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There is a dearth of OER textbooks in Criminology and Criminal Justice, which made creating this textbook all the more exciting. At times we faced challenges about what or how much to cover, but our primary goal was to make sure this book was as in-depth as the two textbooks we were currently using for our CCJ 230 introduction course. The only way we were willing to undertake this project as if it was as good, or better than the current books students read. We have had very positive feedback about the required textbooks in the course but consistently heard how expensive the books were to buy. We also needed to ensure we met the learning outcomes outlined by SOU for a general education course, as well as the state of Oregon, to make sure this textbook helps students meet those outcomes.
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e-book
This book will help you to understand elementary mathematics more deeply, gain facility with creating and using mathematical notation, develop a habit of looking for reasons and creating mathematical explanations, and become more comfortable exploring unfamiliar mathematical situations.The primary goal of this book is to help you learn to think like a mathematician in some very specific ways. You will:• Make sense of problems and persevere in solving them. You will develop and demonstrate this skill by working on difficult problems, making incremental progress, and revising solutions to problems as you learn more.• Reason abstractly and quantitatively. You will demonstrate this skill by learning to represent situations using mathematical notation (abstraction) as well as creating and testing examples (making situations more concrete).• Construct viable arguments and critique the reasoning of others. You will be expected to create both written and verbal explanations for your solutions to problems. The most important questions in this class are “Why?” and “How do you know you're right?” Practice asking these questions of yourself, of your professor, and of your fellow students.Throughout the book, you will learn how to learn mathematics on you own by reading, working on problems, and making sense of new ideas on your own and in collaboration with other students in the class.
- Keywords:
- Mathematics -- Study teaching (Elementary) Textbooks
- Resource Type:
- e-book
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e-book
This is the third edition of Bankruptcy Law and Practice, a Casebook Designed to Train Lawyers for the Practice of Bankruptcy Law. It is designed for a one-semester course in debtor/creditor law and bankruptcy. The book deals with both creditor remedies and debtor protections, starting with state law collection remedies, exemptions, and the important special protections for secured creditors under both Article 9 of the Uniform Commercial Code and state real property recording acts. After a thorough review of state law debt collection practice, the book covers the basics of straight bankruptcy law with a focus on Chapter 7 of the Bankruptcy Code, both for individuals and businesses. Although the book has a practice focus, it covers the major Supreme Court cases, and important appellate cases with an emphasis on areas of uncertainty. The book also emphasizes the Bankruptcy Code itself, using problem sets to get students to work through the language of the Bankruptcy Code. At the end of the book are two abbreviated chapters on bankruptcy reorganizations for consumers under Chapter 13 and for businesses under Chapter 11. These chapters are intended to outline the reasons that debtors choose to file for reorganization rather than liquidation, and focuses on the rules for confirming a plan. The primary goal of the book is to prepare students for the practice of bankruptcy law. Students who understand these materials should be well prepared to anticipate and address the kinds of issues that arise in real bankruptcy cases, whether in a small dollar consumer practice or a big dollar corporate reorganization. Students will learn the language of commercial law and bankruptcy, along with the skills to find their way around the Bankruptcy Code.
- Subjects:
- Law and Legislation
- Keywords:
- Bankruptcy United States Textbooks
- Resource Type:
- e-book
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e-book
Our primary goal in writing College Success is to help you succeed in college. According to Department of Education data, 30 percent of college freshmen leave school in their first year and as many as 50 percent never graduate. College Success is designed to help change that. College Success has a student-friendly format arranged to help you develop the essential skills and provide the information you need to succeed in college. This is not a textbook full of theory and extensive detail that merely discusses student success; rather, this is a how-to manual for succeeding in college. The book provides realistic, practical guidance ranging from study skills to personal health, from test taking to managing time and money. Furthermore, College Success is accessible—information is presented concisely and as simply as possible. College Success has the following features to help you achieve your goals: Each chapter asks you to evaluate yourself because success starts with recognizing your strengths and weaknesses, your hopes and desires, and your own personal, individual realities. You'll develop your own goals based on these self-assessments, determining what success in college really means for you as an individual. Throughout the book, you will find numerous interactive activities created to help you improve your skills. To assist you with this, the material is presented in easily digestible “chunks” of information so you can begin applying it immediately in your own life—and get the most out of your college education.
- Keywords:
- College student orientation Study skills Academic achievement Textbooks
- Resource Type:
- e-book
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e-book
This is a book about how to prove theorems. Until this point in your education, you may have regarded mathematics primarily as a computational discipline. You have learned to solve equations, compute derivatives and integrals, multiply matrices and find determinants; and you have seen how these things can answer practical questions about the real world. In this setting, your primary goal in using mathematics has been to compute answers. But there is another approach to mathematics that is more theoretical than computational. In this approach, the primary goal is to understand mathematical structures, to prove mathematical statements, and even to invent or discover new mathematical theorems and theories. The mathematical techniques and procedures that you have learned and used up until now have their origins in this theoretical side of mathematics. For example, in computing the area under a curve, you use the fundamental theorem of calculus. It is because this theorem is true that your answer is correct. However, in your calculus class you were probably far more concerned with how that theorem could be applied than in understanding why it is true. But how do we know it is true? How can we convince ourselves or others of its validity? Questions of this nature belong to the theoretical realm of mathematics. This book is an introduction to that realm. This book will initiate you into an esoteric world. You will learn and apply the methods of thought that mathematicians use to verify theorems,explore mathematical truth and create new mathematical theories. This will prepare you for advanced mathematics courses, for you will be better able to understand proofs, write your own proofs and think critically and inquisitively about mathematics. This text has been used in classes at:Virginia Commonwealth University, Lebanon Valley College, University of California - San Diego, Colorado State University, Westminster College, South Dakota State University, PTEK College - Brunei, Christian Brothers High School, University of Texas Pan American, Schola Europaea, James Madison University, Heriot-Watt University, Prince of Songkla University, Queen Mary University of London, University of Nevada - Reno, University of Georgia - Athens, Saint Peter's University, California State University,Bogaziçi University, Pennsylvania State University, University of Notre Dame
- Subjects:
- Mathematics and Statistics
- Keywords:
- Proof theory Textbooks
- Resource Type:
- e-book