小明所在的小组利用杠杆做了两个小实验:A:“探究杠杆的平衡条件”(1)他们把杠杆中点置于支点上,发现

2025-03-17 21:47:36
推荐回答(1个)
回答1:

A、(1)杠杆的左端低右端高,他应该把杠杆两端的平衡螺母向右调节,使杠杆在水平位置上静止,力臂在杠杆上,便于测出力臂大小.
(2)只有一次实验总结实验结论是不合理的,一次实验很具有偶然性,要多进行几次实验,避免偶然性;
(3)由图2可知,弹簧的拉力与杠杆不垂直,不能直接从杠杆上读取力臂,由图3所示可知,弹簧拉力与杠杆垂直,力的作用点到支点的距离就是力臂,可以直接从杠杆上读取力臂,方便实验操作,因此实验时采用图3所示实验方案.
(4)支点不在杠杆的中点,由于杠杆自身重力的影响,所测量的拉力变大,因此测出的拉力大小与杠杆平衡条件不相符.
B、(1)有用功为W=Gh2=2mgh2,总功W=F1h1,则机械效率的表达式η=

W有用
W
×100%=
2mgh2
F1h1
×100%.
(2)钩码的悬挂点在B点时,由杠杠的平衡条件得F1?OA=G?OB;悬挂点移至C点时,由杠杠的平衡条件得F2?OA=G?OC;从图中可以看出,由OB到OC力臂变大,所以弹簧测力计的示数变大,有用功不变,但杠杆提升的高度减小,额外功减小,又因为总功等于额外功与有用功之和,因此此次弹簧测力计做的功将小于第一次做的功.
(3)因为第一次与第二次的有用功相等,并且第二次的额外功小,因为机械效率等于有用功与总功的比值,因此第一次的机械效率小于第二次的机械效率;
将3只钩码悬挂在C点时,物体升高的高度不变,物重增加,由W=Gh2可得,有用功变大,但杠杆提升的高度与第二次相同,额外功与第二次相同,又因为机械效率等于有用功与总功的比值,因此第三次的机械效率大于第二次的机械效率.综上所述,第三次的机械效率最大.
故答案为:A、(1)右;便于测量力臂;(2)只进行一次实验就得出结论,实验结论不具有普遍性;(3)3;便于从杠杆上直接测量力臂;(4)自重;
B、(1)
2mgh2
F1h1
×100%;(2)大于;小于;(3)最大.

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