ÌâÄ¿ÄÚÈÝ
6£®£¨1£©³·È¥ÍâÁ¦FµÄ˲¼ä£¬ÎïÌåBµÄ¼ÓËÙ¶È£¿
£¨2£©BµÄËÙ¶È×î´óʱ£¬µ¯»ÉµÄÉ쳤Á¿£¿
£¨3£©ÎïÌåAµÄ×î´óËÙ¶È£¿
·ÖÎö ÔÚ³·È¥ÍâÁ¦Ç°ºó¶ÔBÎïÌåÊÜÁ¦·ÖÎö£¬ÇóµÄµç³¡Á¦£¬ÓÉÅ£¶ÙµÚ¶þ¶¨ÂÉÇóµÄ¼ÓËÙ¶È£¬µ±BÊܵ½µÄºÏÁ¦ÎªÁãʱ£¬ËÙ¶È×î´ó£¬
½â´ð ½â£º£¨1£©ÔÚÍâÁ¦³·È¥Ç°£¬Éþ×Ó¸ÕºÃÉìÖ±£¬ÀÁ¦ÎªÁ㣬
¶ÔBÊÜÁ¦·ÖÎö¿ÉµÃF=2mgsin¦È+Fµç£¬
¼´Fµç=mgsin¦È
ËùÒÔ³·È¥ÍâÁ¦µÄ˲¼äBÔÚÑØÐ±Ãæ·½ÏòÉÏÖ»ÊÜÑØÐ±ÃæÏòϵÄÖØÁ¦µÄ·ÖÁ¦£¬ÑØÐ±ÃæÏòϵĵ糡Á¦£¬
¹ÊÓÐFºÏ=Fµç+2mgsin¦È
ËùÒÔ³·È¥ÍâÁ¦Ë²¼äµÄ¼ÓËÙ¶Èa=$\frac{3}{2}gsin¦È$
£¨2£©Ëæ×ÅBÑØÐ±ÃæÏ»¬£¬Éþ×ÓµÄÀÁ¦Öð½¥Ôö´ó£¬
µ±FºÏ=Fµç+mgsin¦Èʱ£¬
¼´ºÏÁ¦ÎªÁãʱ£¬BµÄËÙ¶È×î´ó£¬
´ËʱFºÏ=kx£¬
½âµÃ$x=\frac{3mgsin¦È}{k}$
£¨3£©¶ÔABÕûÌåÓɶ¯Äܶ¨Àí¿ÉµÃ£º
$-\frac{1}{2}k{x}^{2}+3mgsin¦È•x=\frac{1}{2}•3m{v}^{2}-0$
½âµÃv=$gsin¦È\sqrt{\frac{3m}{k}}$
´ð£º£¨1£©³·È¥ÍâÁ¦FµÄ˲¼ä£¬ÎïÌåBµÄ¼ÓËÙ¶ÈΪ$\frac{3}{2}gsin¦È$
£¨2£©BµÄËÙ¶È×î´óʱ£¬µ¯»ÉµÄÉ쳤Á¿Îª$\frac{3mgsin¦È}{k}$
£¨3£©ÎïÌåAµÄ×î´óËÙ¶ÈΪ$gsin¦È\sqrt{\frac{3m}{k}}$
µãÆÀ ±¾Ìâ×ۺϿ¼²éÁ˹²µãÁ¦Æ½ºâ¡¢Å£¶ÙµÚ¶þ¶¨ÂÉ¡¢ºú¿Ë¶¨ÂÉ¡¢µç³¡Á¦×ö¹¦ÓëµçÊÆÄܵĹØÏµ£¬ÒÔ¼°Ô˶¯Ñ§¹«Ê½£¬×ÛºÏÐÔ½ÏÇ¿£¬¶ÔѧÉúµÄÄÜÁ¦ÒªÇó½Ï¸ß£¬Ðè¼ÓǿѵÁ·
| A£® | ½ÇËÙ¶ÈС | B£® | ÏßËÙ¶È´ó | C£® | ÍòÓÐÒýÁ¦Ð¡ | D£® | ÏòÐļÓËÙ¶È´ó |
| A£® | AºÍB×öÔ²ÖÜÔ˶¯µÄÏòÐļÓËÙ¶È´óСÏàµÈ | |
| B£® | AºÍBÊܵ½µÄµØÇòµÄÍòÓÐÒýÁ¦´óСÏàµÈ | |
| C£® | A×öÔ²ÖÜÔ˶¯µÄÏßËٶȱÈBС | |
| D£® | B×öÔ²ÖÜÔ˶¯µÄÖÜÆÚ±ÈAС |
| A£® | ÌìÈ»·ÅÉäÏÖÏó˵Ã÷Ô×ÓºËÒ²¾ßÓи´ÔӵĽṹ | |
| B£® | ²ÉÓÃÎïÀí»ò»¯Ñ§·½·¨¶¼²»Äܸıä·ÅÉäÐÔÔªËØµÄ°ëË¥ÆÚ | |
| C£® | ²£¶ûÔ×ÓÄ£ÐÍÖеç×ӵĹìµÀÊÇ¿ÉÒÔÁ¬Ðø±ä»¯µÄ | |
| D£® | ºË×Ó½áºÏ³ÉÔ×ÓºËÒ»¶¨ÓÐÖÊÁ¿¿÷Ë𣬲¢ÊͷųöÄÜÁ¿ |
| A£® | ³·È¥Fºó£¬ÎïÌåAÏÈ×öÔȼÓËÙÔ˶¯£¬ÔÙ×öÔȼõËÙÔ˶¯ | |
| B£® | ³·È¥Fºó£¬ÎïÌå¸ÕÔ˶¯Ê±µÄ¼ÓËÙ¶È´óСΪ$\frac{k{x}_{0}}{m}-¦Ìg$ | |
| C£® | ÎïÌåA¡¢BÒ»ÆðÏò×óÔ˶¯£¬Ô˶¯¾àÀëx0-$\frac{¦Ìmg}{k}$ºó£¬A¡¢B·Ö¿ª | |
| D£® | ÎïÌåA¡¢B·Ö¿ªµÄ˲¼ä£¬ÎïÌåAµÄËÙ¶ÈΪ$\sqrt{\frac{k{{x}_{0}}^{2}}{m}-4¦Ìg{x}_{0}}$ |
| A£® | ½ðÊô¸ËµÄÈȹ¦ÂÊΪ$\frac{{B}^{2}l{v}^{2}sin}{r}$¦È | B£® | µç·ÖиÐÓ¦µçÁ÷µÄ´óСΪ$\frac{Bvsin¦È}{r}$ | ||
| C£® | ½ðÊô¸ËËùÊܰ²ÅàÁ¦µÄ´óСΪ$\frac{{B}^{2}lv}{r}$ | D£® | µç·ÖиÐÓ¦µç¶¯ÊƵĴóСΪBlv |
| A£® | ¼×¡¢Òҵĵç×èÖµÖ®±ÈΪ4£º1 | B£® | ¼×¡¢Òҵĵç×èÖµÖ®±ÈΪ1£º4 | ||
| C£® | µç·ÖÐÔÊÐíͨ¹ýµÄ×î´óµçÁ÷ÊÇ7.5A | D£® | µç·ÖÐÔÊÐíͨ¹ýµÄ×î´óµçÁ÷ÊÇ8A |