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Урок повторения в 10 классе
Авторcтво: Лямина Оксана Николаевна, учитель физики и астрономии, ГБОУ СОШ № 103, Выборгский район, Санкт-Петербург |
В условиях дистанционного обучения важно не допустить списывания, поэтому возникает необходимость в создании уникальных заданий для учащихся. В работе предлагаются задачи для повторения курса физики в 10 классе. Уровень заданий базовый, но требует понимания физических законов и процессов, а также помогает развить навыки практического применения формул.
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На рисунке 1 представлен график зависимости проекции скорости от времени. Вычислите путь, пройденный телом за вторую секунду, начертите графики зависимости координаты х и ускорения от времени.
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)
Рис. 1. Зависимость проекции скорости от времени
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Найдите путь мотоциклиста за пятнадцатую секунду, если начальная скорость равна нулю и за 1 мин он проехал 3,6 км.
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В зимний солнечный день с крыши девятиэтажного дома сорвалась сосулька и за 0,25 с она пролетела последние 15 м. Найдите высоту дома?
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Чтобы легче было поднять груз на некоторую высоту, используют наклонную плоскость. Рассчитайте деформацию пружины при подъёме динамометром груза массой 50 кг, движущегося с ускорением 2 м/с2, коэффициент трения 0,2, жесткость пружины 3000 Н/м, угол наклона 300.
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Мальчик стреляет в летящую утку с неподвижной лодки массой 20 кг. После выстрела скорость лодки 0,1 м/с, если в момент выстрела ружье направлено под углом 600 к горизонту, масса охотника 70 кг, масса пули 50 г, то чему равна скорость пули?
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Сколько молекул газа находится в единице объема при температуре 227 0С и нормальном атмосферном давлении?
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На рисунке 2 представлен график в координатах (P,V). Сделайте анализ графика и изобразите его в координатах (P,Т) и (V,Т)
![](data:image/png;base64,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) Рис. 2 Циклический процесс
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Газ получил от нагревателя 60 кДж теплоты, температура холодильника в 4 раза меньше температуры нагревателя. Рассчитайте работу идеального теплового двигателя.
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Определите показания приборов, включенных в схему (рисунок 3), а так же силу тока и напряжение на каждом резисторе если ЭДС источника равна 9 В, его внутреннее сопротивление 0,5 Ом, R1= 2,6 Ом, R2= 4 Ом, R3= 6 Ом, R4= 5 Ом.
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) Рис. 3 Схема электрической цепи.
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Найдите массу обмотки катушки, сделанной из меди, по которой течёт ток 2 А, диметр 1,5 мм, напряжение 3 В, плотность меди 9 г/см3.
ЛИТЕРАТУРА
Физика, 10 класс, Дидактические материалы, Марон А.Е., Марон Е.А., 2005.
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