Explorations in College Algebra


Book Description

Offering the fundamentals of college algebra using an approach readers can relate to and use throughout their lifetime, this innovative book, the product of an NSF-funded grant, leads the way in revitalizing college algebra. The book contains essays which correlate to the materials to allow for a qualitative understanding of algebra.







Precalculus


Book Description

Cynthia Young's Precalculus, 4th edition helps students take the guesswork out of studying by offering them an easy to read and clear roadmap that tells them what to do, how to do it, and whether they did it right. With this revision, the author focuses on the most difficult topics in precalculus, bringing clarity to challenging learning objectives.




College Algebra


Book Description

Cynthia Young’s College Algebra, Fourth Edition will allow students to take the guesswork out of studying by providing them with a clear roadmap: what to do, how to do it and whether they did it right, while seamlessly integrating to Young’s learning content. College Algebra, Fourth Edition is written in a clear, single voice that speaks to students and mirrors how instructors communicate in lecture. Young’s hallmark pedagogy enables students to become independent, successful learners. Varied exercise types and modeling projects keep the learning fresh and motivating. This text continues Young’s tradition of fostering a love for succeeding in mathematics.




Resolution of Curve and Surface Singularities in Characteristic Zero


Book Description

The Curves The Point of View of Max Noether Probably the oldest references to the problem of resolution of singularities are found in Max Noether's works on plane curves [cf. [148], [149]]. And probably the origin of the problem was to have a formula to compute the genus of a plane curve. The genus is the most useful birational invariant of a curve in classical projective geometry. It was long known that, for a plane curve of degree n having l m ordinary singular points with respective multiplicities ri, i E {1, . . . , m}, the genus p of the curve is given by the formula = (n - l)(n - 2) _ ~ "r. (r. _ 1) P 2 2 L. . ,. •• . Of course, the problem now arises: how to compute the genus of a plane curve having some non-ordinary singularities. This leads to the natural question: can we birationally transform any (singular) plane curve into another one having only ordinary singularities? The answer is positive. Let us give a flavor (without proofs) 2 on how Noether did it • To solve the problem, it is enough to consider a special kind of Cremona trans formations, namely quadratic transformations of the projective plane. Let ~ be a linear system of conics with three non-collinear base points r = {Ao, AI, A }, 2 and take a projective frame of the type {Ao, AI, A ; U}.




Financial Accounting


Book Description




You Got This!


Book Description

"You Got This! is designed to close the growing gap between traditional college curriculum and the soft skills employers expect from graduates entering the workforce. The digital course speaks directly to students on key areas of career readiness including communication, critical thinking and creative problem-solving, leadership, intercultural aptitude, professionalism, ethics, building relationships and teams, emotional intelligence, negotiation, digital readiness, and managing your career. Delivered via WileyPLUS, students access a variety of tools including real workplace simulated scenario videos, actionable advice videos from industry experts, explainer whiteboard animations, roundtable discussion videos, ask the authors videos, assessment, and more to help them better prepare for their careers. Students will follow a clear linear learning path through each module - read the chapter content, watch real-world application videos, do scenarios and assessments to test their understanding of material"--




Matrix Algebra for Applied Economics


Book Description

Coverage of matrix algebra for economists and students ofeconomics Matrix Algebra for Applied Economics explains the important tool ofmatrix algebra for students of economics and practicing economists.It includes examples that demonstrate the foundation operations ofmatrix algebra and illustrations of using the algebra for a varietyof economic problems. The authors present the scope and basic definitions of matrices,their arithmetic and simple operations, and describe specialmatrices and their properties, including the analog of division.They provide in-depth coverage of necessary theory and deal withconcepts and operations for using matrices in real-life situations.They discuss linear dependence and independence, as well as rank,canonical forms, generalized inverses, eigenroots, and vectors.Topics of prime interest to economists are shown to be simplifiedusing matrix algebra in linear equations, regression, linearmodels, linear programming, and Markov chains. Highlights include: * Numerous examples of real-world applications * Challenging exercises throughout the book * Mathematics understandable to readers of all backgrounds * Extensive up-to-date reference material Matrix Algebra for Applied Economics provides excellent guidancefor advanced undergraduate students and also graduate students.Practicing economists who want to sharpen their skills will findthis book both practical and easy-to-read, no matter what theirapplied interests.