You may not know it‚ but mathematics is all around you in the world today- from the breakfast you eat in the morning‚ to the hobbies you enjoy‚ to the complex world of computers and games. In this paper‚ it’s going to be my goal to show you how math is related to the sport of soccer. Soccer‚ in essence‚ is a fairly simplistic sport. The basic rules are simple‚ but some of the more particular ones can become slightly confusing. The MLS (Major League Soccer) recognizes seventeen basic rules
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duplication of this booklet in part‚ or in full‚ is a violation of federal law and strictly prohibited. WBST Sample Questions —Form QS-A Perform the arithmetic indicated in questions 1–6. 1. 58 + 79 = A. 129 B. 139 C. 137 D. 127 4. Page 1 67 × 2 = A. 134 B. 124 C. 129 D. 144 2. 6386 + 999 = A. 7387 B. 6387 C. 6385 D. 7385 5. 437 × 7 = A. 2819 B. 3024 C. 3059 D. 2804 3. 76 - 34 = A. 52
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DOUBLE BAG MATH SCRATCH A Math Showcase Presented to the Faculty of Camarines Norte State College Laboratory High School In Partial Fulfillment of the Requirements for the First Grading Period MICHAEL ALEXIS G. ASUNCION KENNETH JAMES L. BORILE SADAM RICHARD C. CANUTO KARL JOSEL M. CASTILLO ELDRIN PAUL R. GARCIA August 2006 ACKNOWLEDGEMENT No words can express our deepest appreciation and gratitude to our dear Lord
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Calculate the minimum value of n. (4) (Total 6 marks) 3. (a) Consider the geometric sequence −3‚ 6‚ −12‚ 24‚ …. (i) (ii) Write down the common ratio. Find the 15th term. (3) Consider the sequence x − 3‚ x +1‚ 2x + 8‚ …. IB Questionbank Maths SL 1 (b) When x = 5‚ the sequence is geometric. (i) (ii) Write down the first three terms. Find the common ratio. (2) (c) Find the other value of x for which the sequence is geometric. (4) (d) For this value of x‚ find
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REVISION GUIDE For Linear Course Written by MR P BENSON – Maths Tutor MARCH / APRIL 2005 VERSION 1 ISSUED FEBRUARY 2006 RE-UPDATED VERSION 2 MARCH 2008 VERSION 3 UPDATED FOR NEW SPECIFICATION 2011 CONTENTS PAGE Section Topic Page A Percentages 3 B Interest 3 C Nth Terms 3 D Ratio 4 E Lowest Common Multiples 4 F Highest Common Factors 4 G Prime Numbers 5 H Fractions 5 I Fractions/Decimals/Percentages
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MATH TRIVIA When is a billion not a billion? Did you know that the American system for naming large numbers is not the same as the British system? What we call a billion‚ they call a thousand million. And what they call a billion‚ we call a trillion! And it continues from there. After a million‚ we do not agree on any of the names for large numbers. The chart below summarizes the differences. Number Power of 10 American Name British Name 1‚000 103 thousand thousand 1‚000‚000 106
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2013-2014 COURSE HANDOUT (PART-II) Date: 03.08.2013 In addition to part I (General Handout for all courses appended to the time table) this portion gives further specific details regarding the course. Course No. : MATH C241/MATH F211 Course Title : MATHEMATICS - III Instructor in charge : M S RADHAKRISHNAN Instructors : A Ramu‚ M S Radhakrishnan‚ TSL Radhika‚ P K Sahoo‚ K Venkata
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(a) How is math an integral part of our day to day life? "In mathematics‚ you don’t understand things. You just get used to them." -- Johann von Neumann Math is an integral part in a human being’s day to day life. We often look upon math in disdain however‚ we use math at every moment of our life and it plays a vital role in our life. The procedure of applying mathematics starts as early as you are born because the first thing known about your life is your time and date of birth‚ so your
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[pic] A parallelogram is a quadrilateral in which pairs of opposite sides are parallel and are congruent. Opposite sides are parallel and equal in length‚ and opposite angles are equal (angles "a" are the same‚ and angles "b" are the same) NOTE: Squares‚ Rectangles and Rhombuses are all Parallelograms! Name the kind of parallelogram this figure displays? Example 1: [pic] |[pic] |A parallelogram with: | |
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Math 030 Review for Exam #4 1. Express in terms of i: a. Revised Spring 2010 RH/DM 1 −4 b. − 12 c. −3 d. − 3 • − 12 e. 2i • 5i f. − 7i • 9i 2. Perform the indicated operations: a. (5 − 2i ) − (3 − 7i ) b. (2 + 6i ) + (3 − 7i ) (− 5 + 7i ) + (5 − 2i ) c. (13 + 9i ) − (− 6 + 8i ) d. e. (4 − 5i ) 2 f. (7 − 2i )(7 + 2i ) g. (3 + 4i )(5 + 2i ) h. (2 − 3i )(2 + 3i ) 3. Solve by factoring: a. x 2 − x = 42 b. 2 x 2 − 5
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