ÌâÄ¿ÄÚÈÝ
10£®| A£® | °å¼äµç³¡Ç¿¶È´óСΪ 100V/m | B£® | °å¼äµç³¡Ç¿¶È´óСΪ 141V/m | ||
| C£® | °åÓëˮƽ·½ÏòµÄ¼Ð½Ç¦È=30¡ã | D£® | °åÓëˮƽ·½ÏòµÄ¼Ð½Ç¦È=45¡ã |
·ÖÎö £¨1£©¶ÔСÇò½øÐÐÊÜÁ¦·ÖÎö£¬Ð¡ÇòÊܵ½ÖØÁ¦¡¢µç³¡Á¦×÷ÓÃÏÂÑØË®Æ½·½ÏòÔ˶¯£¬¸ù¾Ý¼ÓËٶȵ͍ÒåÇó³ö¼ÓËÙ¶È£¬½áºÏÅ£¶ÙµÚ¶þ¶¨ÂÉÇó³ö°åÓëˮƽ·½ÏòµÄ¼Ð½Ç£»
£¨2£©Çó³öµç³¡Á¦£¬ÓÉ$E=\frac{F}{q}$Çó³öµç³¡Ç¿¶ÈµÄ´óС£»
½â´ð ½â£º¶Ô´øµçСÇòÊÜÁ¦·ÖÎö£¬ÈçͼËùʾ![]()
СÇòµÄ¼ÓËÙ¶È$a=\frac{¡÷v}{¡÷t}=\frac{0-{v}_{0}^{\;}}{\frac{t}{2}}=\frac{0-0.1}{\frac{0.02}{2}}m/{s}_{\;}^{2}=-10m/{s}_{\;}^{2}$
¸ù¾Ý¼¸ºÎ¹ØÏµ£º$tan¦È=\frac{{F}_{ºÏ}^{\;}}{mg}=\frac{ma}{mg}=\frac{a}{g}$
$tan¦È=\frac{10}{10}$=1£¬µÃ¦È=45¡ã
${F}_{µç}^{\;}=\frac{mg}{sin45¡ã}=\sqrt{2}mg$=qE
´úÈëÊý¾Ý£º$\sqrt{2}¡Á1¡Á1{0}_{\;}^{-3}¡Á10=1.41¡Á1{0}_{\;}^{-4}E$
½âµÃ£ºE=100V/m£¬¹ÊADÕýÈ·£¬BC´íÎó£»
¹ÊÑ¡£ºAD
µãÆÀ ½â¾ö±¾ÌâµÄ¹Ø¼üÄܹ»ÕýÈ·µØ½øÐÐÊÜÁ¦·ÖÎö£¬¸ù¾ÝºÏÁ¦µÄ·½ÏòµÃ³öµç³¡Á¦µÄ´óСºÍ·½Ïò£®ÒÔ¼°Äܹ»Áé»îÔËÓÃÅ£¶ÙÔ˶¯¶¨Âɼ°Ô˶¯Ñ§¹«Ê½½âÌ⣮
| A£® | Èç¹ûͼÖеÄʵÏßÊǵ糡Ïߣ¬aµãµÄ³¡Ç¿±ÈbµãµÄ³¡Ç¿Ð¡ | |
| B£® | Èç¹ûͼÖеÄʵÏßÊǵÈÊÆÏߣ¬aµãµÄµçÊÆ±ÈbµãµÄµçÊÆµÍ | |
| C£® | Èç¹ûͼÖеÄʵÏßÊǵÈÊÆÏߣ¬µç×ÓÔÚaµãµÄËÙÂÊÒ»¶¨µÈÓÚÔÚbµãµÄËÙÂÊ | |
| D£® | Èç¹ûͼÖеÄʵÏßÊǵ糡Ïߣ¬µç×ÓÔÚaµãµÄµçÊÆÄܱÈÔÚbµãµÄµçÊÆÄÜ´ó |
| A£® | $\sqrt{{A}^{2}+{B}^{2}}$ | B£® | $\sqrt{\frac{{A}^{2}+{B}^{2}}{2}}$ | C£® | $\sqrt{A+B}$ | D£® | $\sqrt{\frac{A+B}{2}}$ |
| A£® | ÖʵãA¡¢BÊÇÕñ¶¯¼ÓÇ¿µã£¬ÖʵãC¡¢DÊÇÕñ¶¯¼õÈõµã | |
| B£® | ÖʵãC¡¢DÊÇÕñ¶¯¼ÓÇ¿µã£¬ÖʵãA¡¢BÊÇÕñ¶¯¼õÈõµã | |
| C£® | ÖʵãA¡¢B¡¢C¡¢D¶¼ÊÇÕñ¶¯¼ÓÇ¿µã | |
| D£® | ÖʵãA¡¢B¡¢C¡¢D¶¼ÊÇÕñ¶¯¼õÈõµã |