Дидактика новітньої школи
![Геометрична інтерпретація виразу (a+b)2= 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)
Розділ сьомий. Методи і засоби навчання
Отже (a-b)2=a2-2ab+b2, приходять до висновку, що має місце тотожність).
Рис. 19. Геометрична інтерпретація виразу
(a+b)2= a2+2ab+b2
Наступний розділ:
7.2. Методи контролю, перевірки і оцінки навчальних досягнень учнів
Сторінки
В нашій електронній бібліотеці ви можете безкоштовно і без реєстрації прочитати «Дидактика новітньої школи» автора Малафіїк І.В. на телефоні, Android, iPhone, iPads. Зараз ви знаходитесь в розділі „Розділ сьомий. Методи і засоби навчання“ на сторінці 6. Приємного читання.