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Консультация № 195059
25.03.2019, 17:15
0.00 руб.
0
4
1
Здравствуйте! Прошу помощи в следующем вопросе:
Радиотелескоп расположен на берегу океана на высоте h = 95 м. Восход Солнца
сопровождается модуляцией радиоизлучения с длиной волны лямбда = 1,5 м. Определить, при каком
альфа наблюдается первый максимум сигнала.
Радиотелескоп расположен на берегу океана на высоте h = 95 м. Восход Солнца
сопровождается модуляцией радиоизлучения с длиной волны лямбда = 1,5 м. Определить, при каком
альфа наблюдается первый максимум сигнала.
Обсуждение
26.03.2019, 18:25
общий
Адресаты:
bekha.m2000.bm Определить, при каком альфа наблюдается первый максимум сигнала.
Что такое альфа в данном случае?
Об авторе:
Facta loquuntur.
Facta loquuntur.
27.03.2019, 06:45
общий
Адресаты:
bekha.m2000.bm Здравствуйте, альфа - угол
Здравствуйте! Чем образован этот угол?
Об авторе:
Facta loquuntur.
Facta loquuntur.
27.03.2019, 20:52
общий
это ответ
Здравствуйте, bekha.m2000.bm!
Из построения видно, что если из 2 когерентных лучей, идущих под углом [$945$] к горизонту, один достигает приёмника, расположенного на высоте h, отразившись от горизонтальной поверхности, а второй падает непосредственно на приёмник, отражённый луч проходит расстояние на [$916$]x=2h[$183$]sin[$945$] больше. Дополнительно, при отражении от более плотной среды происходит потеря полуволны, поэтому оптическая разность хода [$916$]l=[$916$]x+[$955$]/2=2h[$183$]sin[$945$]+[$955$]/2
Условие максима [$916$]l=k[$955$]
2h[$183$]sin[$945$]+[$955$]/2=k[$955$]
2h[$183$]sin[$945$]=(k-1/2)[$955$]
sin[$945$]=(k-1/2)[$955$]/2h
первый максимум наблюдается при k=1
sin[$945$]=[$955$]/4h=1,5/(4[$183$]95)=0,00395
[$945$]=0,226[$176$]=13,6'
Из построения видно, что если из 2 когерентных лучей, идущих под углом [$945$] к горизонту, один достигает приёмника, расположенного на высоте h, отразившись от горизонтальной поверхности, а второй падает непосредственно на приёмник, отражённый луч проходит расстояние на [$916$]x=2h[$183$]sin[$945$] больше. Дополнительно, при отражении от более плотной среды происходит потеря полуволны, поэтому оптическая разность хода [$916$]l=[$916$]x+[$955$]/2=2h[$183$]sin[$945$]+[$955$]/2
Условие максима [$916$]l=k[$955$]
2h[$183$]sin[$945$]+[$955$]/2=k[$955$]
2h[$183$]sin[$945$]=(k-1/2)[$955$]
sin[$945$]=(k-1/2)[$955$]/2h
первый максимум наблюдается при k=1
sin[$945$]=[$955$]/4h=1,5/(4[$183$]95)=0,00395
[$945$]=0,226[$176$]=13,6'
5
Спасибо огромное!
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