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Learning Mathematics the Fun way caters to those students who deserve to have their individual learning needs satisfied. This book emphasises on teaching with activities, drawing on real-life models from children's point of view and promotes expectations for success. The book nurtures the interest of the student by bringing up the fun-quotient in the learning process. This will help students gain confidence in ability to reason and thereby enhance...
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Get the Summary of Oliver Theobald's Machine Learning for Absolute Beginners in 20 minutes. Please note: This is a summary & not the original book. "Machine Learning for Absolute Beginners" by Oliver Theobald provides an introduction to the expansive field of data science, which includes big data, AI, data mining, and machine learning. The book traces the evolution of data analysis from classical statistics, which could be managed manually, to the...
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Most of mathematics is presented in this book, starting from the basic and elementary concepts to probing the more complex and advanced areas.
Mathematics is approached both from a theoretical point of view, expounding theorems and definitions of each particular type, and on a practical level, going on to solve more than 1,000 exercises.
The approach to mathematics is given by progressive knowledge, exposing the various chapters in a logical order...
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"John Milnor, Winner of the 2011 Abel Prize from the Norwegian Academy of Science and Letters" "John Willard Milnor, Winner of the 2011 Leroy P. Steele Prize for Lifetime Achievement, American Mathematical Society" John Milnor is Professor of Mathematics and Co-Director of the Institute for Mathematical Sciences at SUNY, Stony Brook. He is the author of Topology from the Differential Viewpoint, Singular Points of Complex Hypersurfaces, Morse Theory,...
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Graduate text designed to prepare student for further study in the theory of fields, especially in algebraic number theory and class field theory. Galois theory and theory of valuations examined; special attention to development of infinite Galois theory, also detailed analysis of prolongation of rank-one valuations. Reviews. Over 200 exercises. Bibliography.
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A lot of young students have trouble with math, and being discouraged can affect their performance in their future classes. One common cause of students to struggle with math is that they simply have not been exposed to the problems enough times for them to truly understand the math ideas. A great way to do this is with a common core 1st grade study guide. The guide contains additional problems that will expose a children to enough information for...
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How can we solve the national debt crisis? Should you or your child take on a student loan? Is it safe to talk on a cell phone while driving? Are there viable energy alternatives to fossil fuels? What could you do with a billion dollars? Could simple policy changes reduce political polarization? These questions may all seem very different, but they share two things in common. First, they are all questions with important implications for either personal...
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Why do leopards grow spots when tigers grow stripes? Is the universe round, square, or some other shape? How do the dimples in a golf ball give it greater lift? Is there such a thing as a public mood? If so, how can we accurately take its pulse?
Only one tool of the human mind has the power and versatility to answer so many questions about our world-mathematics. Far from a musty set of equations and proofs, mathematics is a vital and creative way...
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Nansea Cross, a math teacher and tutor, shares discoveries that make math easier to teach and more exciting to learn. Beginning with the multiplication table, she found that all the multiples of all the numberstaken through a simple processreveal different patterns. Looking deeper, she realized that these patterns repeat, have symmetry, and all add up to the same reduced number. The patterns occur horizontally, vertically, and diagonally in both directions...
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More mathematical concepts are addressed at younger ages as a result of Common Core State Standards. In the 6th grade, students do much more in depth work with geometry, ratio and percentage as well as statistics and probability. This is not the first time these concepts are addressed though. The Common Core approach requires going deeper into content learned in earlier years. Because of this need to look at each grade, instead of just one year, a...
91) The Principia
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First published in Latin in 1687, "Mathematical Principles of Natural Philosophy", commonly referred to as "The Principia", is the groundbreaking work of science and mathematics by Isaac Newton. Consisting of three books, "The Principia" was updated twice by Newton during his lifetime, with new editions published in 1713 and 1726, as he further refined and expanded his ideas. "The Principia" introduced Newton's laws of motion and his law of universal...
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This classic of mathematics presents the best systematic elementary account of the modern theory of the continuum as a type of serial order. Based on the Dedekind-Cantor ordinal theory, this text requires no knowledge of higher mathematics. Contents include a historical introduction and chapters on classes in general; simply ordered classes, or series; discrete series, especially the type of the natural numbers; dense series, especially the type of...
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REA's Problem Solvers is a series of useful, practical, and informative study guides. Each title in the series is complete step-by-step solution guide. The Differential Equations Problem Solver enables students to solve difficult problems by showing them step-by-step solutions to Differential Equations problems. The Problem Solvers cover material ranging from the elementary to the advanced and make excellent review books and textbook companions. They're...
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How many people think about this idea that whatever they have achieved in their lives can be partly because of the random events that just happened to be in favor of them? Not a lot. The thing is, people are yet to accept that a big part of their lives is governed by one or a few random factors at a time. And the nature of those random factors could be different in any situation. That is why it is very important to understand the implications and...
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This concise study was the first book to bring together material on the theory of nonassociative algebras, which had previously been scattered throughout the literature. It emphasizes algebras that are, for the most part, finite-dimensional over a field. Written as an introduction for graduate students and other mathematicians meeting the subject for the first time, the treatment's prerequisites include an acquaintance with the fundamentals of abstract...
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Este libro sienta las bases de las matemáticas, empezando por la lógica y las operaciones elementales y pasando por temas como la trigonometría, los números complejos, las notaciones matriciales y vectoriales, al tiempo que aborda la geometría plana, sólida y analítica, así como los rudimentos del cálculo combinatorio y numérico. Estos temas son necesarios para la comprensión del análisis matemático y de todos los desarrollos modernos,...
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101 enigmas que pondrán a prueba tus conocimientos matemáticos, capacidad de observación y rapidez mental. ¿A qué esperas?
Por Profesor10demates, uno de los profesores de matemáticas más populares en Youtube.
El castillo de la Encina, en la ciudad de las Tres Torres y los Dos Puentes, acoge a jóvenes sabuesos de todo el mundo en las Olimpiadas Mate-detectivescas, y los Newtonianos necesitarán tu ayuda para descubrir el secreto que oculta...
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El objetivo de Retos matemáticos con soluciones es poner en acción las potencialidades que tienen los lectores a la hora de resolver problemas matemáticos.
El libro ha sido concebido como una colección de pequeños retos matemáticos procedentes de distintas fuentes. Todo intento de resolución de un problema viene recompensado, o bien por el éxito, o bien por la convicción de que el esfuerzo no ha sido baldío.
En todo caso, con éxito o sin...
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Summay of How Not To Be Wrong by Jordan Ellenberg | Includes Analysis Preview: How Not to Be Wrong by Jordan Ellenberg attempts to demonstrate real-life applications of mathematics. In schools, students learn math principles in abstract contexts. Math in the real world is used to make accurate predictions, measure impact, evaluate the best choice when a trade-off is needed, and gauge complicated facts. Mathematical understanding gives individuals...
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