How To Learn And Memorize Math Numbers Equations And Simple Arithmetic


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How To Learn And Memorize Math, Numbers, Equations, And Simple Arithmetic


How To Learn And Memorize Math, Numbers, Equations, And Simple Arithmetic

Author: Anthony Metivier

language: en

Publisher: Createspace Independent Publishing Platform

Release Date: 2014-11-18


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If you've ever wanted to improve your ability to learn and memorize mathematical equations, formula, arithmetic and numbers by 100% ... 200% ... 300% (or more) using simple skills you can learn in under an hour (or less), then this may be the most important book you will ever read. How To Learn And Memorize Math With Proven Strategies Guess what? You're wasting time listening to the standard advice about learning math. You can't continue with "random acts of learning" as you study simple math, calculus and statistics formulas - at least not for long. The truth is that learning math and remembering numbers can be incredibly simple. You just need to know how. In How To Memorize Numbers, Equations And Simple Arithmetic, Anthony Metivier shows you everthing you need to develop the right skills, the right mindset and the right dedicated memorization strategy for memorizing any number or equation. The key to learning and memorizing math is to follow a model. You won't succeed without one. And your best bet is to supplement that math learning model with strong memory skills. Want To Eliminate The Pain and Frustration of Learning Math? Most of the suffering caused by learning math comes from "cognitive overload." There is a way to remove this frustration from your life forever. And ... ... If There Is A Quick Fix - This Is It! The information in this book will teach you: * Why memory techniques for math and numbers are like a bicycle everyone can ride (with some minor personal adjustments). * The real reason why no one should ever be squeamish about memorization or learning math. * Sample examples and illustrations that will show you exactly how and why these memory techniques and strategies work. * Unique approaches that will have you literally "tuning in" on the math concepts and formulas you are studying so that you can memorize and recall them with ease. Learn And Memorize Numbers, Equations And Formulas By The Dozens Memorizing formulas for arithmetic, calculus, physics and statistics is one of the greatest frustrations math learners face. But using the Memory Palace and visualization secrets revealed in this book, you'll learn: 1. How to visualize any number so that it literally pops out in your mind whenever you look for it. 2. How to use actors, other public figures and famous pieces of artwork to help you memorize math concepts, numbers and formulas. 3. Simple strategies for practicing recall so that you are relaxed during exams and can easily recall everything you've studied no matter how difficult. The Best Ways To Learn And Memorize Math What's the secret to success with using this book to memorize all the mathematical formulas, equations and numbers that you need to excel at math? It all starts with having a "system" for doing the necessary memorization activities. And that's why you need a proven plan for increasing your math knowledge. The good news is it's not hard to improve your approach to learning math. How To Memorize Numbers, Equations And Simple Arithmetic gives you amazing tools designed to speed up the process and get you solid results. Understand how the method taught in this book works and you'll make advanced strides in how you learn math quickly and in ways that are effective, elegant and fun. Would You Like To Know More? Download now and begin improving proving how you learn math TODAY! Scroll to the top of the page and select the "buy" button.

Methods of Solving Number Theory Problems


Methods of Solving Number Theory Problems

Author: Ellina Grigorieva

language: en

Publisher: Birkhäuser

Release Date: 2018-07-06


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Through its engaging and unusual problems, this book demonstrates methods of reasoning necessary for learning number theory. Every technique is followed by problems (as well as detailed hints and solutions) that apply theorems immediately, so readers can solve a variety of abstract problems in a systematic, creative manner. New solutions often require the ingenious use of earlier mathematical concepts - not the memorization of formulas and facts. Questions also often permit experimental numeric validation or visual interpretation to encourage the combined use of deductive and intuitive thinking. The first chapter starts with simple topics like even and odd numbers, divisibility, and prime numbers and helps the reader to solve quite complex, Olympiad-type problems right away. It also covers properties of the perfect, amicable, and figurate numbers and introduces congruence. The next chapter begins with the Euclidean algorithm, explores therepresentations of integer numbers in different bases, and examines continued fractions, quadratic irrationalities, and the Lagrange Theorem. The last section of Chapter Two is an exploration of different methods of proofs. The third chapter is dedicated to solving Diophantine linear and nonlinear equations and includes different methods of solving Fermat’s (Pell’s) equations. It also covers Fermat’s factorization techniques and methods of solving challenging problems involving exponent and factorials. Chapter Four reviews the Pythagorean triple and quadruple and emphasizes their connection with geometry, trigonometry, algebraic geometry, and stereographic projection. A special case of Waring’s problem as a representation of a number by the sum of the squares or cubes of other numbers is covered, as well as quadratic residuals, Legendre and Jacobi symbols, and interesting word problems related to the properties of numbers. Appendices provide a historic overview of number theory and its main developments from the ancient cultures in Greece, Babylon, and Egypt to the modern day. Drawing from cases collected by an accomplished female mathematician, Methods in Solving Number Theory Problems is designed as a self-study guide or supplementary textbook for a one-semester course in introductory number theory. It can also be used to prepare for mathematical Olympiads. Elementary algebra, arithmetic and some calculus knowledge are the only prerequisites. Number theory gives precise proofs and theorems of an irreproachable rigor and sharpens analytical thinking, which makes this book perfect for anyone looking to build their mathematical confidence.

Making Mathematics Work for Minorities


Making Mathematics Work for Minorities

Author:

language: en

Publisher: National Academies

Release Date: 1989


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