November 2‚ 2013 Mathematics 117 Professor Sansalone Book Summary A Mathematical Medley By Winton Laubach Gleanings from the Globe and Beyond‚ as stated on the cover page of A Mathematical Medley‚ takes the readers to a completely different place in their brain. Those who chose to read the book by Winton Laubach are given an opportunity to explore their limits beyond Mathematics and Physics. The book is filled with riddles that are designed to challenge the mind. After reading the book
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questions • Answermay be more space than you need. – there • Calculators must not be used. Information for • The total markeachthis paper is 60.shown in brackets question are • The marks forguide as to how much time to spend on each question. – use this as a an • Questions labelled with willasterisk (*) are ones where the quality of your written communication be assessed – you should take particular care on these questions with your spelling‚ punctuation and grammar‚ as well as the clarity of
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submitting this written exercise‚ I represent that I am the author and it is my original work. I agree that my participation in this exercise is entirely voluntary‚ that once submitted‚ this material becomes the sole property of Internet Brands and we may use it for any purpose and in any form‚ and that it may be used to assess my candidacy for a position at Internet Brands. I understand that submission of this material creates no obligation of Internet Brands to extend to me an offer of employment.
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presentation Outline and Works Cited page due: 11/8 (F) Final paper due: 11/18 (M) Assignment for Paper #3/Research Paper Suggested Length & Formatting: 5-7 pages of text. Pages should be numbered in the upper right hand corner. Do not use a separate title page. Your heading should appear as indicated above with the title centered above the text. You do not need extra space between the heading and the title‚ or between the title and the text. Margins should be approximately 1.5 inches
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CHAPTER 2 WHOLE NUMBERS What have we discussed? 1. The number 1‚ 2‚ 3… which use for counting are known as natural number. 2. If you add 1 to a natural number‚ we get its successor‚ if you subtract 1 from a natural number‚ you get its predecessor. 3. Every natural number has a successor. Every natural number except 1 has a predecessor. 4. If add the number zero to the collection of the natural numbers‚ we get the collection of whole numbers. Thus‚ the number 0‚ 1‚ 2‚
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I’ve always had a big thing for music‚ but I didn’t fulfill it yet because I didn’t have the confident in my speech problem. Honestly‚ I never liked to read and write because I thought it was boring‚ but I’ve always had a major thing for music. I use to have a hard time dealing with my speech problem because I would get teased about it. I kept a notebook of lyrics that I would write everyday but I never expressed it to anyone due to the fact of my fear of my speech problem‚ and being afraid
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Time: 1 hour 45 minutes Paper Reference 1MA0/2F You must have: Ruler graduated in centimetres and millimetres‚ protractor‚ pair of compasses‚ pen‚ HB pencil‚ eraser‚ calculator. Tracing paper may be used. Total Marks Instructions Use black ink or ball-point pen. Fill in the boxes at the top of this page with your name‚ centre number and candidate number. Answer all questions. Answer the questions in the spaces provided – there may be more space than you need. Calculators may
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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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EUROPEAN SCHOOL Mathematics Higher Level Portfolio Type 1 SHADOW FUNCTIONS Candidate Name: Emil Abrahamyan Candidate Number: 006343-021 Supervisor: Avtandil Gagnidze Session Year: 2013 May Candidate Name: Emil Abrahamyan Candidate Number: 006343-021 Mathematics Higher Level Type 1: Shadow Functions SHADOW FUNCTIONS The Aim of the Investigation: The overall aim of this investigation is to investigate different polynomials with different powers and create shadow function
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1. Solve a. e^.05t = 1600 0.05t = ln(1600) 0.05t = 7.378 t = 7.378/.05 t = 147.56 b. ln(4x)=3 4x = e^3 x = e^3/4 x = 5.02 c. log2(8 – 6x) = 5 8-6x = 2^5 8-6x = 32 6x = 8-32 x = -24/6 x = -4 d. 4 + 5e-x = 0 5e^(-x) = -4 e^(-x) = -4/5 no solution‚ e cannot have a negative answer 2. Describe the transformations on the following graph of f (x) log( x) . State the placement of the vertical asymptote and x-intercept after the transformation. For example‚ vertical shift
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