Бақылауды өткізу технологиясы және аралық бақылауды бағалау
Аралық (Ар.б) бақылаудың санын силлабустағы пәндер анықтайды және пайызбен бағаланады. Әрбір аралық бақылаудың жоғары пайыздық мазмұны 100 %-ға сәйкес.
Лектор оқитындардың білімін өлшем құралдарын пайдалана отырып, аралық бақылаудың бағаларын сабақ үлгерімі журналына қояды. Оқитындардың аралық бақылауының білімін өлшеу құралдары 4-кестеде анықталған.
Кесте 4
Рейтингі өткізу және анықтау технологиясы
Оқитындардың рейтингісінің бағасы ағымдағы және аралық бақылау бағаларынан құралады. Рейтингіні есептеу бір академиялық аралықта екі рет жүргізіледі. Бірінші рейтингіні ( ) есептеуді оқытушылар 7-аптада жүргізеді, оған ағымдағы үлгерімнің және бірінші аралық бақылаудың бағаларын енгізеді, мына формула бойынша анықтайды:
мұнда – бірінші рейтинг, 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) – бірінші аралық бақылау, – ағымдағы бақылау, n – бірінші рейтингінің ағымдағы бақылаудың саны.
Достарыңызбен бөлісу: |