1. , , .
2. Арайда бір бүтін, екі жарты, 4 ширек алма болды. Барлығы неше алма?
3. Координатасын тап:
5-ші бөлім. Графикалық тест. /Флипчарт/ /Иә-▲, жоқ-■/
Өзара тең бөліктер үлес деп аталады.
2. бөлшектері қысқармайтын бөлшектер.
3. Бөлшек сызығының астында бөлшектің алымы жазылады
4. 20 минут сағаттың 1/3 бөлігі
5. Бұрыс бөлек координаталық сәуледе 1 санының сол жағында орналасады
6. Бұрыс бөлшектің алымы бөлімінен үлкен
7. бөлшегі бұрыс бөлшек
8. Дұрыс бөлшек 1- ден кіші
![](data:image/png;base64,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)
бөлшегі координаталық сәуледе бөлшегінің оң жағында орналасады
10. Бұрыс бөлшекті аралас сан түрінде жазуға болмайды
Графикалық тесттің жауабы ▲■■▲■▲▲▲■■
Достарыңызбен бөлісу: |