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布朗运动产生的原因是(    )                                                             

    A.  悬浮粒子之间的相互作用

    B.  液体分子无规则运动时对悬浮粒子的撞击作用

    C.  悬浮粒子中的分子对悬浮粒子的作用

    D.  悬浮粒子具有惯性

                                                                                                                             

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下列关于分子动理论的叙述中,错误的是(             )                                          

    A.  扩散现象说明分子是运动的

    B.  物质是由大量分子组成的

    C.  物体运动的越快,物体内部分子做无规则运动的速度越快

    D.  固体不易被压缩说明分子间存在斥力

                                                                                                                             

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下列选项中不能用分子动理论解释的是(                )                                          

    A. 环境恶化尘土满天飞 B.     炒菜时放盐使菜变咸

    C. 酒香不怕巷子深  D.   教室喷清新剂,香气四溢

                                                                                                                             

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如图所示,摩托车做腾跃特技表演,沿曲面冲上高0.8m顶部水平高台,接着以v=3m/s水平速度离开平台,落至地面时,恰能无碰撞地沿圆弧切线从A点切入光滑竖直圆弧轨道,并沿轨道下滑.A、B为圆弧两端点,其连线水平.已知圆弧半径为R=1.0m,人和车的总质量为180kg,特技表演的全过程中,阻力忽略不计.(计算中取g=10m/s2,sin53°=0.8,cos53°=0.6).求:                                                                                                                                     

(1)从平台飞出到A点,人和车运动的水平距离s.                                                    

(2)人和车运动到圆弧轨道最低点O速度v’=m/s此时对轨道的压力.                                      

(3)从平台飞出到达A点时速度及圆弧对应圆心角θ.                                                      

(4)人和车运动到达圆弧轨道A点时对轨道的压力.                                                         

                                                                       

                                                                                                                                     

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如图质量为m=0.2kg的小球固定在长为L=0.9m的轻杆一端,杆可绕O点的水平转轴在竖直平面内转动,g=10m/s2,求:                                                                                                                                

(1)小球在最高点的速度v1为多大时,球对杆的作用力为0?                                           

(2)当小球在最高点的速度v2=6m/s时,球对杆的作用力和方向.                                           

                                                                                                              

                                                                                                                                     

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已知海王星和地球的质量比m1:m2=16:1,它们的半径比R1:R2=4:1求:                                    

(1)海王星和地球的第一宇宙速度之比v1:v2                                                             

(2)海王星表面和地球表面重力加速度之比g1:g2.                                                   

                                                                                                                                     

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设地球表面的平均重力加速度为g,地球的半径为R,万有引力常数为G,则地球质量为            地球的密度ρ为           .                                                                                                

                                                                                                                                     

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汽车沿半径为R=100m的圆跑道行驶,设跑道的路面是水平的,路面作用于车的静摩擦力的最大值是车重的,要使汽车不致冲出圆跑道,车速最大不能超过                                        .                                       

                                                                                                                                     

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研究平抛运动某次实验得到如图所示的运动轨迹,O点为小球抛出点,轨迹上B点的坐标是x=40cm,y=20cm,则平抛小球的初速度大小是                                                                        ,小球经B点时的速度大小是            .          

                                                                                               

                                                                                                                                     

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如图所示,A、B为半径分别是R、2R的同心轮,与半径为R的C轮用皮带传动,且不打滑,a、b、c分别为三轮边缘上的三个点,则a、c两点的线速度之比为:                   ;a、b两点的线速度之比为:         ;a、c两点的向心加速度之比为:                                                                              

                                                                                              

                                                                                                                                     

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