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Derivative Application in Navigation into Outerspace

机译:导数在太空导航中的应用

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The aim of the present paper is to use the first order mathematical derivative to explain the return trajectory of an object, in our particular case it is about a spaceship belonging to NASA Apollo 13 Space Program. Firstly, the mission overview is presented followed by the mathematical modelling pertaining to this case study. We focus on the events that could follow an unforeseen accident. More precisely, we take into consideration three types of the return trajectory that the spaceship could have followed: a ricochet in outer space, crashing on the Earth’s surface and safe landing on Earth. The numerical simulations are done using GeoGebra software. Finally, conclusions are drawn.
机译:本文的目的是使用一阶数学导数来解释物体的返回轨迹,在我们的特定情况下,它是关于属于NASA阿波罗13号太空计划的一艘宇宙飞船。首先,介绍任务概述,然后介绍与该案例研究有关的数学模型。我们关注可能发生意外事故的事件。更准确地说,我们考虑了飞船可能遵循的三种返回轨迹:外层空间的飞弹,坠落在地球表面上以及安全着陆在地球上。数值模拟是使用GeoGebra软件完成的。最后得出结论。

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