Технология ученической исследовательской работы
презентация к уроку по теме
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" 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Этапы исследовательской работы: выявление учеников, желающих заниматься исследовательской работой выбор темы, постановка проблемы, задач, выдвижение гипотезы составление плана исследования индивидуальная работа руководителя с учащимися оформление выполненных исследований и проектов итог исследовательской работы–выступление на уроке, школьной конференции
1 этап Выявление учеников, желающих заниматься исследовательской работой
2 этап Выбор темы, постановка проблемы, задач, выдвижение гипотезы. Тема: Как сохранить улыбку красивой?
Цель: узнать, как сохранить улыбку красивой… собрать нужную информацию, используя возможности всех доступных источников; привести в систему знания о зубах и уходу за ними; разъяснить значения состояния зубов и полости рта для организма. Задачи: Гипотеза Допустим, без зубов не будет красивой улыбки.
3 этап Составление плана исследования. Методы исследования Подумать самостоятельно; Спросить у других людей; Посмотреть книги о том, что исследуешь; Обратиться к компьютеру; Понаблюдать; Провести эксперимент.
4 этап Индивидуальная работа руководителя с учащимися
5 этап Оформление выполненных исследований и проектов
6 этап Итог исследовательской работы – выступление на уроке, школьной конференции.
По теме: методические разработки, презентации и конспекты
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Проект выполнен учащейся 3 класса и представлен на классной "Ярмарке проектов", на школьной научно практической конференции. Проект знакомит с историей возникновения народной игры "Пету...
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Технология ученических инициатив при изучении предметной области «Математика»
Презентация к докладу технология ученических инициатив при изучении предметной области «Математика»...
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Ученический исследовательский проект на тему: Проблемы зрения у детей младшего школьного возраста
Актуальность. В наше время даже маленький ребенок знает, что такое компьютер, ноутбук. Вместо игр на свежем воздухе дети часами играют в компьютерные игры, не обращая внимания на слова взрослых о том,...
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Авторский проект "Технология ученических инициатив при изучении предметной области «Математика»
Авторский проект на тему "Технология ученических инициатив при изучении предметной области "Математика"...
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Исследовательская работа на тему "Использование дистанционных образовательных технологий в процессе обучения математике в начальной школе" (конкурсная работа)
Данная работа была подготовлена на Международную интеллектуальную конференцию «Студент XXI века: пробуем силы – проявляем способности», которая заняла 1 место по номинации "Профессиональная деятельно...