Практикасы: «БАҒА БЕРУ» (сен қалай ойласың? Не істер едің? )
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Сұраққа жауап бере отырып түсіндір:
Сен қалай ойлайсың ? Математика бізге керек бе?
Жауабы:
Менің ойымша -----------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------
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Сыныбы: 5
Пәні: Математика Пән мұғалім: Дибилова Райла Суюновна
Тақырыбы: Жай бөлшектерді және аралас сандарды бөлу.
Сабақтың мақсаты: Өзара кері сандар туралы мәлімет алады. Жай бөлшекті жай бөлшекке бөлуді үйренеді. Жай бөлшектерге амалдар қолдану туралы білімдерін толықтырады.
Міндеттері:
Есеп шығару дағдысы қалыптасады.
Ойлау қабілеті артады, жаңа білімді игере алады.
Бірлесіп жұмыс істейді, пікірлеседі, ортақ пікір шығара алады, тыңдайды, бағалайды.
Бағалау
Өз ойларын айту арқылы.
Ережені айту, өз ойларын қорғау. Есептер шығару арқылы
Байқау бақылау арқылы
Стратегиялар: «Ассоциация», «Семантикалық карта», «Араласқан есептар»
Құрал – жабдық: ақ бет, дәптер, қалам, маркер
Көрнекілік: Слайдтар
Сабақ барысы:
І. Ұйымдастыру
ІІ. Сергіту сәті.
А) Үй тапсырмасын сұрау. №1092 №1093
І. Қызығушылықты ояту
«Ассоциация» стратегиясы арқылы әр топ берілген тақырыптарды ашып, қорғайды.
Жай бөлшектерді қосу, мысал келтіру.
Жай бөлшектерді азайту, мысал келтіру.
Жай бөлшектерді көбейту, мысал келтіру.
Жай бөлшекке қолданылатын амалдар түрлері тақырыптары бойынша әр топ өз білгендерін жазып шығып, қорғайды.
ІІ. Мағынаны ашу.
Орыстың ұлы математигі Л.Ф. Магницкийдің:
Бүтінге келсең жұлынып,
Алдыңа еш жан салмасаң,
Бөлшекке келсең бұғылып,
Жауабын таба алмасаң,
Есепке мықты демелік,
Бөлшекке көңіл бөлейік! –деген сөзімен жаңа сабағымызды бастаймыз.
К өбейтіндісінің мәні 1-ге тең екі сан өзара кері сандар деп аталады.
Ж![](data:image/png;base64,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) ай бөлшекті жай бөлшекке бөлу үшін бөлінгіш бөлшекті бөлгіш бөлшекке кері санға көбейту керек
«Білу тапсырмалары»
1. Жай бөлшектерді көбейту ережесін есіңе түсір.
2. Оқулықтан жай бөлшектерді бөлу ережесін тауып оқы.
3. Мысалға назар аударып, тұжырым жаса.
4. Мысалға назар аударып, тұжырым жаса.
5. Натурал санды жай бөлшекке бөлу мысалына назар аудар тұжырым жаса.
Достарыңызбен бөлісу: |