MATHEMATICAL THEORY OF THE INCLINED PLANE

T. Koshtybayev, E. Kutkeldiyeva, K. Kzhantleuov, E. Zhamenkeev
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Abstract

The laws of mutual transformation of statistical and dynamic effects on an inclined plane are shown, a mathematical justification is given for obtaining a gain from the action or the possibility of saving the main useful action and facilitating the actions of Gravity. All the above statements are carried out using the basic elements of the theories of dynamics, statics and trigonometric calculations. The influence of the geometric dimensions of the inclined plane on the transformation of actions is estimated. The mechanism of statistical and dynamic equilibrium of actions on an inclined plane is substantiated through mathematical expressions of the conservation law and the relationship between the components of the vector.
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斜面数学理论
说明了斜面上统计效应和动力效应相互转化的规律,给出了从作用中获得收益或节省主要有用作用和促进重力作用的可能性的数学理由。所有上述说明都是利用动力学、静力学和三角函数计算理论的基本要素进行的。对斜面的几何尺寸对动作转换的影响进行了估计。通过守恒定律的数学表达式和矢量分量之间的关系,证实了倾斜平面上动作的统计和动态平衡机制。
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