ÌâÄ¿ÄÚÈÝ
12£®£¨1£©¸Ã½ðÊôµÄ½ØÖ¹ÆµÂÊΪv0£»
£¨2£©ÆÕÀʿ˳£Á¿h=$\frac{e{U}_{c1}}{{v}_{1}-{v}_{0}}$£»
£¨3£©ÆµÂÊΪ¦Í1µÄ¹â×ӵ͝Á¿´óСp=$\frac{e{{v}_{1}U}_{c1}}{c£¨{v}_{1}-{v}_{0}£©}$£®
·ÖÎö ¸ù¾ÝUc-¦ÍµÄͼÏóµÃ³ö½ðÊôµÄ½ØÖ¹ÆµÂÊ£»Í¨¹ý¹âµçЧӦ·½³Ì£¬½áºÏ¶ôÖ¹µçѹÓë×î´ó³õ¶¯ÄܵĹØÏµµÃ³öUc-¦ÍµÄ¹ØÏµÊ½£¬¸ù¾ÝͼÏßµÄбÂÊÇó³öÆÕÀʿ˳£Á¿h£®¸ù¾ÝµÂ²¼ÂÞÒⲨ³¤¹«Ê½Çó³ö¹â×ӵ͝Á¿£®
½â´ð ½â£º£¨1£©µ±ÈëÉä¹âµÄƵÂÊΪv0ʱ£¬¶ôÖ¹µçѹΪ0£¬¿ÉÖª½ðÊôµÄ½ØÖ¹ÆµÂÊΪv0£»
£¨2£©¸ù¾Ý¹âµçЧӦ·½³ÌÖª£¬Ekm=hv-W0£¬ÓÖEkm=eUc£¬½âµÃ${U}_{c}=\frac{hv}{e}-\frac{{W}_{0}}{e}$£¬¿É֪ͼÏßµÄбÂÊk=$\frac{h}{e}=\frac{{U}_{c1}}{{v}_{1}-{v}_{0}}$£¬½âµÃh=$\frac{e{U}_{c1}}{{v}_{1}-{v}_{0}}$£®
£¨3£©¸ù¾Ýp=$\frac{h}{¦Ë}=\frac{h{v}_{1}}{c}$µÃ£¬p=$\frac{e{{v}_{1}U}_{c1}}{c£¨{v}_{1}-{v}_{0}£©}$£®
¹Ê´ð°¸Îª£º£¨1£©v0£»£¨2£©$\frac{e{U}_{c1}}{{v}_{1}-{v}_{0}}$£»£¨3£©$\frac{e{{v}_{1}U}_{c1}}{c£¨{v}_{1}-{v}_{0}£©}$£®
µãÆÀ ½â¾ö±¾ÌâµÄ¹Ø¼üÕÆÎÕ¹âµçЧӦ·½³Ì£¬¶ÔÓÚͼÏóÎÊÌ⣬¹Ø¼üµÃ³öÎïÀíÁ¿Ö®¼äµÄ¹ØÏµÊ½£¬½áºÏͼÏßµÄбÂÊ»ò½Ø¾à½øÐÐÇó½â£®
| A£® | ¼ÓËÙ¶ÈΪÁã | |
| B£® | ¼ÓËٶȺ㶨 | |
| C£® | ¼ÓËÙ¶È´óС²»±ä£¬·½Ïòʱ¿Ì¸Ä±ä£¬µ«²»Ò»¶¨Ö¸ÏòÔ²ÐÄ | |
| D£® | ¼ÓËÙ¶È´óС²»±ä£¬·½Ïòʱ¿ÌÖ¸ÏòÔ²ÐÄ |
| A£® | 1£º1¡¡1£º1 | B£® | 1£º1¡¡1£º2 | C£® | 1£º4¡¡1£º4 | D£® | 1£º2¡¡1£º2 |
| A£® | ¹âµçЧӦÊÇÔ×ÓºËÎüÊÕ¹â×ÓÏòÍâÊͷŵç×ÓµÄÏÖÏó | |
| B£® | ±È½áºÏÄÜÔ½´ó£¬Ô×ÓºËÖкË×Ó½áºÏµÃÔ½Àι̣¬Ô×ÓºËÔ½Îȶ¨ | |
| C£® | ${\;}_{83}^{210}Bi$µÄ°ëË¥ÆÚÊÇ5Ì죬12g${\;}_{83}^{210}Bi$¾¹ý15Ììºó»¹ÓÐ1.5gδ˥±ä | |
| D£® | Ì«Ñô·øÉäµÄÄÜÁ¿Ö÷ÒªÀ´×ÔÌ«ÑôÄÚ²¿µÄºË¾Û±ä·´Ó¦ | |
| E£® | ÇâÔ×ÓºËÍâµç×Ó´Ó°ë¾¶½ÏСµÄ¹ìµÀԾǨµ½°ë¾¶½Ï´óµÄ¹ìµÀʱ£¬µç×ӵ͝ÄÜÔö´ó£¬Ô×Ó×ÜÄÜÁ¿Ôö´ó |