Ондық бөлшектерді қосу.
С.М.Үркімбай.
«Ш.Тоқжігітов атындағы орта мектебі»коммуналдық мемлекеттік мекемесінің мұғалімі.
Қазіргі кезде оқушыларды дара тұлға етіп тәрбиелеу ісіне басты назар аударылуда.Ұстаздың әрбір сабақтарын әртүрлі түрлендіріп өткізу оқушылардың математика пәніне деген ынта-ықыласын, қызығушылығын,белсенділігін арттырады.5-сыныпта өткізілген «Ондық бөлшектерді қосу» тақырыбында өткен жаңа білімді меңгерту мақсатындағы сабағымды ұсынып отырмын.
Сабақтың тақырыбы: Ондық бөлшектерді қосу.
Сабақтың мақсаты.
Білімділік:Ондық бөлшектерді қосуды үйрету,қосудың қасиеттерін есеп шығаруда пайдалана білу,тақырыпты оқушы санасына бекіту. Тәрбиелік:Оқушылардың өз ойларын ашық айтуға,өз бетімен жұмыс істеуге тәрбиелеу. Дамытушылық: Оқушылардың ойлау қабілетін арттыруға,өз ойын жүйелеуге,тез шешім қабылдауға,ой-өрісін кеңейтіп,іздену қабілетін арттыруға дағдыландыру.
Сабақтың түрі:Аралас сабақ. Сабақтың типі:Жаңа білімді меңгерту. Сабақтың көренекілігі: Слаидтар,таратпа материалдар,формулалар,электронды оқулық.
Сабақтың әдісі:Дамыта,деңгейлеп оқыту. Сабақтың өту барысы: I)Ұйымдастыру. II)Математикалық диктант. 1) Ондық бөлшекпен жазыңдар: а)нөл бүтін оннан екі;
ә) екі бүтін мыңнан төрт жүз жиырма бес.
2) Ондық бөлшек түрінде жазыңдар:17/100.
3) Ондық бөлшектерді салыстырыңдар:
а)6,3 пен 6,4;
ә) 4,632 мен 4,62.
4) Шамалар мәндерін ондық бөлшек түрінде жазыңдар: а)метрмен: 5м12см;
ә) Килограммен:3кг53г.
III) Электронды оқулықпен жұмыс. Жай бөлшектерді қосу,оларды ондық бөлшекке айналдыру тақырыбын электронды оқулықтан қайталау. IY)Тарихи мағұлматтар. Ондық бөлшектер және ондық бөлшектерге амалдар қолдану туралы ортаазиялық ғалым әл-Каши өзінің “Арифметика кілті”(1427) атты кітабында жазды.Әл-Каши ондық бөлшектерді көбейту мен бөлу тәсілдерін қалыптастырды.Сондықтан ол есептеуде ондық бөлшекті ең алғаш пайдаланған ғалым ретінде тарихқа енген.Әл-Каши ондық бөлшектерді жазуда үтірді пайдаланбаған,бірақ ол үтірдің орнына тік сызық қойған. Ондық бөлшектің бүтін бөлігін бөлшек бөлігінен үтірмен ажыратуды шотландия математигі Джон Непер(1550-1617) және неміс аспан әлемін зерттеушісі И.Кеплер (1571-1630) енгізген. Y) Жаңа білімді меңгерту.(Дамыта оқыту технологиясын қолдану) Оқушылар өткен тақырыптағы алған білімдерін қолдана отырып, ондық бөлшекті жай бөлшекке айналдырып жай бөлшектерді қосып,шыққан қосындыны ондық бөлшекке айналдыра отырып жаңа білімді өздері меңгереді.
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) 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) 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)
Ондық бөлшектерді қосқанда,қосудың қасиеттері сақталады :
а+в=в+а (қосудың ауыстырымдылық қасиеті)
14,25+7,341 = 7,341+14,25 =21,591
(а+в)+с=а+(в+с) (қосудың терімділік қасиеті)
(15,224+8,1)+1,9 =15,22 4+(8,1+1,9) = 25,224
YI) Жаңа білімді бекіту. Ондық бөлшектерді қосу үшін: Ондағы аттас разрядтар бірінің астында бірі тұратындай (үтірдің астына үтір дәл келетіндей ) етіп баған түрінде жазу керек ; Разрядтар бойынша қосу ; Қосындыдағы үтірді қосылғыштардағы үтірлердің астына қою керек . YII) Есеп шығару.№952(А),№969(в),№978(С) YIII) « Миға шабуыл » Логикалық есеп. Бактериялар минутына қақ екіге бөліну арқылы көбейеді.Қоректену қоспасы бар ыдысқа 1 бактерияны орналастырса,бір сағаттан соң ыдыс бактерияға толады.Қанша уақыттан соң ыдыстың жартысы толған болар еді ?Егер алғашында ыдыста екі бактерия орналастырылған болса, қанша уақыттан соң ыдыс бактерияға толар еді? а) 59 минутта в) 60 мин с) 30минутта д)45 минутта IХ)Сандар туралы ассоциация құру.
Жұп сан Аликвоттық бөлшектер Натурал сан
Жай сан Тақ сан
Құрама сан Жай бөлшек Ондық бөлшек
Х) Пәнаралық байланыс.
Сандар (цифрлар) туралы Шәкәрімнің жұмбағы.
Достарыңызбен бөлісу: |