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  • Teaching, Tutoring and Training in the Lifelong Learning Sector
    Teaching, Tutoring and Training in the Lifelong Learning Sector

    This core text provides comprehensive support for pre-service and in-service trainee teachers in the Lifelong Learning Sector covering all they need to know to achieve QTLS status. Supporting trainees through all stages of their professional development, the text takes the reader through the theoretical background underpinning teaching and learning and offers practical guidance on day-to-day challenges. This fourth edition has been fully revised and updated and includes a new chapter on teaching practice with notes on observation and lesson planning.New information on behaviour management has been added to support trainees in an aspect of teaching that many find challenging.

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  • Computer Science Education : Perspectives on Teaching and Learning in School
    Computer Science Education : Perspectives on Teaching and Learning in School

    Drawing together the most up-to-date research from experts all across the world, the second edition of Computer Science Education offers the most up-to-date coverage available on this developing subject, ideal for building confidence of new pre-service and in-service educators teaching a new discipline.It provides an international overview of key concepts, pedagogical approaches and assessment practices. Highlights of the second edition include:- New sections on machine learning and data-driven (epistemic) programming- A new focus on equity and inclusion in computer science education- Chapters updated throughout, including a revised chapter on relating ethical and societal aspects to knowledge-rich aspects of computer science education- A new set of chapters on the learning of programming, including design, pedagogy and misconceptions- A chapter on the way we use language in the computer science classroom. The book is structured to support the reader with chapter outlines, synopses and key points.Explanations of key concepts, real-life examples and reflective points keep the theory grounded in classroom practice. The book is accompanied by a companion website, including online summaries for each chapter, 3-minute video summaries by each author and an archived chapter on taxonomies and competencies from the first edition.

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  • Peg Numerals
    Peg Numerals

    A set of Peg Numerals from 0-9, cut from thick foam. Each has a number of holes for the included pegs corresponding to the number it represents. Height 130mm.

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  • Roman Numerals
    Roman Numerals

    Help children read and convert Roman Numerals with Roman Numerals Cubes It is important for children to learn what Roman Numerals look like and see numbers represented in different ways to help build number sense. Roman Numeral Cubes can be used to

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  • What is the difference between Arabic numerals and German numerals?

    Arabic numerals are the ten digits: 0, 1, 2, 3, 4, 5, 6, 7, 8, and 9, which are the most commonly used numerals in the world. German numerals, on the other hand, are a system of writing numbers using a combination of letters and symbols. For example, the number 1 is written as "eins" in German, and the number 10 is written as "zehn." Arabic numerals are used in most countries for mathematical and everyday purposes, while German numerals are used primarily in the German language.

  • Why do we use Arabic numerals instead of Roman numerals?

    We use Arabic numerals instead of Roman numerals because they are more efficient for mathematical calculations and easier to use in everyday life. Arabic numerals have a place value system, making it easier to perform arithmetic operations and represent large numbers. Additionally, Arabic numerals are more versatile and can be easily combined to represent different values, while Roman numerals are limited in their ability to represent numbers. Overall, Arabic numerals provide a more practical and efficient way to represent and work with numbers in modern society.

  • How are numerals declined?

    Numerals are declined in a similar way to adjectives in many languages. They can change their form to match the gender, case, and number of the noun they are modifying. For example, in Russian, numerals decline to match the gender and case of the noun they are describing. In Latin, numerals decline to match the case, number, and gender of the noun they are associated with. This allows numerals to agree with the nouns they modify in a sentence.

  • How did Roman numerals originate?

    Roman numerals originated in ancient Rome and were used as a way to represent numbers in a written form. The system is believed to have developed from the Etruscan numerals, which were in turn derived from the Greek numerals. The Roman numerals were used for various purposes, including counting, recording dates, and indicating the order of individuals in a sequence. The system consists of seven basic symbols: I, V, X, L, C, D, and M, which represent the numbers 1, 5, 10, 50, 100, 500, and 1000, respectively.

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  • Understanding Teaching and Learning in Primary Education
    Understanding Teaching and Learning in Primary Education

    This textbook gives you guidance and insights into the knowledge, values and commitments necessary to succeed in the primary classroom, supported by links to theory and research literature and realistic scenarios you may encounter as a new teacher. Fully updated throughout, key features of this second edition include:· A new chapter on inclusive education· Newly expanded coverage of digital learning, engaging with educational research and the role of the primary teacher· New ‘View from Practice’ examples· Cross-referenced links to the Teachers’ Standards in England and the GTCS Professional Standards in Scotland and where they are covered within the bookThis is essential reading for professional studies modules on primary initial teacher education courses, including university-based (PGCE, PGDE, BA QTS, BEd), school-based (SCITT, School Direct) and employment-based routes into teaching.

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  • Higher Education Teaching & Learning Space Design Guide
    Higher Education Teaching & Learning Space Design Guide

    This book is essential reading for teaching staff and librarians to assist them in briefing the project design teams.It should also be a reference book for architects and interior designers.Student's need for social learning, collaborative and interactive facilities have had the greatest impact on the design of new teaching and learning spaces.The author, Brian Griffin, Architect researched this subject over many years and has included a large number of international Case Studies of successful designs.He is also the author of 'Laboratory Design Guide' 3rd Ed 2012 Routledge.

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  • Reflective Teaching and Learning in Further Education
    Reflective Teaching and Learning in Further Education

    This book looks at critical reflection as a key skill for all teachers in further education (FE) and an important part of the new Professional Standards.In particular the text explores the key themes of self-awareness, planning, managing behaviour and CPD in relation to reflective practice to demonstrate how it can support those areas of teaching that most often cause concern.The limitations and benefits of reflection are analysed and action research is identified as an important facet in developing professional reflective practice which can in turn enhance both the personal and professional life of FE teachers. Â

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  • Education, Teaching, and Learning : Discourses, Cultures, Conversations
    Education, Teaching, and Learning : Discourses, Cultures, Conversations


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  • How are Roman numerals written?

    Roman numerals are written using a combination of letters from the Latin alphabet. Each letter represents a different value, with I representing 1, V representing 5, X representing 10, L representing 50, C representing 100, D representing 500, and M representing 1000. These letters are combined in various ways to represent different numbers, with certain rules for how they can be combined and subtracted from each other. For example, the number 4 is represented as IV (5-1), and the number 9 is represented as IX (10-1).

  • How can one remember Roman numerals?

    One way to remember Roman numerals is to practice writing them out and familiarizing yourself with the symbols and their corresponding values. Another method is to associate the symbols with familiar objects or patterns, such as using the letter "V" to represent the number 5, which can be visualized as two fingers forming a V shape. Additionally, creating flashcards or mnemonic devices can help reinforce the memorization of Roman numerals. Finally, using Roman numerals in everyday life, such as on clocks or in movie credits, can also help to reinforce their memorization.

  • What is XVIIII in Roman numerals?

    XVIIII in Roman numerals is not the correct way to represent the number 19. In Roman numerals, 19 is represented as XIX, which is a combination of X (10) and IX (9). The Roman numeral system does not typically use the subtraction principle for numbers greater than 10, so XVIIII is not a standard representation.

  • How are Roman numerals correctly written?

    Roman numerals are written using a combination of letters from the Latin alphabet. Each letter represents a different value, with larger values placed before smaller values to indicate subtraction. For example, "IV" represents 4 (5-1), while "VI" represents 6. The basic Roman numerals are I (1), V (5), X (10), L (50), C (100), D (500), and M (1000). To write larger numbers, Roman numerals are combined in a specific order, following the rules of subtraction and addition.

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