My husband said he would love me no matter what. It turns out that was a lie. He send me packing without anything, not even the jewelry he bought me. Three years later, I came back for revenge, with another man...

    Effective Planning and Time Management

    Eastern European immigrants Janos and Karina Kovac should be prospering, but their American dream is fading faster than the colors on the sun-drenched flag of their adopted country. Janos is exhausted from a decade of twelve-hour shifts, seven days per week, at the local mill. Karina, meanwhile, thinks she has found an escape from their run-down ethnic neighborhood in the modern home of a mill manager—until she discovers she is expected to perform the duties of both housekeeper and mistress. Though she resents her employer’s advances, they are more tolerable than being groped by drunks at the town’s boarding house.When Janos witnesses a gruesome accident at his furnace on the same day Karina learns she will lose her job, the Kovac family begins to unravel. Janos learns there are people at the mill who pose a greater risk to his life than the work itself, while Karina—panicked by the thought of returning to work at the boarding house—becomes unhinged and wreaks a path of destruction so wide that her children are swept up in the storm. In the aftermath, Janos must rebuild his shattered family with the help of an unlikely ally.Impeccably researched and deeply human, Beneath the Veil of Smoke and Ash delivers a timeless message about mental illness while paying tribute to the sacrifices America’s immigrant ancestors made.

    Turing Mathematician Alan Turing invented an imaginary computer known as the Turing Machine; in an age before computers, he explored the concept of what it meant to be "computable," creating the field of computability theory in the process, a foundation of present-day computer programming.The book expands Turing's original 36-page paper with additional background chapters and extensive annotations; the author elaborates on and clarifies many of Turing's statements, making the original difficult-to-read document accessible to present day programmers, computer science majors, math geeks, and others.Interwoven into the narrative are the highlights of Turing's own life: his years at Cambridge and Princeton, his secret work in cryptanalysis during World War II, his involvement in seminal computer projects, his speculations about artificial intelligence, his arrest and prosecution for the crime of "gross indecency," and his early death by apparent suicide at the age of 41.

    So why aren't students laser-focused on taking practice exams before attempting the real thing? Reflects the current PMP exam format and the PMBOK(r) Guide - Fifth Edition! The practice tests in this book are designed to help students adjust to the pace, subject matter, and difficulty of the real Project Management Professional (PMP) exam. Geared towards anyone preparing for the exam, all tests include clear solutions to help you understand core concepts. If you plan on passing the PMP exam, it's time to test your knowledge. It's time for PMP Exam Prep - Questions, Answers, & Explanations. Now packed with Over 1,000 realistic PMP sample questions to help you pass the exam on your FIRST try. In this book: 1000+ detailed PMP exam practice questions including 18 condensed PMP mock exams that can be completed in one hour; 11 Targeted PMBOK Knowledge Area tests, and detailed solution sets for all PMP questions which include clear explanations and wording, PMBOK Knowledge Area and page references, and reasoning based on the PMBOK Guide - Fifth Edition. Includes FREE PMP exam formula reference sheet! ** For PMP exams AFTER March 2018 **

    It has a reputation as a dry and difficult subject, a glorified form of geometry complicated by tedious computation. In this book, Eli Maor draws on his remarkable talents as a guide to the world of numbers to dispel that view. Rejecting the usual arid descriptions of sine, cosine, and their trigonometric relatives, he brings the subject to life in a compelling blend of history, biography, and mathematics. He presents both a survey of the main elements of trigonometry and a unique account of its vital contribution to science and social development. Woven together in a tapestry of entertaining stories, scientific curiosities, and educational insights, the book more than lives up to the title Trigonometric Delights.Maor, whose previous books have demystified the concept of infinity and the unusual number "e," begins by examining the "proto-trigonometry" of the Egyptian pyramid builders. He shows how Greek astronomers developed the first true trigonometry. He traces the slow emergence of modern, analytical trigonometry, recounting its colorful origins in Renaissance Europe's quest for more accurate artillery, more precise clocks, and more pleasing musical instruments. Along the way, we see trigonometry at work in, for example, the struggle of the famous mapmaker Gerardus Mercator to represent the curved earth on a flat sheet of paper; we see how M. C. Escher used geometric progressions in his art; and we learn how the toy Spirograph uses epicycles and hypocycles.Maor also sketches the lives of some of the intriguing figures who have shaped four thousand years of trigonometric history. We meet, for instance, the Renaissance scholar Regiomontanus, who is rumored to have been poisoned for insulting a colleague, and Maria Agnesi, an eighteenth-century Italian genius who gave up mathematics to work with the poor--but not before she investigated a special curve that, due to mistranslation, bears the unfortunate name "the witch of Agnesi." The book is richly illustrated, including rare prints from the author's own collection. Trigonometric Delights will change forever our view of a once dreaded subject.

    When his dreams finally separate him from his physical body, Felix plunges headfirst into a multidimensional universe beyond the limits of space and time -- the place of White Light.

    Charged under an obscure blasphemy law in a small New Jersey town in 1919, Vijay Sahni is challenged by a skeptical judge to defend his belief that the certainty of mathematics can be extended to all human knowledge--including religion. Together, the two men discover the power--and the fallibility--of what has long been considered the pinnacle of human certainty, Euclidean geometry.As grandfather and grandson struggle with the question of whether there can ever be absolute certainty in mathematics or life, they are forced to reconsider their fundamental beliefs and choices. Their stories hinge on their explorations of parallel developments in the study of geometry and infinity--and the mathematics throughout is as rigorous and fascinating as the narrative and characters are compelling and complex. Moving and enlightening, A Certain Ambiguity is a story about what it means to face the extent--and the limits--of human knowledge.

    Sacred Geometry offers an accessible way of understanding how that connection is revealed in nature and the arts. Over the centuries, temple builders have relied on magic numbers to shape sacred spaces, astronomers have used geometry to calculate holy seasons, and philosophers have observed the harmony of the universe in the numerical properties of music. By showing how the discoveries of mathematics are manifested over and over again in biology and physics, and how they have inspired the greatest works of art, this illuminating study reveals the universal principles that link us to the infinite.

    The state is now widely explored and exposed to people of different tastes and interests, with the increasing penetration of electronic and printing media. The invaluable wealth which was ealier confined to the knowledge of locals, is now readily available to the seekers and searchers of knowledge through newspapers, magazines, books and visuals. The book Wonderland Himachal Pradesh, has been written with the objective of providing detailed information to the readers on all aspects of the state.

    Lang, one of the worlds foremost origami artists and scientists, presents the never-before-described mathematical and geometric principles that allow anyone to design original origami, something once restricted to an elite few. From the theoretical underpinnings to detailed step-by-step folding sequences, this book takes a modern look at the centuries-old art of origami.

    It describes the theory with examples step by step. It contains the description of writing tehse steps in programs in very easy and understanble manner.

    No one could hear me because of the music and he drugged me. Now I woke up at some grand mansion wondering where the hell I am and that's when Mason Aspen -- my Kidnapper -- the school's bad boy, telling me "You and I are to be married."It's hard to resist a bad boy who's a good man.

    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