ACC557 Lisa Ortega is the president of Ortega Riding Academy‚ Inc. The company’s primary source of revenue comes from riding fees and lesson fees‚ which are paid on a cash basis. The company also board gorses for owners in which they are billed in turn for their monthly boarding fees. The company has hired a new inexperienced bookkeeper. There were several mistakes made during the general journal entries made by the bookkeeper. The first error was on May 7‚ it should have read debit unearned
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LECTURE 2 CALCULUS INTEGRATION 2.3 INTEGRATION References • • • Barnett‚ Ziegeler and Byleen 2000a‚ Chapters 6 and 7. Chiang and Wainwright‚ Chapter 14. Sydsaeter and Hammond‚ Chapter 9. Antiderivatives and Indefinite Integrals Many operations in mathematics have reverses – compare addition and subtraction‚ multiplication and division‚ and powers and roots. The reverse of differentiation is antidifferentiation. A function F is an antiderivative of a function f if . ‚ ‚ then the functions differ
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UNSW Econ 1202/2291 Quantitative Analysis For Business and Economics Examples Covered in Lectures 2011 WARNING! 1. These examples were given as part of a Lecture. To look at them outside of their original context would be reckless. Be sure to understand these examples in the context of the lecture material. 2. Since they are Lecture examples‚ they are subject to the constraints of lectures: they do not aim to illustrate all the techniques that you are expected to master in the course. 3. Lecture
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Factors Affecting Pupils Involvement to MTAP DepEd Saturday Mathematics Program In Partial Fulfillment for the Requirements in Research 1 Submitted by: VINCENT N. SALAZAR District of Alfonso Submitted to: DR. ADELA J. RUIZ Professor in Research 1 Acknowledgements The researcher wishes to extend his sincerest gratitude to the following personalities who share time and efforts to the success of this action research. To
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PROPERTIES OF SINE AND COSINE FUNCTIONS: 1. The sine and cosine functions are both periodic with period 2π. 2. The sine function is odd function since it’s graph is symmetric with respect to the origin‚ while the cosine function is an even function since it’s graph is symmetric with respect to y axis. 3. The sine functions: a. Increasing in the intervals[0‚ π/2]and [3π/2‚ 2π]; and b. Decreasing in the interval [π/2‚ 3π/2]‚over a period of 2 π. 4. The cosine function is: a. Increasing in the interval
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Effect of using mathematics teaching aids in teaching mathematics on the achievement of mathematics students NAME: OGUNSHOLA STEPHEN ADESHINA MATRIC NO : 081004105 SUPERVISOR: MR OPARA CHAPTER ONE: INTRODUCTION 1.1 Background to the Study Mathematics is the foundation of science and technology and the functional role of mathematics to science and technology is multifaceted and multifarious that no area of science‚ technology and business enterprise escapes
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Week 9: The Black-Scholes Solution And The “Greeks” (see also Wilmott‚ Chapter 6‚7) Lecture VIII.1 Plain Vanilla The goal of the next two lectures is to obtain the Black-Scholes solutions for European options‚ which belong to the type of basic contingent claims called ‘vanilla options’. These lectures may seem a bit too technical. However‚ I think‚ it is important to have at least some idea about how the BS equation is solved for various financial instruments. I will try my best to keep things
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Vice-Chancellory Open Universities Australia (Curtin) Unit Outline 311803 EDP136 Mathematics Education 1 OpenUnis SP 2‚ 2013 Unit study package number: 311803 Mode of study: Area External Credit Value: 25.0 Pre-requisite units: Nil Co-requisite units: Nil Anti-requisite units: Nil Result type: Grade/Mark Approved incidental fees: Information about approved incidental fees can be obtained from our website. Visit f ees.curtin.edu.au/incidental_fees
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STRATEGY FOR TESTING SERIES 1. Check for known series. p-series converges if . diverges if . (Note: When ‚ the series is the harmonic series.) geometric series converges if . diverges if . telescoping series converges if a real number. diverges otherwise. 2. Use a test. NOTE: When testing a series for convergence or divergence‚ two components must be shown: (i) State the test that is used: “Therefore‚ the series [converges/diverges] by the [name of test].” (ii)
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Classic Koch Snowflake and a Variation of the Koch Snowflake Jarred Sareault Introduction: In this project‚ we need to find the area and perimeter of both the Classic and Variation Koch Snowflake for the first five levels. Also we need to create and implement general forms for the area and perimeter of the Classic/Variation Snowflakes to find the total area and perimeter of the final snowflake for each. For both the Classic and Variation Koch Snowflake‚ an equilateral triangle is used to start.
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