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формативное оценивание по теме ток в средах. ФО.Элект.ток в различных средах_docx. Вольтамперные характеристики металлического проводника при постоянной температуре, полупроводникового диода и лампы накаливания
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) 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Марк схема 10 кл ФО № 2
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| Ответы
| 1
| C
| 2
| B
| 3
| A
| 4
| D
| 5
| C
| 6
| А
| 7
| Проверка графика и описания
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