题目内容


如图a所示,两竖直线所夹区域内存在周期性变化的匀强电场与匀强磁场,变化情况如图bc所示,电场强度方向以y轴负方向为正,磁感应强度方向以垂直纸面向外为正.t=0时刻,一质量为m、电量为q的带正电粒子从坐标原点O开始以速度v0沿x轴正方向运动,粒子重力忽略不计,图bcE0= B0已知.要使带电粒子在0~4nt0nN)时间内一直在场区运动,求:

(1)在t0时刻粒子速度方向与x轴的夹角;

(2)右边界到O的最小距离;

(3)场区的最小宽度。

 



(1)                                                                          (2分)

                                        

                                                                                  (1分)

θ=37°                                              (1分)

(2)                                                                                (1分)

                                                                  (1分)

                                                                              (1分)

                                                                                (1分)

                                                      (1分)

(3)每隔时间4t0,粒子向左平移2R1sin37°                                (2分)

4nt0时刻,粒子与O点在x方向上相距2nR1sin37°            (1分)

                                                                      (1分)

则左侧场区边界离O点的距离为:

x = 2nR1sin37°+ R2=                                         (2分)

故在0~4nt0时间内,场区的宽至少为:

X= x+ x =+

=                                     (1分)

 



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