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Siste ma ce ntra mas siste ma ce ntra inerciyi neobertova sistema vidliku pochatok yakoyi roztashovanij u centri inerciyi mehanichnoyi sistemi Zazvichaj nazvu skorochuyut yak s c m abo s c i Sumarnij impuls sistemi v s c m dorivnyuye nulyu Dlya zamknutoyi sistemi yiyi sistema centra mas inercijna todi yak nezamknuta sistema v zagalnomu vipadku mozhe mati neinercijnu sistemu centra mas Sumarna kinetichna energiya mehanichnoyi sistemi v s c m najmensha sered usih sistem vidliku v bud yakij inshij neobertovij neobov yazkovo inercialnij sistemi vidliku kinetichna energiya dorivnyuye kinetichnij energiyi v s c m plyus kinetichna energiya ruhu mehanichnoyi sistemi yak cilogo M V 2 2 displaystyle frac MV 2 2 de M displaystyle M povna masa mehanichnoyi sistemi V displaystyle V vidnosna shvidkist ruhu sistem vidliku Vikoristannya v zadachah rozsiyuvannya chastinok RedaguvatiPri rozglyadi zadach rozsiyuvannya chastinok termin sistema centra mas zastosovuyut na protivagu terminu laboratorna sistema Yaksho eksperimentalni doslidzhennya provodyatsya v laboratornij sistemi tobto v sistemi pov yazanij zi sposterigachem to teoretichnij rozglyad zadach rozsiyuvannya zruchno provoditi v ruhomij sistemi centra mas Pri perehodi vid laboratornoyi sistemi do sistemi centra mas zminyuyetsya viznachennya kutiv rozsiyuvannya chastinok tomu dlya porivnyannya teoriyi z eksperimentom neobhidno provoditi pererahunki otrimanih peretiniv rozsiyuvannya Napriklad pri vivchenni zitknennya dvoh odnakovih chastinok odna z chastinok mishen do zitknennya zalishayetsya neruhomoyu a druga nalitaye z yakoyus skinchennoyu shvidkistyu Pri pruzhnomu lobovomu zitknenni druga chastinka zupinyayetsya peredayuchi svoyu energiyu pershij Taka kartina sposterigayetsya v laboratornij sistemi vidliku Z poglyadu sistemi centra mas chastinki ruhayutsya nazustrich odna odnij z odnakovimi shvidkostyami a pislya zitknennya rozlitayutsya v rizni boki U nerelyativistskij granici koordinati centra mas sistemi z n displaystyle n nbsp chastinok sho mayut masi m k displaystyle m k nbsp i v deyakij sistemi vidliku K displaystyle K nbsp radius vektori r k displaystyle vec r k nbsp R k 1 n r k m k k 1 n m k k 1 n r k m k M displaystyle vec R prime frac sum limits k 1 n vec r k m k sum limits k 1 n m k frac sum limits k 1 n vec r k m k M nbsp de M displaystyle M nbsp masa vsiyeyi sistemi til Prodiferenciyuvavshi za chasom otrimayemo shvidkist ruhu centra mas V k 1 n v k m k M k 1 n p k M displaystyle vec V prime frac sum limits k 1 n vec v k m k M frac sum limits k 1 n vec p k M nbsp p k displaystyle vec p k nbsp impulsi chastinok yaku mozhna vikoristovuvati dlya perehodu vid danoyi sistemi vidliku K displaystyle K nbsp do sistemi centra mas obchislyuyuchi shvidkosti j radius vektori chastinok u nij za formulami r k r k R displaystyle vec r k prime vec r k vec R prime nbsp v k v k V displaystyle vec v k prime vec v k vec V prime nbsp U relyativistskomu vipadku centr mas ne ye lorenc invariantom odnak sistema centra mas viznachayetsya i vidigraye vazhlivu rol u relyativistskij kinematici Sistemu centra mas u relyativistskomu vipadku slid viznachati yak sistemu vidliku v yakij suma impulsiv usih til sistemi dorivnyuye nulyu Div takozh RedaguvatiLaboratorna sistema formuli peretvorennya harakteristik rozsiyuvannya pri perehodi vid sistemi centra mas do laboratornoyi sistemi Dzherela RedaguvatiFedorchenko A M 1975 Teoretichna mehanika Kiyiv Visha shkola 516 s nbsp Ce nezavershena stattya z fiziki Vi mozhete dopomogti proyektu vipravivshi abo dopisavshi yiyi Otrimano z https uk wikipedia org w index php title Sistema centra mas amp oldid 34306728