In 1874, Dutch chemist Jacobus van't Hoff (1852–1911) and French chemist Joseph Le Bel (1847–1930) independently deduced that a carbon atom bonded to four atoms assumes a tetrahedral geometry. Prior to that time, it was believed that tetravalent carbons assumed a square planar geometry. One piece of evidence that can be used to support a tetrahedral geometry is the fact that molecules with the general formula CX2Y2 (where X and Y are either a hydrogen or a halogen atom) are always polar. Explain how this supports a tetrahedral geometry and rules out a square planar geometry. Square planar geometry Tetrahedral geometry

Chemistry
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Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
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Chapter1: Chemical Foundations
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In 1874, Dutch chemist Jacobus van't Hoff (1852–1911)
and French chemist Joseph Le Bel (1847–1930)
independently deduced that a carbon atom bonded to
four atoms assumes a tetrahedral geometry. Prior to
that time, it was believed that tetravalent carbons
assumed a square planar geometry. One piece of
evidence that can be used to support a tetrahedral
geometry is the fact that molecules with the general
formula CX2Y2 (where X and Y are either a hydrogen or
a halogen atom) are always polar. Explain how this
supports a tetrahedral geometry and rules out a square
planar geometry.
Square planar
geometry
Tetrahedral
geometry
Transcribed Image Text:In 1874, Dutch chemist Jacobus van't Hoff (1852–1911) and French chemist Joseph Le Bel (1847–1930) independently deduced that a carbon atom bonded to four atoms assumes a tetrahedral geometry. Prior to that time, it was believed that tetravalent carbons assumed a square planar geometry. One piece of evidence that can be used to support a tetrahedral geometry is the fact that molecules with the general formula CX2Y2 (where X and Y are either a hydrogen or a halogen atom) are always polar. Explain how this supports a tetrahedral geometry and rules out a square planar geometry. Square planar geometry Tetrahedral geometry
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