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AN OPTIMAL ANGLE OF LAUNCHING A MASS PARTICLE IN A MEDIUM WITH QUADRATIC DRAG FORCE

机译:在具有二次拖曳力的介质中发射质量粒子的最佳角度

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A classic problem of the motion of a point mass (projectile) thrown at an angle to the horizon is reviewed. The air drag force is taken into account with the drag factor assumed to be constant. Analytic approach is used for investigation. The problem of finding an optimal angle of launching a point mass in a medium with quadratic drag force is considered. An equation for determining a value of this angle is obtained. After finding the optimal angle of launching, eight main parameters of the point mass motion are analytically determined. These parameters are used to construct analytically six main functional relationships of the problem. Simple analytic formulas are used to solve two problems of optimization aimed to maximize the flight range of a point mass and minimize the initial speed of the point mass for getting to the given point on the plane. The motion of a baseball is presented as an example.
机译:综述了与地平线角度抛出的点质量(射弹)的运动的经典问题。通过假定的拖动因子将空气拖动力考虑是恒定的。分析方法用于调查。考虑找到具有二次牵引力的介质中发射点质量的最佳角度的问题。获得用于确定该角度的值的等式。在找到发射的最佳角度之后,分析点质量运动的八个主要参数。这些参数用于构建问题的分析六个主要功能关系。简单的分析公式用于解决旨在最大化点质量的飞行范围的两个问题,并最小化点质量的初始速度,以便到平面上的给定点。呈棒球的运动作为示例。

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