ІІІ деңгей
Иіндіктің иіндерінің қатынасы 10:1. Оның ұзын иініне әсер ететін күш 150Н- ға тең болса, онымен ауыр жәшікті 12 см биіктікке көтергенде қанша жұмыс істеледі?
Берілгені: формула: шешуі:
![](data:image/png;base64,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)
l
1 l
2
Ғ
1=150Н
һ=12 см =0,12м
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)
A=150H *0,12м*10м=180Дж
№3 бөгет
Семантикалық карта
4. Үйге тапсырма:
1. §70.Иінді таразылар. §71. Жай механизмдер.
2. 195 бет, 18 – тапсырма орындау;
3. ережелерді жаттау;
5. Бағалау.