Relative Positions Between the Hyperplane and the n-Sphere

Joselito de Oliveira
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Abstract

This paper discusses are some topics Analytic Geometry, studied in basic education in the context of Euclidean space $ n $-dimensional. Presents itself for example, the concepts of hyperplane and $(n-1)$-sphere, which correspond to the high school to the circle and line, respectively. And in the said geometry are studied the relative positions between line and circumference. Similarly, we study the relative positions between the hyperplane and the $(n-1)$-sphere in this space. In this context, it presents a theorem that characterizes the relative positions. 
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超平面和n球之间的相对位置
本文讨论了基础教育中解析几何在欧氏n维空间背景下的一些问题。例如,提出了超平面和$(n-1)$-球的概念,它们分别对应于高中的圆和线。并在此基础上研究了线与周长之间的相对位置。同样地,我们研究了超平面与这个空间中$(n-1)$-球之间的相对位置。在这种情况下,它提出了一个表征相对位置的定理。
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