Spatial-numeric method application to the movable wedge problem for Physics First pedagogy

S. Dehipawala, V. Shekoyan, Todd Holden, Tak Cheung
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Abstract

The objective is to solve the college physics problem of a block sliding down a movable smooth wedge without friction anywhere using a spatial-numeric perspective.  The drawing method used the sum of the normal force and weight of the block to find the wedge acceleration.  The drawing method results are equivalent to the algebra method results within drawing accuracy.  The result of a geometric construction with regular drawing uncertainly was shown for the case without any horizontal applied force.  For the case of a given horizontal applied force, an additional numeric graphing method was shown with additional drawing uncertainty in the result.  The geometric construction without graphing resuted in solving the horizontal applied force case via scaling in the concept of modified gravity experienced by the block on the wedge’s slant edge, assuming a pre-requisite knowledge of algebra and trigonometry.  The presented spatial numeric method and results imply a Physics First pedagogy of using the spatial numeric abilities,  with the inclusion of the pre-projectile problem, pre-traffic-light problem, and post-collision problem in a one-semester syllabus.
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空间数值法在“物理第一”教学法可动楔问题中的应用
目标是使用空间数值视角解决块体在任何地方都没有摩擦的情况下从可移动光滑楔体上滑下的大学物理问题。绘图方法使用块的法向力和重量之和来求楔加速度。在绘图精度范围内,绘图方法的结果与代数方法的结果相当。给出了在没有任何水平作用力的情况下,具有规则绘图不确定性的几何结构的结果。对于给定水平作用力的情况,显示了一种额外的数值绘图方法,结果中存在额外的绘图不确定性。假设具备代数和三角学的先决条件知识,通过楔形斜边上的块所经历的修正重力概念中的缩放,无需绘制图形的几何构造最终解决了水平施加力的情况。所提出的空间数值方法和结果暗示了一种利用空间数值能力的物理优先教学法,在一个学期的教学大纲中包括了发射前问题、红绿灯前问题和碰撞后问题。
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审稿时长
24 weeks
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