体育跑1000米是什么？期末考试吗？_西安邮电大学吧_百度贴吧
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体育跑1000米是什么？期末考试吗？收藏
上次跑1000米！因摔跤脚扭了！老师说下周补考！这个是考试吗？脚扭了怎么跑啊！不会挂科吧？我们同学说他们都不登记成绩！为什么我们还要登记！还要补考！求学姐学长解释！谢谢
苹果怎么设置铃声？
会影响你的体育成绩。。。
不是，测试而已好男人就是我，我就是吕小二！！！
　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　表示上周也是崴脚了没测，这周有事有事上不了体育课。　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　　
期末占20分把。去年我们是这样的。
找个人替考就完了
800还没过的路过
老师都是那样，就是吓吓你，用实际行动告诉他，我不是吓大的
我们五点开始测，我问老师多少时间算及格，老师说，你只要不跑到六点都算你过。
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为兴趣而生，贴吧更懂你。或前倾角度为脚掌最后离开地面前的点(此时身体部分体重还留在脚掌上)与臀部连成的直线，这段直线与垂直于地面的铅直线所形成夹角，即为跑者的「前倾角度」，前倾角度与步幅有直接关系，因为前倾角度愈大，脚掌落得愈远，步辐因此也愈大。
如何了解自己目前的前倾角度?
判断跑者的前倾角度，需要从侧面拍摄跑者的跑步姿势，在做着地点的取样时，必须要在身体重量还在支撑脚上时取得，并非脚尖最后离地时。因为脚尖离地时已经失重，对加速度并无帮助，例如右图中的跑者的脚尖已经离开地面，因此不能以此时的脚尖位置当作前倾角度的依据；左右中的跑者跖球部仍支撑在地面上，此时才算是「脚掌最后离开地面前的点」，而非脚尖。
前倾角度对跑步的影响
许多人一听到「利用地心引力」来跑时，很快就会生出质疑：地心引力是铅直力，那它是如何创造出水平动力呢？下面我们从《挑战自我的铁人三项训练书》中摘图来说明。
先从球的滚动来说明移动的原理。当你把一颗球静止不动地摆在桌面上时，它的重心刚好落在它与桌面的接触点上，两点相同，所以保持平衡，但只要你稍微抬高桌子的一边，球的重心一但超过那原始的接触点，它就会失去平衡而滚动。也就是说：球滚动的原因是为了寻找新的平衡而不断地改变支撑点。
【图】 球之所以能流畅地滚动是因为它有连续平滑的支撑点
球本身并没有做任何事，它只是顺着重力转换支撑点而已。当你利用重力，使身体重心落在支撑腿的前方，如此身体就会自然地为了寻求新的平衡而前进。身体只是为了寻求新的平衡，不断换脚以改变支撑点。人类的跑步动作，就是靠着双腿不断地转换支撑点来前进。
当跑者从速度0 的静止状态开始移动，启动时必须要有加速度，跑步的加速度就需要靠着身体重心前倾时的失衡状态来产生加速度与步距。
你可以立即在原地试试看，交替把左右脚脚后跟往后向臀部拉起、放下，的确轻松省力，但不太容易前进。可是只要你稍稍地把重心(臀部)往前倾，就会发现身体自然地往前移动。没错，这就是自然迈步的跑法。你可以发现当你愈往前倾时，因为重心往前移，脚步会自然加快，每一步之间的距离会加长。
假设你的体重为m，前倾角度为&，重力常数为g，因此「mg˙sin&」即为你前倾时所造成的「力量」（F）, 我们假设你前倾的力创造了加速度a，则有ma＝mg˙sin&。消去m，得到：a＝g˙sin&，也就是说：前进的加速度和前倾的角度成正比，前倾角度愈大，向前冲的加速度也愈大。
(以上摘自徐国峰：《挑战自我的铁人三项训练书》，台北市：脸谱出版，2014年，页47~49)
因此，综合以上关于前倾角度的讨论，从物理归纳的结论是：愈大的前倾角度＋愈快的步伐＝跑得更快
反之，不管你的力量多大、爆发力多强、神经反射多快，只要你的前倾角度等于零，双脚动得再快都只会是原地跑而已。既然只要速度会跟着前倾角度一起提升，那为什么许多人还是跑不快呢？因为前倾角度增加时，不但落地的冲击也会跟着加大，而且未经训练的步频也会使你的脚步跟不上前倾所造成的失衡状态。当脚跟不上，肌肉也负荷不了时，此时身体就会自然要你跨出脚掌，不要前倾那么多&&当然，速度自然就掉下来了。
实验的结果：日月潭铁人赛中菁英跑者的前倾角度研究
我想要实地了解台湾的菁英铁人们在跑步时的前倾角度跟速度间的关系，因此今年的日月潭铁人三项锦标赛，我们利用摄影机纪录单项跑步时前十名菁英选手的跑步影像。我的做法是利用Garmin Virb运动摄影机，以1/4秒速率的侧面角度拍摄选手的跑步动作。
后制使用工具：Movie Maker，小画家，Meazure 萤幕量角器。
先使用Movie Maker做定格撷取，以同侧脚为主(摄影机在选手左侧，图片撷取以左脚为主)，利用小画家中三角形的图示拉出铅直线，在利用Meazure萤幕量角器做测量。如下图：
【图】使用Garmin VIRB摄影机拍摄，利用小画家剪裁与Meazure 萤幕量角器丈量。
丈量完角度之后，先将1-10名的跑步成绩列表，再将1-10名的前倾角度做排名，发现第一名的跑步成绩为36:49:00，前倾角度为18.4度(全部选手第一名)，这与实验分析前的预估一样(前倾角度越大，速度越快)，开始分析后续几名的跑步成绩与前倾角度的关系，如下：
十公里跑步成绩（分：秒）
路跑成绩2-10名的选手，前倾角度与成绩并没有绝对成正比，不过可以察觉到路跑成绩8.9.10名前倾角度确实比较小，为何在2-7名的选手中前倾角度跟他们的成绩无法形成正相关呢？后来在影片中发现了几个关键的变数，也是影响跑步速度的关键，先列出来，之后希望再仔细一一来讨论：
脚掌拉高的高度：因为脚掌拉起的高度越高，配合前倾的角度，能够让往前落下的距离加大，(本研究无法从影象中分析脚掌拉起的高度，于下面限制中解释其原因)
步频（步/分）：因为「愈大的前倾角度＋愈快的步伐＝跑得更快」，因此步频是跑步速度的另一个关键指标，本实验中并无法知道每位跑者的步频，因此也成为一项不可控制的变数。
垂直振幅：有些选手虽然前倾角度大，但跑步时的上下振幅也很大，那反而会降低他的跑速，这也变成无法控制的变数之一。如果两位跑者前倾角度一样时，但其中一名跑者的垂直振幅较高，代表此跑者的跑步力量分散到上下的跳动，没有完全将力量传导到水平的移动上，所以即使是一样的前倾角度，但因为力量分散掉了，所以前进的距离也相对较少。
触地时间：与上列叙述相同，两位跑者如果再相同的前倾角度下，但是其中一位触地时间较长，代表重心转移的效率较差。举例：一个正方形体与一个八方形体同样的速度在滚动，正方形体因为点与点触地的时间较长，所以在滚动传导上八方形的效率较佳，由此可知为何现在交通工具上的轮子都是正圆形。
触地角度：其中跟跑步技术关系最深即为触地角度。因为触地瞬间，脚掌与与身体重心(臀部)的角度大小就与减速度成正相关，触地的角度愈大，减速度也愈大。
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kngCgDD8UeII9IMcKqrTyKWO48Io7n1yeAPY+lcNq3iTUtVBgW4dYDwwU7d3scdR7VW8S3jatrM96FcRuQsSnrsX7v0zyfxpumWoQb2jJb+FfT614uJxUnNxi9D18Ph4xinJal62UwwrlcNj9KswtgkswUduOaaqhSGPzSY+72pjOzHpjtXPE1ZLdTAIVXJz90D+ZrntSsNaupPMjViiD
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