x +y)] + [x – 2y]} 4) Add the algebraic expressions in each of the following groups. a) b) 5) Subtract the algebraic expressions
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Basic Engineering Boolean Algebra and Logic Gates F Hamer‚ M Lavelle & D McMullan The aim of this document is to provide a short‚ self assessment programme for students who wish to understand the basic techniques of logic gates. c 2005 Email: chamer‚ mlavelle‚ dmcmullan@plymouth.ac.uk Last Revision Date: August 31‚ 2006 Version 1.0 Table of Contents 1. 2. 3. 4. 5. Logic Gates (Introduction) Truth Tables Basic Rules of Boolean Algebra Boolean Algebra Final Quiz Solutions to Exercises Solutions
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The invention of algebra from the ancient world has produced many opportunities for the modern world we live in today. According to the Webster’s Dictionary‚ “algebra by definition is the part of mathematics in which letters and other symbols are used to represent numbers and quantities in formulae and equations.” First and for most‚ algebra is divided into two different groups‚ the first group being “classical algebra”‚ which is solving equations and finding the unknown variable. The second group
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PERCEPTION ON BULLYING AND ATTITUDES OF THE INTERMEDIATE PUPILS IN SAN ROQUE ELEMENTARY SCHOOL. BASIS FOR DEVELOPING GUIDANCE ACTIVITIES Dhea‚ Castillo Jamelyn‚ Dimaculangan Gerelyn C. Gonzalvo BEED- IV Chapter 1 The Problems and Its Background Introduction Bullying is difficult to define with a concrete definition because the act of bullying can be perceived differently by whoever is experiencing the event. An act of horseplay can be meant as a playful gesture but viewed as an
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Algebra Archit Pal Singh Sachdeva 1. Consider the sequence of polynomials defined by P1 (x) = x2 − 2 and Pj (x) = P1 (Pj−1 (x)) for j = 2‚ 3‚ . . .. Show that for any positive integer n the roots of equation Pn (x) = x are all real and distinct. 2. Prove that every polynomial over integers has a nonzero polynomial multiple whose exponents are all divisible by 2012. 3. Let fn (x) denote the Fibonacci polynomial‚ which is defined by f1 = 1‚ f2 = x‚ fn = xfn−1 + fn−2 . Prove that the inequality 2 fn
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00‚000 by making a down payment of Rs.1‚50‚000 and remainder in equal instalments of Rs. 1‚50‚000 for six years. What is the rate of interest to the firm? 2. a.Explain the mechanism of calculating the present value of cash flows..What is annuity due? How can you calculate the present and future values of an annuity due? Illustrate b.”The increase in the risk-premium of all stocks‚irrespective of their beta is the same when risk aversion increases” Comment with practical examples 3. a.How leverage
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