Б ұл тарауда фигуралар, осьтер мен нүктелер бір жазықтықта жатады деп қарастырылады.
Егер қима ауданын, шартты түрде, қима жазықтығына перпендикуляр күшпен алмастырып, (II.01,а) интегралдарын X, Ү осьтеріне қарағандағы күш моменттерінің қорытындысы ретінде қарастырсақ, онда теориялық механиканың қорытынды момент туралы теоремасы бойынша
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) II.01,б
мұндағы хс, ус — қиманың ауырлық центрінің координаталары. Статикалық момент хс, ус координаталарының таңбаларына байланысты оң, теріс және жеке жағдайларда нөлге тең болуы мүмкін, өлшем бірлігі — см3.
Достарыңызбен бөлісу: |