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Veeshal is a teenage boy who has recently stepped into high school from middle school. The three years of high school are also going to be his last years in school. At the beginning of high school Veeshal’s life undergoes some changes because of which he finds himself in a new residence and among a new group of friends. While Veeshal adapts to this change of place and change of friends he sees himself becoming a different individual. From this juncture the journey of him going from introvert to extrovert, reserved to outspoken and timid to bold, commences. With each passing day Veeshal grows in comfort of his family & friends and happily cruises from one class to another. This period also embarks rise of Veeshal as an extra ordinary & brilliant student which brings him much coveted attention & accolades. Veeshal finds himself living a perfect life where there is no paucity of joy and fulfillment. However, this bed of roses comes with its own share of thorns. Just when Veeshal starts to feel that things couldn’t get any better for him, someone in disguise comes in and breaks his reverie. That someone disguises himself like the X in the equation and while making his moves challenges Veeshal to find him. Being more of a creative mind than of an analytical mind makes it all the more difficult Veeshal to solve this puzzle. Is this Mr. X a friend or a foe? Is he a competitor or a collaborator of me? are the questions that cloud Veeshal’s mind and conscious. Does Veeshal succeed in his endeavor of uncovering the mystery? Read and find out in this scintillating novel ‘Find X’.
Probability theory is one branch of mathematics that is simultaneously deep and immediately applicable in diverse areas of human endeavor. It is as fundamental as calculus. Calculus explains the external world, and probability theory helps predict a lot of it. In addition, problems in probability theory have an innate appeal, and the answers are often structured and strikingly beautiful. A solid background in probability theory and probability models will become increasingly more useful in the twenty-?rst century, as dif?cult new problems emerge, that will require more sophisticated models and analysis. Thisisa text onthe fundamentalsof thetheoryofprobabilityat anundergraduate or ?rst-year graduate level for students in science, engineering,and economics. The only mathematical background required is knowledge of univariate and multiva- ate calculus and basic linear algebra. The book covers all of the standard topics in basic probability, such as combinatorial probability, discrete and continuous distributions, moment generating functions, fundamental probability inequalities, the central limit theorem, and joint and conditional distributions of discrete and continuous random variables. But it also has some unique features and a forwa- looking feel.
• questions from top schools & colleges since 2008 • exposes “surprise & trick” questions • complete answer keys • most efficient method of learning, hence saves time • arrange from easy-to-hard both by topics and question-types to facilitate easy absorption • full set of step-by-step solution approaches (available separately) • advanced trade book • complete and concise eBook editions available • also suitable for • Cambridge GCE AL (H1/H2) • Cambridge International A & AS Level • Books available for other subjects including Physics, Chemistry, Biology, Mathematics, Economics, English • Primary level, Secondary level, GCE O-level, GCE A-level, iGCSE, Cambridge A-level, Hong Kong DSE • visit www.yellowreef.com for sample chapters and more
Suitable for a one- or two-semester course, Advanced Calculus: Theory and Practice expands on the material covered in elementary calculus and presents this material in a rigorous manner. The text improves students’ problem-solving and proof-writing skills, familiarizes them with the historical development of calculus concepts, and helps them understand the connections among different topics. The book takes a motivating approach that makes ideas less abstract to students. It explains how various topics in calculus may seem unrelated but in reality have common roots. Emphasizing historical perspectives, the text gives students a glimpse into the development of calculus and its ideas from the age of Newton and Leibniz to the twentieth century. Nearly 300 examples lead to important theorems as well as help students develop the necessary skills to closely examine the theorems. Proofs are also presented in an accessible way to students. By strengthening skills gained through elementary calculus, this textbook leads students toward mastering calculus techniques. It will help them succeed in their future mathematical or engineering studies.