Презентация к уроку 3 класса
презентация урока для интерактивной доски по математике (3 класс)

Файзуллина  Зульфия Фанузовна

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" 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Файл 3_klass_matematika.pptx602.81 КБ

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Подписи к слайдам:

Слайд 1

7 • 9 = 63 95>75 20 + 8 = 27 6<10 12-9=3 8•4 > 48 18:3=9 7+5<10 200+6-45•2

Слайд 2

7 • 9 = 63 95 > 75 20 + 8 = 27 6 < 10 12 – 9 = 3 8 • 4 > 48 18 : 3 = 9 7 + 5 < 10

Слайд 3

Числовые равенства и неравенства

Слайд 4

30 > 40 3 • 4 > 7 90 < 89 12 – 8 < 5

Слайд 5

На уроке мы открыли…… Мы учились……. На уроке мне было…….


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