Математика
Различные книги в жанре МатематикаGeometric Formulas
There is no doubt about the fact that our daily lives consistently revolve around mathematics. Whether one knows it or not, just about everything that is seen and felt throughout the day involves some kind of math. The study of geometry can give students a better understanding of how buildings, furniture, vehicles, and other infrastructural models are designed and built. Everything that is created and built around us has involved some kind of geometry. A geometric formulas study guide can help students to not only understand the formulas, but also to retain them within their memories to make solving problems and understanding a much easier task.
Statistics Equations & Answers
A Statistics Equations & Answers Study Guide helps by allowing you to see various different answers and solutions to common and everyday questions that may arrive in a math focused setting. There are a couple of specific theories and formulas that allow you to find out various different statistics of anything that you may want to know, and knowing how to take the problems to task and finding the solutions easier is one of the perks of using a Statistics Equations & Answers Study Guide. For many different areas of study, statistics are very useful in practice and finding out certain statistics may even prove to be beneficial to you.
Math Common Core 1St Grade
Using the Math Common Core 1st Grade Study Guide will help you prepare your child for their math standardized test. The Study Guide will help you review the content that was covered during their math units, and give them every opportunity to be successful. The Study Guide provides practice questions to review the material in the same format used on the standardized test. The Study Guide will also provide strategies that have proven successful on other standardized tests. The Math Common Core 1st Grade Study Guide will give you and your child confidence when they take their first standardized test.
Math Common Core
The best way to prepare for the math standardized test is by using a Math Common Core Study Guide. The Study Guide will ensure that you not only know the material that was covered, but that you can practically apply it as well. Study Guides will identify the types of questions used on the test, and will also provide practice questions for you to review. A Study Guide also offers test taking strategies to help you answer the questions correctly. The Math Common Core Study Guide will provide the tools you need to score proficient on the Math standardized test.
Math Common Core 4Th Grade
Fourth grades need real world experience in mathematical skills to find success with the Common Core math standards. Because factions are a standard at this level, parents can help make connections through food preparation; recipe preparation involves fractions, and the stacking of measuring cups show the relationship in size. In addition, geometrical shapes and angles become tangible with visual connections. Creating yard shapes with yarn and walking the distance, establishes an image of the geometric shape in the young mind. Practical use for the skills in everyday activities gives the core relevance; thus, making the learning experience successful and enjoyable.
Differential Equations
A differential equations study guide contains all of the formulas students taking calculus or a differential equations class would need to complete specific problems, so students in these classes can use it as a reference when completing homework or studying for an exam. A differential equations study guide is especially helpful for students who have trouble memorizing formulas. Students can pull equations from the guide and put them on index cards to make flashcards with for easier, more convenient studying. These study guides also contain helpful information, such as definitions, so a student should never have to forget a term related to differential equations. These study guides can be in either paper format or laminated and hole punched for binder use, so students can use them in order to best suit their studying habits.
Algebraic Equations
Algebraic equations are a great tool for rationalizing almost any relationship in the real and unreal worlds. The incorporation of algebra allows anyone to relate any one thing to another using a defined and constant standard. Any question about the value of an object or idea can be assigned a variable title. This variable is inserted into a directed algebraic equation with the goal of ascertaining certain values. With algebraic equations, it is possible to compare «oranges to apples» as long as certain constant properties are defined. If "X" is the universe, Algebra can help anyone compare the universe to an infinite pool of values with any number of goals in mind.
Math Common Core 6th Grade (Speedy Study Guides)
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 reference guide for parents and guardians would provide a much better snapshot showing the big picture mathematical goal for each student.
Calculus 1
Calculus is a difficult branch of mathematics that focuses on the study of change and often deals with the application of complex equations. Due to its complex nature, calculus contains dozens of terms that can be near impossible to remember. A reference guide for calculus will greatly benefit students and mathematicians alike by providing a quick tool with which to study or look up terms on a whim. Without a reference, most people attempting a calculus equation are flying blind.
Algebraic Structures in Integrability
Relationships of the theory of integrable systems with various branches of mathematics are extremely deep and diverse. On the other hand, the most fundamental exactly integrable systems often have applications in theoretical physics. Therefore, many mathematicians and physicists are interested in integrable models.The book is intelligible to graduate and PhD students and can serve as an introduction to separate sections of the theory of classical integrable systems for scientists with algebraic inclinations. For the young, the book can serve as a starting point in the study of various aspects of integrability, while professional algebraists will be able to use some examples of algebraic structures, which appear in the theory of integrable systems, for wide-ranging generalizations.The statements are formulated in the simplest possible form. However, some ways of generalization are indicated. In the proofs, only essential points are mentioned, while for technical details, references are provided. The focus is on carefully selected examples. In addition, the book proposes many unsolved problems of various levels of complexity. A deeper understanding of every chapter of the book may require the study of more rigorous and specialized literature.<b>Contents:</b> <ul><li>Foreword</li><li>Preface</li><li>Introduction</li><li><b><i>Lax Representations for Integrable Systems:</i></b><ul><li>Lax Pairs and Decomposition of Lie Algebras</li></ul></li><li><b><i>Algebraic Structures in Theory of Bi-Hamiltonian Systems:</i></b><ul><li>Bi-Hamiltonian Formalism</li></ul></li><li><b><i>Symmetry Approach to Integrability:</i></b><ul><li>Basic Concepts of Symmetry Approach</li><li>Integrable Hyperbolic Equations of Liouville Type</li><li>Integrable Nonabelian Equations</li><li>Integrable Evolution Systems and Nonassociative Algebras </li><li>Integrable Vector Evolution Equations</li><li>Appendices</li></ul></li><li>Bibliography</li><li>Index</li></ul><br><b>Readership:</b> Graduate.Integrable Systems;Lax Pairs;Symmetries;Nonabelian Differential Equations0<b>Key Features:</b><ul><li>For scientists who prefer to begin the study of scientific theories with a consideration of simple but substantial examples</li><li>For scientists who prefer to first understand the approximate content of the theory and solve several simple problems</li><li>Discusses the results and algebraic structures associated with most important concepts of the theory of classical integrable systems</li></ul>