20
|
Есеп шешу ппроціндегі шығармашылық пікірлер.
Шығармашылық пікірлеуді өркендету жолдары.
Олардың түрі
|
1
|
Тестілік сауалнамалар
|
№1 155-159 бет №4 152-154 бет
|
9-апта
|
21
|
Есептеу есептерін шешу әдістері
Микро калькуляторларда
|
1
|
Коллок
виум
|
№1 160-163бет №3 163-165 бет
|
9-апта
|
22
|
Электрондық есептеуіш машиналарда
|
1
|
Дөңге
лек стол
|
№1 163-167 бет №3 169-171 бет
|
10-апта
|
23
|
Экспериментальдың есептерді шешу әдістері.
Табиғи
Лабораториялық
Астраномиялық және т. б.
|
1
|
Жазбаша бақылау
|
№1 170-173 бет Қ1 75-79 бет
|
10-апта
|
24
|
Шарттардың жазу түрлері
24.1 Сұлбаны жасау ерекшіліктері
24.2 Сызба жасау
24.3 Схемаларды жасау
|
1
|
Пікір сайыс
|
№1 173-175 бет №4 172-177 бет
|
11-апта
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)
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25
|
Шешу процесімен жазу тәсілдерінің түрлері
25.1 Шешу процесімен жазу тәсілдерінің түрлері
25.2 Оларды білу және бақылау тәсілдері
|
1
|
Глосса
рий
|
№1 175-179 бет №3 176-178 бет
|
11-апта
|
26
|
Физика есептерін шешудегі физика оқыту жүйесісінің мәні
26.1 Физика есептерін шешу.
26.2 Физиканы оқыту жүйесі
|
1
|
Реферат
|
№1 178-180 бет №3 180-184 бет
|
12-апта
|
27
|
Шешу процесіндегі структуралық талдаудың негізгі операциялары
27.1 Шешу процесіндегі структуралық талдаудың негізгі операциялары
27.2 Олардың тізбектеліп орындалуы.
|
1
|
Тестілік сауалнамалар
|
№1 185-187 бет №4 185-188 бет
|
13-апта
|
28
|
Есеп шешуге арналған сабақ өту әдісі.
28.1 Есептің мазмұны
28.2 Физикадағы орны
|
1
|
Коллок
виум
|
№1 188-191 бет №3 192-194 бет
|
14-апта
|
29
|
Сабақта есептерді таңдау
29.1 Мазмұны бойынша тізбектілік
Мазмұны бойынша мақсатты бағытталған
Есеп шартының нақты құрылымы және т. б.
|
1
|
Дөңге
лек стол
|
№2 7-10 бет №3 177-190 бет
|
15-апта
|
30
|
Есептердің қүрделілік деңгейлері
Бірінші деңгейлі
2-деңгейлі
3-деңгейлі
4- деңгейлі және т.б.
|
1
|
Жазбаша бақылау
|
№1 181-189 бет №3 188-194 бет
|
15-апта
|
|
Барлығы
|
30
|
|
|
15-апта
|