Қатты дененің кинематикасы.
Айналмалы қозғалыс. Бұрыштық жылдамдықтың векторы. Қатты дененің айналулары толығымен бұрыштық жылдамдықтың мәні арқылы сипатталады. Қатты дененің айналуларының барлық сипаттамаларын бұрыштық айналу жылдамдығының векторы ұғымына біріктіруге болады. Модулі бойынша ол w= тең және қатты дене нүктелерінің сызықтық жылдамдығы
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) ![](data:image/png;base64,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) (2.13)
формуласымен бейнеленетіндей жағдайда айналу өсінің бойымен бағытталған, онда қатты дене нүктелерінің радиус-векторларының санақ басы айналу өсі бойында жатыр деп есептелінеді. (2.3-сурет).
2.3-сурет
Достарыңызбен бөлісу: |