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Tetrahedral Geometry and the Dipole Moment of Molecules

机译:四面体几何和分子的偶极矩

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Many publications that report the determination of the tetrahedral bond angle have been recorded in this Journal. Dore considered the geometry of the tetrahedron in relation to that of a surrounding cube (1); Kawa considered a similar approach but he used the low of cosines (2). Brittin (3), Snatzke (4), Duffey (5) and Sutcliffe (6) employed vector algebra. Gombert (7), Cockburn (8) and Apak (9) used analytical geometry. Glaister (10) used spherical polar coordinates and the dot product, and latter on he employed trigonometry (11). Woolf used trigonometry and a close-packing approach (12). Some of the demonstrations are rather complex and not appropriate for students who attend the first courses. Some students cannot understand these concepts and they can only learn a qualitative estimation. Our approach is similar to McCllough's (13)-more complete, and we have made it very suitable.
机译:该杂志上记录了许多报道四面体键角测定的出版物。杜尔考虑了四面体相对于周围立方体的几何形状(1); Kawa考虑了类似的方法,但是他使用了余弦值较低的方法(2)。 Brittin(3),Snatzke(4),Duffey(5)和Sutcliffe(6)使用矢量代数。 Gombert(7),Cockburn(8)和Apak(9)使用了解析几何。格拉斯特(10)使用球形极坐标和点积,而后者使用三角法(11)。伍尔夫(Woolf)使用了三角法和密排方法(12)。一些演示非常复杂,不适合参加第一门课程的学生。有些学生无法理解这些概念,只能学习定性估计。我们的方法类似于McCllough(13)的方法,但更加完善,因此非常适合。

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