Geometry and Measurement Grade 4 Math Essentials
Geometry and measurements are fun and easy to do. It's definitely possible that your child will learn to love these math concepts if you allow him/her to be exposed to as many examples as possible. Math is all about mastery, which might become boring with the wrong materials. Use a resource that combines age-appropriate activities, a fun layout and colors, too! Grab a copy of this book today!
1st Grade Math Textbook
Make math your child's favorite subject by making it easy to learn and retain. This textbook helps your child master counting and adding through practical examples that are age-appropriate but progressive. Your child will appreciate the layout of this educational book. He/she will also find the colors and texts highly appealing. Secure a copy today!
Fractions Workbook Grade 7 Math Essentials
Sometimes, all a child needs is complementary education. This means learning even outside the classroom using resources that encourage education of the same level as the academe. For example, this workbook on fractions is designed to make the topic easier to understand. It has been made to allow a child to study even though he/she is just at home. Expect better grades in fractions. Grab a copy now!
Fractions, Division & Multiplication 2nd Grade Math Workbook Series Vol 3
Math is a cool topic to learn, but it can be very overwhelming will all its rules and endless numbers. Make learning math fun by using creative resources that attract and retain a child's attention. This book discusses fractions, division and multiplication through age-appropriate explanations and discussions. Buy a copy today!
2nd Grade Math Textbook
Teach your child that he/she has the power to recognize and control numbers. There is just a need to embrace that power by not being afraid of math. You can use this workbook as a tool that will optimize student exposure to the concept of measurements. Buy a copy now!
2nd Grade Math Practice
Is your child having difficulty in math? Well maybe he/she just needs a lot of practice. You can use this workbook to hone his/her math skills, particularly the core foundations like division. There are so many activities in this book to keep your child busy for hours! Go ahead and grab a copy of this coloring book today!
2nd Grade Math Journals
It's basic math. If your child can't do the basics, he/she will definitely have problems with advanced math. You can use this workbook to boost your child's interest in math, particularly on the basics. There are lots of scenarios that progress from the easy to the difficult so that there's continuity in learning. Grab a copy and start answering today!
1st Grade Math Practice Book
Let's practice math today, and your child will be an expert tomorrow. Shapes are become more than just play tools because they become sources of knowledge, too! The great thing about this workbook is that it makes the job so much easy with its cool layout and effective set of examples. Secure a copy today!
1st Grade Math Textbook
Let's count money! This workbook summarizes your child's knowledge on counting, addition, subtraction, multiplication and division. The beauty of learning through a workbook is that a child learns through experience. Such lessons are more easily absorbed than those taught and learned via texts. Grab a copy of this workbook now!
6th Grade Math Workbook
6th grade math can be quite challenging, with all its advanced theories of exponential equations. To help your child understand the concepts and pass the subject with flying colors, you need to provide him with a practice tool where it's okay to commit mistakes. Because it is only through trial and error will a child truly learn. Grab a copy of this workbook today.
Preschool Math Workbook
When studying math, a child is taught to see patterns and recognize the logic behind them. Math may not be easy for preschoolers to understand, but you can help make it more bearable through workbooks. This math workbook is filled with examples to strengthen a child's understanding of patterns and comparison. Grab a copy of this workbook today!
Counting Money
Let's count money! Level up your child's counting skills by introducing the concept of money. Unlike the basic 1,2,3, counting money involves addition and subtraction too. A child will have to add the value of the money, and not the number of items seen. This interactive book is composed of vibrant images to encourage learning and keep the boredom away. Buy a copy today!
Grade 3 Fractions
Fractions could easily turn into alien language if without constant exposure and understanding. The basics of fraction are explained well in this math book for third graders. Several math problems that need solutions are also included to provide a hands-on learning experience. This could be the help students need to ace their exams on fractions. Grab a copy today!
Fourth Grade Workbooks
At fourth grade, the required math skills are more advanced than the earlier levels. Here, your child is being "trained" to think more and to be more patient, controlled and strategic too. But the "more advanced" lessons can get really overwhelming if your child is not prepared to take them. This workbook is designed to help you prepare your child for more challenging math at school. Buy a copy now!
That’s Different!
Understanding the concepts of same and different is essential in honing your child's communication, math and analytic skills. This special book of opposites is especially designed for the young readers. It contains definitions that will challenge your child's reading and comprehensive skills. It also helps improve his/her vocabulary through the introduction of commonly paired words. Mastering these concepts will help your child with his/her math too!
Grade 4 Big Workbook
Your fourth grader may be a big kid but he/she still needs all the help he/she can get! This amazing math book breaks down complex mathematical concepts through the inclusion of several equations requiring solutions. A child can't guess what comes next after every turn of the page because the mix of concepts is highly random. Secure your copy today!
Grade 3 Math Workbook
Though difficult to master, decimals and fractions are necessary to leveling up your math skills. The best way to learn these math concepts is constant exposure; that is why this workbook for the third graders exist. Filled with exercises that will challenge your child's knowledge and will boost his/her self-confidence when completed, this is definitely a must-have!
Third Grade Workbooks
If it's math you're worried about, don't be. This fun workbook will make the subject so easy to understand that your child will fall in love with it. Composed of games and puzzles, this workbook will break down complex concepts into simpler ones. Math skills will be honed through games and that's a proven method of efficiency. Grab a copy today!
Grade 5 Division
Division is the fourth foundation to mathematical concepts. To transition from the addition, subtraction and multiplication to division requires a brief review of all three concepts. This workbook helps in understanding the concept of division with the use of several examples. Allow your child to be challenged by equations and celebrate with him/her for every completed page. Your knowledge-hungry child will definitely love this book!
Grade 1 Math Workbook
The complexity of math can be attributed to the absence of tangible examples. Numbers are, by nature, imaginary; so how do you make the concept attractive to young children? You shower them with examples, of course! This workbook is an excellent tool for learning math because it comes with full colors and plenty of examples. Grab a copy today!
Pre Algebra Workbook 6th Grade
At sixth grade, your child will probably be too shy to ask your help in math. So what do you do as a parent? You give him/her the right set of tools to encourage self-paced learning. This pre-algebra workbook comes with several examples so your child is free to learn through trial and error. Secure your child's copy today!
Grade 5 Math Workbook
Mastering the concepts of addition, subtraction and multiplication requires plenty of practice. This workbook is filled with numerous equations that would challenge a fifth grader. Constant practice helps the concepts to take roots into the child's memory. It also enables them to not just understand theories but put them to work too. Buy a copy now!
Grade 1 Math Workbook
Convince your child to commit as many mistakes as possible in order to learn and acquire information effectively. Use this workbook to get your child familiar with shapes and patterns. There will be mistakes at first but the more he/she practices, the better he/she will be at the task. The effective combination of texts, examples and colorful pictures will definitely keep a child interested in learning. Secure a copy today!
Fourth Grade Advanced Math Books
Ordinary fourth grade students will become experts at multiplication and division with frequent exposure to advanced math equations. Through this workbook, your child will be given the chance for trial and error, and possibly learn from mistakes. This way, the chances of failing at exams will be greatly reduced. Mom and dad, get ready to see better grades soon!
4th Grade Math Workbook
To be good at fractions and geometry, your child will need endless practice. This workbook gives him/her the exposure needed to enhance his/her skills on these math subjects. Get this workbook to encourage self-paced learning. In fact, this will teach influence your child to love learning! Order a copy for your little one today!
Grade 4 Division Workbook
Like all other math concepts, division is a subject more easily understood through constant practice and exposure. This workbook is loaded with equations that require solutions. There is a progression of level so your child gets the challenge required to prod him/her to continue. Don't forget to buy a copy today!
Third Grade Workbooks
There's no better means of studying geometry than to be involved in the creation of memories. This is where hands-on learning through a workbook takes place. When a child is exposed to as many examples as possible, he/she learns better until such time that the lessons become deeply planted in the brain. Expect to see As soon!
2nd Grade Workbooks
Your second grader needs this workbook. Composed of math equations and sentences or stories, this serves as an excellent practice tool to better hone his/her skills at these subjects. The colorful and straightforward format of this book is also a breath of fresh air to the text-laden black and white books used at school. Secure a copy now!
Summing It Up
The power and properties of numbers, from basic addition and sums of squares to cutting-edge theory We use addition on a daily basis--yet how many of us stop to truly consider the enormous and remarkable ramifications of this mathematical activity? Summing It Up uses addition as a springboard to present a fascinating and accessible look at numbers and number theory, and how we apply beautiful numerical properties to answer math problems. Mathematicians Avner Ash and Robert Gross explore addition's most basic characteristics as well as the addition of squares and other powers before moving onward to infinite series, modular forms, and issues at the forefront of current mathematical research. Ash and Gross tailor their succinct and engaging investigations for math enthusiasts of all backgrounds. Employing college algebra, the first part of the book examines such questions as, can all positive numbers be written as a sum of four perfect squares? The second section of the book incorporates calculus and examines infinite series--long sums that can only be defined by the concept of limit, as in the example of 1+1/2+1/4+. . .=? With the help of some group theory and geometry, the third section ties together the first two parts of the book through a discussion of modular forms--the analytic functions on the upper half-plane of the complex numbers that have growth and transformation properties. Ash and Gross show how modular forms are indispensable in modern number theory, for example in the proof of Fermat's Last Theorem. Appropriate for numbers novices as well as college math majors, Summing It Up delves into mathematics that will enlighten anyone fascinated by numbers.
Single Digits
The remarkable properties of the numbers one through nine In Single Digits, Marc Chamberland takes readers on a fascinating exploration of small numbers, from one to nine, looking at their history, applications, and connections to various areas of mathematics, including number theory, geometry, chaos theory, numerical analysis, and mathematical physics. For instance, why do eight perfect card shuffles leave a standard deck of cards unchanged? And, are there really "six degrees of separation" between all pairs of people? Chamberland explores these questions and covers vast numerical territory, such as illustrating the ways that the number three connects to chaos theory, the number of guards needed to protect an art gallery, problematic election results and so much more. The book's short sections can be read independently and digested in bite-sized chunks--especially good for learning about the Ham Sandwich Theorem and the Pizza Theorem. Appealing to high school and college students, professional mathematicians, and those mesmerized by patterns, this book shows that single digits offer a plethora of possibilities that readers can count on.
My Search for Ramanujan
Covering the life and enduring impact of the late mathematical prodigy Srinivasa Ramanujan and the influence he had on the life and career of Ken Ono, this book presents a powerful biographical diptych of two great mathematicians.Ono was inspired to become a mathematician from the life and scientific quests of Ramanujan; Ramanujan's story guided Ono throughout his life, giving him hope when he needed it most. Although they never met, Ono believes a letter sent from Ramanujan's widow to his father, then a prominent Japanese mathematician, was a sign. This was the beginning of Ono's mission to carry on Ramanujan's legacy, and to develop Ramanujan's ideas within the context of modern mathematics.Since then, Ono has spent his academic life trying to solve the mysteries that G.H. Hardy, one of the greatest English mathematicians of the 20th century, and others could not unravel: to find how Ramanujan came to his mathematical truths (which he claimed the Indian goddess Namagiri would tell him in dreams). In this way, Ono retraces the steps of Ramanujan's life throughout his career, drawing inspiration and strength for his own life from the travails and ultimate triumphs of his predecessor's brilliant, but tragically short, career.
Basic Mathematics Literacy Book And Study Companion
Do you find basic math daunting? The Basic Mathematics Literacy Book may be the solution for you. The author's detailed and simplified explanations of math concepts and generous use of graphics take the mystery out of basic math. In addition to math concepts, the author discusses English words and phrases used in basic math that can be befuddling to beginners. The book helps students who were previously unsuccessful with math to see math in a new, clearer light. For people who have had no previous education in math and want to gain a level of literacy in math, this is a great source book. The Basic Mathematics Literacy book covers a range of topics, including arithmetic, algebra, basic geometry, coordinate geometry, percentages, graphs, basic statistics, etc. It can be a self-study tool or can supplement another mathematics text or workbook. It is a particularly appropriate supplement for a GED study book.
The Secret Lives of Numbers
This is a book for the observant and the curious. A book for people who take in their surroundings and wonder at the smallest detail: why? Above all, it's a book about numbers--those that surround us every day, and the intriguing stories behind them. From the 7-day week to 24-carat gold, Chanel No. 5 to five-star luxury, The Secret Lives of Numbers figures out the mysterious background to the numbers we encounter on a daily basis. Revealing the facts behind those figures, author Michael Millar outlines where to spot each digit, what it means, and how it came to be in meticulously researched and entertaining entries, creating an absorbing and intelligent book that's perfect for any numbers fan. It's as easy as 1, 2, 3 . . . Entries include: sports shirt numbers, firearms calibers, TV ratings, football rankings, poker scores, sunscreen factors, A4 paper, and more.
The Fibonacci Resonance and other new Golden Ratio discoveries
A new and definitive reference for the Fibonacci numbers and the Golden Ratio. With Mondrian, Seurat, Toulouse-Lautrec, Tiwanaku, The Great Pyramid, Le Corbusier, Kepler, Penrose, quasicrystals, Pendry, green energy, and the latest light-based technologies, this maths and science book is written to be enjoyed. Explore Bohemian Paris - the capital of phi - in fresh analyses of art, architecture, and music. Lavishly illustrated, this book includes: the history of Fibonacci and Lucas numbers, spirals, sunflowers, pine cones, megaliths, and ornamental tilings. The Fibonacci Resonance discovery is revealed step by step from unique beginnings to abacus-bead visualizations. Comparisons are made with Silver Ratio Pell numbers, and a link is shown to perfect numbers and record-breaking Mersenne primes.
Lectures on N_X(P)
Lectures on NX(p) deals with the question on how NX(p), the number of solutions of mod p congruences, varies with p when the family (X) of polynomial equations is fixed. While such a general question cannot have a complete answer, it offers a good occasion for reviewing various techniques in l-adic cohomology and group representations, presented in a context that is appealing to specialists in number theory and algebraic geometry.Along with covering open problems, the text examines the size and congruence properties of NX(p) and describes the ways in which it is computed, by closed formulae and/or using efficient computers.The first four chapters cover the preliminaries and contain almost no proofs. After an overview of the main theorems on NX(p), the book offers simple, illustrative examples and discusses the Chebotarev density theorem, which is essential in studying frobenian functions and frobenian sets. It also reviews ℓ-adic cohomology.The author goes on to present results on group representations that are often difficult to find in the literature, such as the technique of computing Haar measures in a compact ℓ-adic group by performing a similar computation in a real compact Lie group. These results are then used to discuss the possible relations between two different families of equations X and Y. The author also describes the Archimedean properties of NX(p), a topic on which much less is known than in the ℓ-adic case. Following a chapter on the Sato-Tate conjecture and its concrete aspects, the book concludes with an account of the prime number theorem and the Chebotarev density theorem in higher dimensions.
One to Nine
What Lynn Truss did for grammar in Eats, Shoots & Leaves, Andrew Hodges has done for mathematics. In One to Nine, Hodges, one of Britain's leading biographers and mathematical writers, brings numbers to three-dimensional life in this delightful and illuminating volume, filled with illustrations, which makes even the most challenging math problems accessible to the layman. Starting with the puzzle of defining unity, and ending with the recurring nines of infinite decimals, Hodges tells a story that takes in quantum physics, cosmology, climate change, and the origin of the computer. Hodges has written a classic work, at once playful but also satisfyingly instructional, which will be ideal for the math aficionado and the Sudoku addict, as well as the life of the party."
Introduction to Real Analysis
This text forms a bridge between courses in calculus and real analysis. It focuses on the construction of mathematical proofs as well as their final content. Suitable for upper-level undergraduates and graduate students of real analysis, it also provides a vital reference book for advanced courses in mathematics.The four-part treatment begins with an introduction to basic logical structures and techniques of proof, including discussions of the cardinality concept and the algebraic and order structures of the real and rational number systems. Part Two presents in-depth examinations of the completeness of the real number system and its topological structure. Part Three reviews and extends the previous explorations of the real number system, and the final part features a selection of topics in real function theory. Numerous and varied exercises range from articulating the steps omitted from examples and observing mechanical results at work to the completion of partial proofs within the text.
Rational Quadratic Forms
This exploration of quadratic forms over rational numbers and rational integers offers an excellent elementary introduction to many aspects of a classical subject, including recent developments. The author, a Professor Emeritus at Trinity College, University of Cambridge, offers a largely self-contained treatment that develops most of the prerequisites.Topics include the theory of quadratic forms over local fields, forms with integral coefficients, genera and spinor genera, reduction theory for definite forms, and Gauss' composition theory. The final chapter explains how to formulate the proofs in earlier chapters independently of Dirichlet's theorems related to the existence of primes in arithmetic progressions. Specialists will particularly value the several helpful appendixes on class numbers, Siegel's formulas, Tamagawa numbers, and other topics. Each chapter concludes with many exercises and hints, plus notes that include historical remarks and references to the literature.
Special Matrices And Their Applications In Numerical Mathematics
This revised and corrected second edition of a classic on special matrices provides researchers in numerical linear algebra and students of general computational mathematics with an essential reference. 1986 edition.
Fearless Symmetry
Mathematicians solve equations, or try to. But sometimes the solutions are not as interesting as the beautiful symmetric patterns that lead to them. Written in a friendly style for a general audience, Fearless Symmetry is the first popular math book to discuss these elegant and mysterious patterns and the ingenious techniques mathematicians use to uncover them. Hidden symmetries were first discovered nearly two hundred years ago by French mathematician 矇variste Galois. They have been used extensively in the oldest and largest branch of mathematics--number theory--for such diverse applications as acoustics, radar, and codes and ciphers. They have also been employed in the study of Fibonacci numbers and to attack well-known problems such as Fermat's Last Theorem, Pythagorean Triples, and the ever-elusive Riemann Hypothesis. Mathematicians are still devising techniques for teasing out these mysterious patterns, and their uses are limited only by the imagination. The first popular book to address representation theory and reciprocity laws, Fearless Symmetry focuses on how mathematicians solve equations and prove theorems. It discusses rules of math and why they are just as important as those in any games one might play. The book starts with basic properties of integers and permutations and reaches current research in number theory. Along the way, it takes delightful historical and philosophical digressions. Required reading for all math buffs, the book will appeal to anyone curious about popular mathematics and its myriad contributions to everyday life.
Algebraic Theory Of Numbers
Algebraic number theory introduces students not only to new algebraic notions but also to related concepts: groups, rings, fields, ideals, quotient rings and quotient fields, homomorphisms and isomorphisms, modules, and vector spaces. Author Pierre Samuel notes that students benefit from their studies of algebraic number theory by encountering many concepts fundamental to other branches of mathematics -- algebraic geometry, in particular.This book assumes a knowledge of basic algebra but supplements its teachings with brief, clear explanations of integrality, algebraic extensions of fields, Galois theory, Noetherian rings and modules, and rings of fractions. It covers the basics, starting with the divisibility theory in principal ideal domains and ending with the unit theorem, finiteness of the class number, and the more elementary theorems of Hilbert ramification theory. Numerous examples, applications, and exercises appear throughout the text.
Diophantine Approximations
This self-contained treatment originated as a series of lectures delivered to the Mathematical Association of America. It covers basic results on homogeneous approximation of real numbers; the analogue for complex numbers; basic results for nonhomogeneous approximation in the real case; the analogue for complex numbers; and fundamental properties of the multiples of an irrational number, for both the fractional and integral parts.The author refrains from the use of continuous fractions and includes basic results in the complex case, a feature often neglected in favor of the real number discussion. Each chapter concludes with a bibliographic account of closely related work; these sections also contain the sources from which the proofs are drawn.
Introduction To The Geometry Of Complex Numbers
Geared toward readers unfamiliar with complex numbers, this text explains how to solve the kinds of problems that frequently arise in the applied sciences, especially electrical studies. To assure an easy and complete understanding, it develops topics from the beginning, with emphasis on constructions related to algebraic operations.The three-part treatment begins with geometric representations of complex numbers and proceeds to an in-depth survey of elements of analytic geometry. Readers are assured of a variety of perspectives, which include references to algebra, to the classical notions of analytic geometry, to modern plane geometry, and to results furnished by kinematics. The third chapter, on circular transformations, revives in a slightly modified form the essentials of the projective geometry of real binary forms. Numerous exercises appear throughout the text.
