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| Генденштейн, Кирик, Гельфгат: 1001 задача по физике с ответами, указаниями, решениями | 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| И.М.Гельфгат, Л.Э.Генденитейн, Л.А.Кирик
1001 ЗАДАЧА ПО ФИЗИКЕ С РЕШЕНИЯМИ
Центр «Инновации в науке, технике, образовании» 1998, Харьков-Москва
Книга содержит задачи по всему курсу элементарной физики. Они градуированы следующим образом: задачи средней трудности, повышенной трудности и олимпиадные задачи. К большинству задач приведены подробные решения обучающего характера. Для итогового самоконтроля предложены тесты.
Книга предназначена для учащихся средних школ, лицеев и гимназий (в том числе физико-математического профиля), студентов педагогических вузов, преподавателей, а также лиц, занимающихся самообразованием.
СОДЕРЖАНИЕ
Механика
1. Кинематика
2. Законы Ньютона
3. Закон всемирного тяготения
4. Импульс, работа, энергия. Законы сохранения
5. Статика
6. Гидростатика и аэростатика
7. Механические колебания и волны
8. Комбинированные задачи по механике
Молекулярная физика
9. Молекулярно-кинетическая теория. Свойства газов 62
10. Пары, жидкости и твердые тела 70
11. Законы термодинамики
77
Электричество и магнетизм
12. Электростатика
86
13. Законы постоянного тока
14. Электрический ток в различных средах
99
15. Магнитное поле. Сила Лоренца
116
16. Электромагнитная индукция
119
17. Электромагнитные колебания и волны. Переменный ток
124
Оптика
18. Законы геометрической оптики
19. Оптические системы и приборы
6
17
23
25
34
42
46
52
2
20. Волновая оптика
131
Теория относительности и атомная физика
21. Релятивистская механика
22. Кванты, атомы, ядра, частицы
140
145
154
Тесты
Ответы, указания, решения
162
165
172
Приложения
185
588 |
|
01001
| "Генденштейн, Кирик, Гельфгат: 1001 задача по физике с отв(...TRUNCATED) | "iVBORw0KGgoAAAANSUhEUgAABsgAAAniCAIAAAD5IJAJAAAJMmlDQ1BkZWZhdWx0X3JnYi5pY2MAAEiJlZVnUJNZF8fv8zzphUA(...TRUNCATED) | "11\nМеханика\n1.32.\n\nДва тела брошены вертикально вверх и(...TRUNCATED) |
|
01001
| "Генденштейн, Кирик, Гельфгат: 1001 задача по физике с отв(...TRUNCATED) | "iVBORw0KGgoAAAANSUhEUgAABokAAAngCAIAAADFkF2cAAAJMmlDQ1BkZWZhdWx0X3JnYi5pY2MAAEiJlZVnUJNZF8fv8zzphUA(...TRUNCATED) | "101\nЭлектричество и магнетизм\nПоследовательное и пара(...TRUNCATED) |
|
01001
| "Генденштейн, Кирик, Гельфгат: 1001 задача по физике с отв(...TRUNCATED) | "iVBORw0KGgoAAAANSUhEUgAABrEAAAnMCAIAAADO2lodAAAJMmlDQ1BkZWZhdWx0X3JnYi5pY2MAAEiJlZVnUJNZF8fv8zzphUA(...TRUNCATED) | "Задачи\n102\n13.13*.\n\nОбмотка реостата имеет сопротивление(...TRUNCATED) |
|
01001
| "Генденштейн, Кирик, Гельфгат: 1001 задача по физике с отв(...TRUNCATED) | "iVBORw0KGgoAAAANSUhEUgAABpMAAAnaCAIAAABQ/Wh2AAAJMmlDQ1BkZWZhdWx0X3JnYi5pY2MAAEiJlZVnUJNZF8fv8zzphUA(...TRUNCATED) | "103\nЭлектричество и магнетизм\nPuc. a\n\nPuc. 6\n\nК задаче 13.15\n(...TRUNCATED) |
|
01001
| "Генденштейн, Кирик, Гельфгат: 1001 задача по физике с отв(...TRUNCATED) | "iVBORw0KGgoAAAANSUhEUgAABr4AAAnOCAIAAAByGaCbAAAJMmlDQ1BkZWZhdWx0X3JnYi5pY2MAAEiJlZVnUJNZF8fv8zzphUA(...TRUNCATED) | "Задачи\n104\n13.23*.\n\nОпределите сопротивление \\( R \\) показ(...TRUNCATED) |
|
01001
| "Генденштейн, Кирик, Гельфгат: 1001 задача по физике с отв(...TRUNCATED) | "iVBORw0KGgoAAAANSUhEUgAABmgAAAnCCAIAAABX1J/uAAAJMmlDQ1BkZWZhdWx0X3JnYi5pY2MAAEiJlZVnUJNZF8fv8zzphUA(...TRUNCATED) | "105\nЭлектричество и магнетизм\n13.27.\n\nК гальванометру, с(...TRUNCATED) |
|
01001
| "Генденштейн, Кирик, Гельфгат: 1001 задача по физике с отв(...TRUNCATED) | "iVBORw0KGgoAAAANSUhEUgAABrEAAAnCCAIAAAD00DttAAAJMmlDQ1BkZWZhdWx0X3JnYi5pY2MAAEiJlZVnUJNZF8fv8zzphUA(...TRUNCATED) | "Задачи\n106\n13.33*.\n\nНа рисунке показана схема мостика Уит(...TRUNCATED) |
|
01001
| "Генденштейн, Кирик, Гельфгат: 1001 задача по физике с отв(...TRUNCATED) | "iVBORw0KGgoAAAANSUhEUgAABoEAAAnSCAIAAACf9bvOAAAJMmlDQ1BkZWZhdWx0X3JnYi5pY2MAAEiJlZVnUJNZF8fv8zzphUA(...TRUNCATED) | "107\nЭлектричество и магнетизм\n13.37*.\n\nКакой ток идет чер(...TRUNCATED) |
|
01001
| "Генденштейн, Кирик, Гельфгат: 1001 задача по физике с отв(...TRUNCATED) | "iVBORw0KGgoAAAANSUhEUgAABtsAAAnkCAIAAADj4En/AAAJMmlDQ1BkZWZhdWx0X3JnYi5pY2MAAEiJlZVnUJNZF8fv8zzphUA(...TRUNCATED) | "Задачи\n108\nK sадаче 13.40\nK задаче 13.41\n13.42.\n\nБатарея аккуму(...TRUNCATED) |
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