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  • Second Language Use Online and its Integration in Formal Language Learning : From Chatroom to Classroom
    Second Language Use Online and its Integration in Formal Language Learning : From Chatroom to Classroom

    This book explores the relationship between online second language (L2) communicative activities and formal language learning.It provides empirical evidence of the scale of L2 English use online, investigating the forms most commonly used, the activities likely to cause discomfort and the challenges experienced by users, and takes a critical approach to the nature of language online beyond the paradigms of 'written' versus 'spoken'.The author explores the possibilities for language teaching practices that engage with and integrate learners' L2 English online use, not only to support it but to use it as input for classroom learning and to enhance and exploit its incidental learning outcomes.This book will be of interest to postgraduate students and researchers interested in computer-mediated communication, online discourse and Activity Theory, while language teachers will find the practical ideas for lesson content invaluable as they strive to create a successful language learning community.

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  • The Early Childhood Curriculum : Inquiry Learning Through Integration
    The Early Childhood Curriculum : Inquiry Learning Through Integration

    Now in a fully updated third edition, The Early Childhood Curriculum demonstrates how to confidently teach using inquiry-based methods that address the whole child while also meeting and exceeding academic standards.Based on current research showing the powerful advantages of integrating the curriculum while providing inquiry opportunities, this text explores how to make such an approach work for all children, preschool through the primary grades.Since each curricular subject has its own integrity, there is a chapter for each discipline, grounding the reader in the essentials of the subject in order to foster knowledgeable and effective integration.Filled with real-life vignettes and activities, this third edition provides comprehensive information on the most recent trends in national curriculum standards and classroom technology, alongside a new section exploring the outdoors as a welcome learning environment.Offering a foundation in early childhood theory, philosophy, research, and development, this unique textbook helps future teachers, as well as current educators, understand the "why" of curriculum in early childhood and invests them with the skills they need to move from simply following a script to knowledgeably creating curricula on their own.

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  • Motivic Integration
    Motivic Integration

    This monograph focuses on the geometric theory of motivic integration, which takes its values in the Grothendieck ring of varieties.This theory is rooted in a groundbreaking idea of Kontsevich and was further developed by Denef & Loeser and Sebag.It is presented in the context of formal schemes over a discrete valuation ring, without any restriction on the residue characteristic.The text first discusses the main features of the Grothendieck ring of varieties, arc schemes, and Greenberg schemes.It then moves on to motivic integration and its applications to birational geometry and non-Archimedean geometry.Also included in the work is a prologue on p-adic analytic manifolds, which served as a model for motivic integration.With its extensive discussion of preliminaries and applications, this book is an ideal resource for graduate students of algebraic geometry and researchers of motivic integration.It will also serve as a motivation for more recent and sophisticated theories that have been developed since.

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  • Dis//integration
    Dis//integration

    Dis//Integration, a previously unpublished work by William Melvin Kelley, author of A Different Drummer, is a notable and welcome addition to African American literature. The linked "2 novelas, 3 stories, and a little play" that make up DIS//INTEGRATION follow the life journeys of Charles "Chig" Dunford from his Nanny Eva sermonizing from her front porch, when he is only seventeen, to his peripatetic studies in Reupeo (an anagram of Europe) as a college student, to his unsettled bachelorhood as an English professor at a small Vermont college, where he continues to struggle to finish his life-long study of theReupeonese author Dupukshamin and find true love. Along the way, as Chig's sentimental education unfolds, we meet an array of memorable characters: John Hoenir, the Hemingway-esque expatriate novelist who takes Chig under his wing; Wendy Whitman, an actress passing for white, who breaks Chig's heart; Merry, his troubled teen-age niece who Chig, in middle-age, agrees to look after; Raymond Winograd, the villainous department chair; Renka Bravo, the alluring dancer who might just make Chig an honest man; and one hundred Africans mysteriously chained together in the lower decks of Chig's homeward-bound transatlantic liner. DIS//INTEGRATION is an odyssey through time in which past and future combine and re-combine to give the arc of a full life.

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  • How does integration work in mathematics?

    Integration in mathematics is a process of finding the integral of a function. It involves finding the area under a curve or the accumulation of quantities over a given interval. Integration is the reverse process of differentiation, and it helps in solving problems related to finding areas, volumes, and other physical quantities. By using integration, we can calculate the total change or total amount of a quantity over a given range.

  • What are integration rules in mathematics?

    Integration rules in mathematics are a set of formulas and techniques used to find the integral of a function. These rules include the power rule, which states that the integral of x^n is (1/(n+1))x^(n+1), and the constant multiple rule, which allows constants to be factored out of the integral. Other important integration rules include the sum and difference rules, the substitution rule, and the integration by parts rule. These rules are essential for solving definite and indefinite integrals and are fundamental in calculus.

  • How does partial integration work in mathematics?

    Partial integration, also known as integration by parts, is a technique used in calculus to evaluate the integral of a product of two functions. It is based on the product rule for differentiation and involves choosing one function to differentiate and the other to integrate. By applying the formula for partial integration, the original integral can be transformed into a simpler form that is easier to evaluate. This technique is particularly useful for integrating functions that are the product of two different types of functions, such as polynomials and exponentials.

  • How do differentiation and integration work in mathematics?

    Differentiation and integration are two fundamental operations in calculus. Differentiation involves finding the rate of change of a function at a specific point, or the slope of the tangent line to the function's graph at that point. Integration, on the other hand, involves finding the accumulation of a quantity over a given interval, or the area under the curve of a function. In essence, differentiation and integration are inverse operations of each other, with differentiation finding the rate of change and integration finding the accumulation. Together, they form the basis of calculus and are used to solve a wide range of mathematical problems in various fields.

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  • Advancing Islamic Psychology Education : Knowledge Integration, Model, and Application
    Advancing Islamic Psychology Education : Knowledge Integration, Model, and Application

    This book provides academic and clinical institutions for developing their educational programmes in psychology, psychotherapy, and counselling from an Islamic paradigm.Examining the educational approach in the decolonisation of psychology curricula, the book proposes a vertically and horizontally integrated, embedded curriculum model.This model meets the changing needs of practitioners, incorporating indigenous cultural aspects and emerging technologies to reflect new and creative ways of thinking about delivering education in the post Covid-19 era.The chapters also demonstrate how curriculum development, based on the principles of Islamic education, helps institutions to establish purpose, define activities, and guide decision making in educational development.A series of steps for implementing this need-driven educational programme has been suggested.This practical, concise, and evidenced-based text will be a key resource for educators and trainers.It will help them understand how to re-design or suggest changes to curriculum structure, shape, and content in Islamic psychology, psychotherapy, and counselling for undergraduate, postgraduate and continuing professional development levels of education.

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  • Distance Learning and Online Education
    Distance Learning and Online Education


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  • Online Education Using Learning Objects
    Online Education Using Learning Objects

    'E-learning is integral to on-site education institutions worldwide, and the rapid explosion of interest in the subject means that this timely, cutting-edge book will be an instant and indispensable resource.Among educators, the development of reusable learning objects made accessible via the internet is ever more important to teaching and learning.This book provides a comprehensive look at a state-of-the-art online education, and presents advice on the creation, adaptation and implementation of learning objects and metadata.Including articles written by some of the leading innovators in the field, this book takes the reader through: designing effective learning objects; creating learning objects; transforming existing content into reusable learning objects; building a metadata management system.This book will be essential reference material for learning technologists, course developers at learning institutions, postgraduate students, teachers and learners in the field of e-learning.'

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  • Overcoming the Gentrification of Dual Language, Bilingual and Immersion Education : Solution-Oriented Research and Stakeholder Resources for Real Integration
    Overcoming the Gentrification of Dual Language, Bilingual and Immersion Education : Solution-Oriented Research and Stakeholder Resources for Real Integration

    This volume proposes solutions to the gentrification of dual language, bilingual and immersion education by examining how it operates across diverse school and community contexts.It brings together studies in a number of areas including instruction, curriculum development, classroom interaction, school leadership, parent and community engagement, ideological discourse and language policy.Through academic and reader-friendly summaries of research, this book makes a strong theory-to-practice impact towards equitable integration in education programs and their surrounding neighborhoods. It draws attention to how understanding and responding to gentrification of language programs is part of the broader fight for racial and educational justice for immigrant communities in US schools, and offers practical recommendations with action steps for educators, families, school administrators, activists and other key stakeholders in language education. The four stakeholder resource chapters in Part 2 will be made Open Access to allow all teachers and administrators to benefit from the research, with freely available practical guidance on working towards equity in language education. To access the chapters please see the following links:Chapter 11: Ivana Espinet, Kate Menken and Imee Hernandez: Nice-White-Parent Gentrification of a New York City Middle School: The French Dual Language Program at the School for International Studieshttps://zenodo.org/records/10519199Chapter 12: Nelson Flores: Nice White Parents and Dual Language Educationhttps://zenodo.org/records/10519269Chapter 13: Deb Palmer, Emily Crawford-Rossi, Lisa Dorner, Claudia G.Cervantes-Soon and Dan Heiman: Countering Gentrification through Critical Consciousness: Recommendations and Success Stories for DLBE Educatorshttps://zenodo.org/records/10519319 Chapter 14: Katie A.Bernstein, Kathryn I. Henderson, Sofía Chaparro and Adriana Alvarez: Creating DLBE Programs that Center Equity in the Face of School Choice Policieshttps://zenodo.org/records/10519390

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  • What is a question regarding integration in mathematics?

    One question regarding integration in mathematics could be: "How can we use integration to find the area under a curve or the total accumulated quantity of a changing quantity over a given interval?" This question relates to the fundamental concept of integration, which involves finding the accumulation of quantities over a continuous range and is a key tool in calculus for solving problems related to area, volume, and other physical quantities.

  • Is integration important?

    Yes, integration is important as it promotes inclusivity and diversity within a society. It allows individuals from different backgrounds to come together, share their experiences, and learn from each other. Integration also helps to reduce social segregation and promotes a sense of belonging and unity. Ultimately, integration is crucial for creating a cohesive and harmonious community.

  • What is the relationship between differentiation and integration in mathematics?

    Differentiation and integration are two fundamental operations in calculus that are closely related. Differentiation is the process of finding the rate at which a function is changing at a given point, while integration is the process of finding the accumulation of a function over a given interval. The relationship between the two operations is described by the Fundamental Theorem of Calculus, which states that differentiation and integration are inverse operations of each other. In other words, differentiation "undoes" integration, and integration "undoes" differentiation.

  • Can you give an introduction to the mathematics of integration?

    Integration is a fundamental concept in calculus that involves finding the accumulation of quantities over a continuous interval. It is the reverse process of differentiation and is used to find the area under a curve, the volume of a solid, and the average value of a function, among other applications. The process of integration involves finding an antiderivative of a function, which is a function whose derivative is the original function. The definite integral represents the accumulation of the function over a specific interval, while the indefinite integral represents the family of antiderivatives of the function. Integration is a powerful tool in mathematics and is used in various fields such as physics, engineering, and economics.

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