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Books : Children's Books : Science, Nature & How It Works : Math : Advanced
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This textbook provides an introduction to statistics. Covers describing, exploring, and comparing data, probability, probability distributions, normal probability distributions, estimates and sample sizes, hypothesis testing, correlation and regression and statistical process control. DLC: Statistics.
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A new way of thinking about Algebra readiness! Focused, organized, and easy to follow, Glencoe Pre-Algebra shows your students how to read, write, and understand the unique language of mathematics, so they'll be prepared for every type of problem-solving and assessment situation.
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Represents mathematics as it appears in life, providing understandable, realistic applications consistent with the abilities of any reader. This book develops trigonometric functions using a right triangle approach and progresses to the unit circle approach. Graphing techniques are emphasized, including a thorough discussion of polar coordinates, parametric equations, and conics using polar coordinates. Those looking to master essential skills of Algebra and Trigonometry.
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Ideal for the single-variable, one-, or two-semester calculus course, Calculus of a Single Variable, 7/e, contains the first 9 chapers of Calculus with Analytic Geometry, 7/e. For a description, see Larson et al., Calculus with Analytic Geometry, 7/e.
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Combining the strength of the data analysis approach and the power of technology, the new edition features powerful and helpful new media supplements, enhanced teacher support materials, and full integration of the TI-83 and TI-89 graphing calculators.
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Poems.
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Specifically designed to correspond to high school pre- calculus courses. Topics include algebraic laws and operations, coordinate system relations, linear functions, sequences, series, graphing, limits, and applications. A valuable study aid for students taking upper-level mathematics courses.
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An early transcendental approach, with combined coverage of exponential and trigonometric functions, distinguishes this bestselling text. Clear prose enhances the mathematically precise, example-driven treatment that is designed for engineering, science, and mathematics students on one year courses. Features: * Wide variety of applications from different fields, many unique to Ellis/Gulick, helps students perceive calculus realistically and supports the math presented. * Geometric and intuitive motivation introduces concepts, enabling students to understand subsequent definitions and theorems. * Clear but informal topic development with numerous worked examples and nearly 900 illustrations. * Students learn problem-solving skills and master concepts with plentiful graded exercises and applications. Cumulative exercises at the ends of chapters reinforce the main ideas of previous material. New to this edition: * Early coverage of exponential and logarithmic finctions builds on students' algebra knowledge, increases the variety of applications available early in the course, and corresponds to graphing calculator functions. * Marked graphing calculator exercises in the text and a special supplement of examples, programs, and exercises make incorporating technology easy. * Boxed marginal sidebars featuring historical, biographical, and real-life anecdotes pique student interest and make calculus human. * Calculus reform issues are emphasized through a focus on approxiamation, numerical methods, and graphical interpretations. * Early presentation of exponential growth and decay provides students mith multiple contexts for intrpreting the first derivative. * Early introduction to differential equations reflects the importance of calculus in engineering and physics to model real-life phenomena. * Topics for Discussion questions provide students with the opportunity to develop critical thinking, writing, and/or group skills.
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Aimed at first and second year undergraduate students in mathematics, the physical sciences, and engineering, and written by two authorities in the field, this book will be required reading for courses that follow a 'problem-solving' approach to teaching calculus. The main philosophy of calculus is presented through many examples and applications to explain its abstract notions and concepts. A solutions manual demonstrating the workings of each example accompanies the book.
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This preparation manual, directly linked to Calcululus: Graphical, Numerical, Algebraic byFinney, Demana, Waits, and Kennedy, will help to reinforce the important connections between what you will learn in class and what you will be tested on in the AP* Calculus Exam. Or, if you simply need a refresher for the exam, this guide has everything that you need to help pave your way to success.
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By leading with practical data analysis and graphics, Stats: Modeling the World gets students “doing statistics” and “thinking statistically” from the start. Students understand what we find in data, why we find it interesting, and how we report it to others as a sound foundation for the challenges of inference. Instructors praise Stats Modeling the World as clear and accessible to students, and students report that they enjoy reading the text while learning how to do Statistics with the Think, Show,and Tell rubric and What Can Go Wrong? sections.
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High school teachers face common challenges. How do we assist students to cognitively advance before they typically do on their own? How do we maintain a scholarly atmosphere in the classroom and still keep the material relevant to student lives?
The purpose of this book is to turn students into investigators of psychology. I want to reframe student ideas that research is an abstraction, and help them come to the realization that a listing of facts is meaningless without understanding their origin. Once students understand the real meaning of psychological information, the “facts” have a clear application.
This book assists students in designing a simple experiment appropriate for the International Baccalaureate psychology curriculum. Students also learn the basics of non-experimental design so they can run simple studies and interpret the meaning of information obtained by the different methods in essays.
All teachers can appreciate the problem solving approach to learning about research methods. Scores on all tests formats can improve if students develop a true understanding of methodology. Students remember what they understand!
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