摘要:6.[解析]⑴碰后B上摆过程机械能守恒.可得. ⑵两球发生弹性碰撞过程系统动量守恒.机械能守恒.设与B碰前瞬间A的速度是v0.有2mv0=2mvA+mvB..可得vA= v0/3.vB= 4v0/3.因此.同时也得到. ⑶先由A平抛的初速度vA和水平位移L/2.求得下落高度恰好是L.即两球碰撞点到水平面的高度是L.A离开弹簧时的初动能可以认为就等于弹性力对A做的功.A离开弹簧上升的全过程用机械能守恒:.解得W= [答案](1) (2)W=

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解析 (1)小球从曲面上滑下,只有重力做功,由机械能守恒定律知:

mgh=mv                                                       ①

得v0== m/s=2 m/s.

(2)小球离开平台后做平抛运动,小球正好落在木板的末端,则

H=gt2                                                                                                                                                      ②

=v1t                                                                                                                ③

联立②③两式得:v1=4 m/s

设释放小球的高度为h1,则由mgh1=mv

得h1==0.8 m.

(3)由机械能守恒定律可得:mgh=mv2

小球由离开平台后做平抛运动,可看做水平方向的匀速直线运动和竖直方向的自由落体运动,则:

y=gt2                                                                                                                                                       ④

x=vt                                                                                                                       ⑤

tan 37°=                                                                                                          ⑥

vy=gt                                                                                                                      ⑦

v=v2+v                                                       ⑧

Ek=mv                                                      ⑨

由④⑤⑥⑦⑧⑨式得:Ek=32.5h                                                                       ⑩

考虑到当h>0.8 m时小球不会落到斜面上,其图象如图所示

答案 (1)2 m/s (2)0.8 m (3)Ek=32.5h 图象见解析

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