This well-established two-book course is designed for class teaching and private study leading to GCSE examinations in mathematics and further Mathematics at A Level.

     The ingenious artist we know as Michelangelo lived during the Renaissance in Northern Italy, and you could say that he was indeed a renaissance man—he was a painter, sculptor, poet, and an engineer all rolled up into one. Even though it has been some 450 years since his passing, his legacy remains one of the strongest on record. If the burgeoning art student of today wishes to learn from the best, he takes his notes directly from Michelangelo. Inside you will read about... ✓ Humble Beginnings ✓ Michelangelo Meets the Medicis ✓ Fist Fights and Dissections ✓ Rivalry with Leonardo da Vinci ✓ The Year of Atrocities ✓ Last Days and Death And much more! He lived for his art, and despite the chaos of kings, popes, and the civil government around him, Michelangelo Buonarroti made sure that his works of artistic expression would withstand the scrutiny of time. In this book you will get to learn more about the incredible personality behind the brushstrokes and caresses of clay. Here you will find the full panoramic display and showcasing of a masterful artist’s life well lived.

    Illustrated throughout in full color.

    Numerous examples throughout provide readers with real-life applications of the concepts of analog and digital communications systems, while chapter-end questions and problems give them a chance to test and review their understanding of fundamental and key topics. Modern digital and data communications systems, microwave radio communications systems, satellite communications systems, and optical fiber communications systems. Cellular and PCS telephone systems coverage presents the latest and most innovative technological advancements being made in cellular communication systems. Optical fiber communications chapter includes new sections on light sources, optical power, optical sources and link budget. Current topics include trellis encoding, CCITT modem recommendations, PCM line speed, extended superframe format, wavelength division multiplexing, Kepler's laws, Clark orbits, limits of visibility, Satellite Radio Navigation and Navstar GPS. For the study of electronic communications systems.

    

    This is type of problems asked at the JEE (IIT). The purpose of this book is to show students how to handle such problems and give them sufficient practice in solving problems of this type, thus building their confidence. The main features of this book are:Each chapter begins with a summary of facts, formulate and working techniques. Trick, tips and techniques have been clearly marked with the icon.A large number of problems have been solved and explained in each chapter.The exercises contain short-answer, long-answer and objective type questions.Multiple-choice questions in which more than one option may be correct have also been given.Time-bound tests at the end of each chapter will help students practise answering questions in a given time.The book also includes integrated tests, bases on all the chapters.A chapter containing miscellaneous problems has been given at the end of the book. This will help students gain confidence in solving problems without prior knowledge of the chapter(s) to which the problems belong.Table of ContentsAlgebraProgressions, Related Inequalities and SeriesDeterminants and Cramer's RuleEquations, Inequations and ExpressionsComplex NumbersPermutation and CombinationBinomial Theorem for Positive Integral IndexPrinciple of Mathematical Induction (PMI)Infinite SeriesMatricesTrigonometryCircular Functions, IdentitiesSolution of EquationsInverse Circular FunctionsTrigonometrical Inequalities and InequationsLogarithmProperties of TriangleHeights and DistancesCoordinate GeometryCoordinates and Straight LinesPairs of Straight Lines and Transformation of AxesCirclesParabolaEllipse and HyperbolaCalculusFunctionDifferentiationLimit, Indeterminate FormContinuity, Differentiability and Graph of FunctionApplication of dy/dxMaxima and MinimaMonotonic Function and Lagrange's TheoremIndefinite In

    

    

    

    

    So it's not surprising that we persist in thinking that we're in with a chance, whether we're playing the lottery or working out the likelihood of extra-terrestrial life. In Chance, a (not entirely) random selection of the New Scientist's sharpest minds provide fascinating insights into luck, randomness, risk and probability. From the secrets of coincidence to placing the perfect bet, the science of random number generation to the surprisingly haphazard decisions of criminal juries, it explores these and many other tantalising questions.Following on from the bestselling Nothing and Question Everything, this book will open your eyes to the weird and wonderful world of chance - and help you see when some things, in fact, aren't random at all.

    Simulations allow us to stage actual interactions among a population of agents and to observe the emergent wholes that result from those interactions. Simulations have become as important as mathematical models in theoretical science. As computer power and memory have become cheaper they have migrated to the desktop, where they now play the role that small-scale experiments used to play. A philosophical examination of the epistemology of simulations is needed to cement this new role, underlining the consequences that simulations may have for materialist philosophy itself. This remarkably clear philosophical discussion of a rapidly growing field, from a thinker at the forefront of research at the interface of science and the humanities, is a must-read for anyone interested in the philosophy of technology and the philosophy of science at all levels.

    An enlarged edition, including thirty pages of illustrations (sculpture and drawings) as well as Pound's later pieces on Gaudier, was brought out in 1970, and is now re-issued as an ND Paperbook. The memoir is valuable both for the history of modern art and for what it shows us of Pound himself, his ability to recognize genius in others and then to publicize it effectively. Would there today be a Salle Gaudier-Brzeska in the Musée de L'Art Moderne in Paris if Pound had not championed him? Gaudier's talent was impressive and his Vorticist aesthetic important as theory, but he was killed in World War I at the age of twenty-three, leaving only a small body of work. Pound knew Gaudier in London, where the young artist had come with his companion, the Polish-born Sophie Brzeska. whose name he added to his own. They were living in poverty when Pound bought Gaudier the stone from which the famous "hieratic head" of the poet was made. Pound arranged exhibitions and for the publication of Gaudier's manifestoes in Blast and The Egoist. And he wrote and sent packages to him in the trenches, where Gaudier––a sculptor to the last––carved a madonna and child from the butt of a captured German rifle, just two days before he died.

    Plethora of Solved examples help the students know the variety of problems & Procedure to solve them. Plenty of practice problems facilitate testing their understanding of the subject. Key Features: Covers the syllabus of all the four papers of Engineering Mathematics Detailed coverage of topics with lot of solved examples rendering clear understanding to the students. Engineering Applications of Integral Calculus, Ordinary Differential Equations of First and Higher Order, & Partial Differential Equations illustrate the use of these methods. Chapters on preliminary topics like Analytical Solid Geometry Matrices and Determinants Sequence and Series Complex Numbers Vector Algebra Differential and Integral Calculus Extensive coverage of Probability and Statistics (5 chapters). Covers the syllabus of all the four papers of Engineering Mathematics Engineering Applications of Integral Calculus, Ordinary Differential Equations of First and Higher Order, & Partial Differential Equations illustrate the use of these methods. Extensive coverage of ?Probability and Statistics (5 chapters) Table of Content: PART I PRELIMI NARIES Chapter 1 Vector Algebra , Theory of Equations ,Complex Numbers PART II DIFFERENTIAL AND INTEGRAL CALCULUS