You've just purchased a TI-84 Plus calculator to assist in performing different types of mathematical equations -- now, how can you get the most out of it? You'll find the answer to this question with our comprehensive, 6-page guide that shows in great detail what exactly the TI-84 Plus can do. Function key and mode descriptions, as well as problem-solving examples, are included within a color-coded format for easy reference.

Blitzer continues to raise the bar with his engaging applications developed to motivate students from diverse majors and backgrounds. Thinking Mathematically, Fifth Edition, draws from the author's unique background in art, psychology, and math to present math in the context of real-world applications. Students in this course are not math majors, and they may never take a subsequent math course, so they are often nervous about taking the class. Blitzer understands those students' needs and provides helpful tools in every chapter to help them master the material. Voice balloons appear right when students need them, showing what an instructor would say when leading a student through the problem. Study tips, chapter review grids, Chapter Tests, and abundant exercises provide ample review and practice. The Fifth Edition's MyMathLab(R) course boasts more than 2,000 assignable exercises, plus a new question type for applications-driven questions that correlate to section openers in the textbook. Chapter Test Prep Videos show students how to work out solutions to the Chapter Tests; the videos are available on DVD, in MyMathLab, and on YouTube(TM).

Developed for the new International A Level specification, these new resources are specifically designed for international students, with a strong focus on progression, recognition and transferable skills, allowing learning in a local context to a global standard. Recognised by universities worldwide and fully comparable to UK reformed GCE A levels. Supports a modular approach, in line with the specification. Appropriate international content puts learning in a real-world context, to a global standard, making it engaging and relevant for all learners. Reviewed by a language specialist to ensure materials are written in a clear and accessible style. The embedded transferable skills, needed for progression to higher education and employment, are signposted so students understand what skills they are developing and therefore go on to use these skills more effectively in the future. Exam practice provides opportunities to assess understanding and progress, so students can make the best progress they can.

As educators, we understand the challenges you face in this course, and as authors, we have crafted a text that gives you the tools to meet them. This book has examples with clear explanations to help you learn how to logically solve mathematics problems. Read and work the examples and do the suggested NOW WORK Problems listed after them. Take advantage of the book's many features to help you to master calculus. Whether you are majoring in life sciences, business or economics, engineering or mathematics, this book has many applied exercises - some written by students like you - related to courses in a wide variety of majors. And a robust online support system includes a suite of easy-to-use and powerfully built learning tools, which include stepped-out examples, video tutorials, interactive figures, assessment quizzes, and hundreds of practice exercises with feedback and solutions.Achieve for Calculus redefines homework by offering guidance for every student and support for every instructor. Homework is designed to teach by correcting students' misconceptions through targeted feedback, meaningful hints, and full solutions, helping teach students conceptual understanding and critical thinking in real-world contexts.

Bestselling historian William Dalrymple reinstates India as the great intellectual and philosophical superpower of Ancient Asia, tracing the cultural flow of its religion, science and mathematics.

For most of its modern history, India was fated to be on the receiving end of cultural influence from other civilisations. But this isn’t the complete story. A full millennium earlier, India’s major cultural exports – religion, art, technology, astronomy, mathematics, medicine, language and literature – were shaping civilisations, travelling as far as Afghanistan in the West and Japan in the East.

Out of India came pioneering merchants, astronomers and astrologers, scientists and mathematicians, surgeons and sculptors, as well as holy men, monks and missionaries. In The Golden Road, legendary historian William Dalrymple highlights India’s oft­forgotten position as a crucial economic and civilisational hub at the heart of the ancient and early medieval history of Eurasia.

From Angkor to Ayutthaya, The Golden Road traces the cultural flow of Indian religions, languages, artistic and architectural forms and mathematics throughout the world. In this groundbreaking tome, Dalrymple draws from a lifetime of scholarship to reinstate India as the great intellectual and philosophical superpower of ancient Asia.

This book gives a comprehensive introduction to the theory of smooth manifolds, maps, and fundamental associated structures with an emphasis on ``bare hands'' approaches, combining differential-topological cut-and-paste procedures and applications of transversality. In particular, the smooth cobordism cup-product is defined from scratch and used as the main tool in a variety of settings. After establishing the fundamentals, the book proceeds to a broad range of more advanced topics in differential topology, including degree theory, the Poincare-Hopf index theorem, bordism-characteristic numbers, and the Pontryagin-Thom construction. Cobordism intersection forms are used to classify compact surfaces; their quadratic enhancements are developed and applied to studying the homotopy groups of spheres, the bordism group of immersed surfaces in a 3-manifold, and congruences mod 16 for the signature of intersection forms of 4-manifolds. Other topics include the high-dimensional $h$-cobordism theorem stressing the role of the ``Whitney trick'', a determination of the singleton bordism modules in low dimensions, and proofs of parallelizability of orientable 3-manifolds and the Lickorish-Wallace theorem. Nash manifolds and Nash's questions on the existence of real algebraic models are also discussed. This book will be useful as a textbook for beginning masters and doctoral students interested in differential topology, who have finished a standard undergraduate mathematics curriculum. It emphasizes an active learning approach, and exercises are included within the text as part of the flow of ideas. Experienced readers may use this book as a source of alternative, constructive approaches to results commonly presented in more advanced contexts with specialized techniques.