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Консультация № 195714
26.05.2019, 00:52
0.00 руб.
0
3
1
Здравствуйте! У меня возникли сложности с таким вопросом:
Частица находится в одномерной прямоугольной “потенциальной яме” с бесконечно высокими “стенками”. Ширина ямы – λ. Состояние частицы описывается главным квантовым числом n. Определить: 1) вероятность нахождения частицы в области “ямы” Δλ = x2 – x1; 2) точки интервала [x1,x2], в которых плотность вероятности существования частицы максимальна и минимальна. n = 3, x1 = 0,52λ, x2 = 0,7λ.
Частица находится в одномерной прямоугольной “потенциальной яме” с бесконечно высокими “стенками”. Ширина ямы – λ. Состояние частицы описывается главным квантовым числом n. Определить: 1) вероятность нахождения частицы в области “ямы” Δλ = x2 – x1; 2) точки интервала [x1,x2], в которых плотность вероятности существования частицы максимальна и минимальна. n = 3, x1 = 0,52λ, x2 = 0,7λ.
Обсуждение
30.05.2019, 20:38
общий
Предлагаю продлить срок действия консультации на пять суток.
Об авторе:
Facta loquuntur.
Facta loquuntur.
30.05.2019, 20:41
общий
Адресаты:
Об авторе:
"Если вы заметили, что вы на стороне большинства, —
это верный признак того, что пора меняться." Марк Твен
"Если вы заметили, что вы на стороне большинства, —
это верный признак того, что пора меняться." Марк Твен
01.06.2019, 21:30
общий
это ответ
Здравствуйте, dar777!
Укажем волновую функцию (4.20) [1, с. 138], соответствующую главному квантовому числу
Согласно формуле (4.1) [1, с. 135], вероятность нахождения частицы в области
составляет
Как указано на с. 59 [2],
поэтому
-- вероятность нахождения частицы в области
Согласно рис. 4.1 [1, с. 139], при
функция 
плотности вероятности имеет максимумы при 
и минимумы при 
В интервал 
попадает точка минимума 
а в соответствии с указанным выше рисунком функция максимальна при 
Литература
1. Маскевич С. А. Атомная физика. Практикум по решению задач. -- Минск: Выш. шк., 2010. -- 455 с.
2. Цыпкин А. Г., Цыпкин Г. Г. Математические формулы. -- М.: Наука. 1985. -- 188 с.
Укажем волновую функцию (4.20) [1, с. 138], соответствующую главному квантовому числу
Согласно формуле (4.1) [1, с. 135], вероятность нахождения частицы в области
составляетКак указано на с. 59 [2],
поэтому
-- вероятность нахождения частицы в области
Согласно рис. 4.1 [1, с. 139], при
функция плотности вероятности имеет максимумы при и минимумы при В интервал попадает точка минимума а в соответствии с указанным выше рисунком функция максимальна при Литература
1. Маскевич С. А. Атомная физика. Практикум по решению задач. -- Минск: Выш. шк., 2010. -- 455 с.
2. Цыпкин А. Г., Цыпкин Г. Г. Математические формулы. -- М.: Наука. 1985. -- 188 с.
Об авторе:
Facta loquuntur.
Facta loquuntur.
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