MATHS IN DAILY LIFE Mathematics is an integral part of our life. Right from the time we wake up in the morning till we go to sleep‚ invariably we are using mathematics in one or the other way. Teaching mathematics in classroom using pictures from daily life can help students in understanding a concept in a better manner. For instance‚ when a child is introduced the concept of 3 dimension‚ he/she is not able to visualize it. Learning of this concept can be made simpler and interesting by showing
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Robert W. Strayer Ways of the World: A Brief Global History with Sources Second Edition Chapter 17 Revolutions of Industrialization‚ 1750–1914 Copyright © 2013 by Bedford/St. Martin’s I. Explaining the Industrial Revolution A. Why Europe? 1. Technology‚ science‚ and economics elsewhere: When looking at the preindustrial world‚ many would not see an inherent advantage for Europe. China arguably had the world’s most impressive technology‚ and India and the Islamic world had many noteworthy accomplishments
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Arithmetic is the ABC of math. Addition‚ subtraction‚ multiplication‚ and division are the basics of math and every math operation known to humankind. In one way or another‚ every equation‚ graph‚ and an enormous amount of other things can be broken down into the ABC’s of math‚ the four basic operations. As people say‚ math is a language‚ and addition subtraction‚ multiplication‚ and division are its alphabet‚ along with the number line as well. The properties are basically‚ proven ways to apply
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Math in Physical Therapy Math is an important part of our everyday lives whether we know we are using it or not. In the physical therapy field‚ we use math more than people think. There are many formulas used in physical therapy‚ such as range of motion (ROM). It’s important to be able to apply these formulas. One important piece of math used in physical therapy is ROM‚ which can help physical therapists learn a few things about your joints. A person’s range of motion is the total amount of available
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BIRONDO EDUCATION SUPPORT TUTORIAL CENTER MATH IV- CHAPTER 2-1 to 2-3 I. Decide whether the relation is a function. If it is a function‚ state the domain and range. 1. {(-5‚ -2)‚ (-1‚ 1)‚ (3‚ -6)‚ (8‚ 1)} 2. {(2‚ -9)‚ (2‚ -2)‚ (6‚ 8)‚ (8‚ 1)‚ (11‚ -7)} 3. a x 4. b y c z 5. 6. 7. 8. 9. II. FUNCTION NOTATION. Solve the following: 1. f(x) = x3 – x 2– 6x 2. g (x) = a. f(-2) –
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Running header: TWO-VARIABLE 1 Two-Variable Inequalities Danielle Smith MAT 222 Week 2 Assignment Instructor Thompson September 15‚ 2014 TWO-VARIABLE 2 Two-Variable Inequalities This week we are doing two variable inequalities. The two variable inequalities are independent and dependent variables with graphing. I am going to work on the problem number 68 from page 539 from our book (Dugopolski‚ 2012). The problem is asking about the way to ship with the shipping
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When considering the first variable “Home”‚ I begin by questioning how can the information gathered be classified and broken down. Can it be divided in number order? No. Is one response in some way able to be ranked with value‚ as in this answer is obviously more valuable than this one? No. I believe that Home will be a Nominal Variable. It has multiple categories without natural order or value. When considering the variable “Arrests” I begin by questioning is this information based on words or
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Robert W. Strayer Ways of the World: A Brief Global History with Sources Second Edition Chapter 13 Political Transformations: Empires and Encounters‚ 1450–1750 Copyright © 2013 by Bedford/St. Martin’s I. European Empires in the Americas A. The European Advantage 1. Geography and winds: Europe had a decided advantage for access to the Americas as it was a short trip across the Atlantic and the winds were steady and favorable‚ unlike the shifting monsoon winds of the Indian Ocean. 2. European
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FUNCTION Subtopic: Properties of Cosine Function Shifting of the graph References: 1. Advance Algebra‚ Trigonometry and Statistics Dilao‚ Soledad Jose‚ Ed. D.‚ 2003‚ pp. 159 – 164 2. e-math: Advance Algebra and Trigonometry Oronce‚ Orlando‚ 2011‚ pp. 269 - 274 3. II. STRATEGIES: 1. Deductive 2. Lecture and Discussion 3. Consolidation and Practice 4. Abstraction 5. Evaluation
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Test on Math SAT (full) Time: ….. minutes Full marks: _ _ Direction: answer all the questions. .5 mark will be deducted for each wrong answer. 1. When the price of gold went up‚ a jewler raised the prices on certain rings by 60%. On one ring‚ however‚ theprice was accidentally reduced by 60%. By what percent must the incorrect price be increased to reflect the proper new price? 2. Pencils that were selling at three
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