题目内容


如图所示,两光滑金属导轨,间距d=0.2m,在桌面上的部分是水平的,处在磁感应强度B=0.1T、方向竖直向下的有界磁场中.电阻R=3Ω.桌面高H=0.8m,金属杆ab质量m=0.2kg,电阻r=1Ω,在导轨上距桌面h=0.2m的高处由静止释放,落地点距桌面左边缘的水平距离s=0.4m,g=10m/s2.求:                                                      

(1)金属杆刚进入磁场时,R上的电流大小.                                                                

(2)整个过程中R上放出的热量.                                                                                

                                                                                        

                                                                                                                                       


(1)金属棒由静止下滑过程中,只有重力做功,金属棒机械能守恒,则有:

由法拉第电磁感应定律可得:

E=Bdv1

由闭合电路欧姆定律可得:

A

(2)金属棒离开桌面后,做平抛运动,

在竖直方向做自由落体运动,则有:

水平方向做匀速直线运动,则有:

s=v2t

金属棒在过程中,由动能定理可得:

J

解之得:J

(1)金属杆刚进入磁场时,R上的电流大小0.01A.

(2)整个过程中R上放出的热量0.225J.


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如图所示,有一质量为2kg的小球串在长为L=1m的轻杆顶部,轻杆与水平方向成θ=37°角.若从静止释放小球,则小球经过1s时间下滑到轻杆底端,求:                                                                              

(1)小球在轻杆上滑动的加速度大小?                                                                   

(2)小球与轻杆之间的动摩擦因数为多少?                                                            

(3)若在竖直平面内给小球施加一个垂直于轻杆方向的恒力,静止释放小球后保持它的加速度大小1m/s2,且沿杆向下运动,则这样的恒力大小为多少?                                                                               

( g=l0m/s2,sin37°=0.6,cos37°=0.8)                                                               

                                                                                                      

                                                                                                                                

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