Whether the geometry of the given complex is tetrahedral or square planar is to be determined. Concept introduction: The geometry and magnetic properties of the coordination complex can be determined by the valence bond theory . The hybrid orbitals can be described as the atomic orbitals of the metal that are hybridized to give an equal number of the new orbitals. The complexes that have unpaired electrons are paramagnetic complexes while the complex that has no unpaired electrons are diamagnetic complex.

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Answer 1

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Definition Definition Theory that explains how individual atomic orbitals with an unpaired electron each, come close to each other and overlap to form a molecular orbital giving a covalent bond. VBT gives a quantum mechanical approach to the formation of covalent bonds with the help of wave functions using attractive and repulsive energies when two atoms are brought from infinity to their internuclear distance.

Chapter 21, Problem 21.18A

Interpretation Introduction

Interpretation:

Whether the geometry of the given complex is tetrahedral or square planar is to be determined.

Concept introduction:

The geometry and magnetic properties of the coordination complex can be determined by the valence bond theory.

The hybrid orbitals can be described as the atomic orbitals of the metal that are hybridized to give an equal number of the new orbitals.

The complexes that have unpaired electrons are paramagnetic complexes while the complex that has no unpaired electrons are diamagnetic complex.

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Answer 2

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Definition Definition Theory that explains how individual atomic orbitals with an unpaired electron each, come close to each other and overlap to form a molecular orbital giving a covalent bond. VBT gives a quantum mechanical approach to the formation of covalent bonds with the help of wave functions using attractive and repulsive energies when two atoms are brought from infinity to their internuclear distance.

Chapter 21, Problem 21.18A

Interpretation Introduction

Interpretation:

Whether the geometry of the given complex is tetrahedral or square planar is to be determined.

Concept introduction:

The geometry and magnetic properties of the coordination complex can be determined by the valence bond theory.

The hybrid orbitals can be described as the atomic orbitals of the metal that are hybridized to give an equal number of the new orbitals.

The complexes that have unpaired electrons are paramagnetic complexes while the complex that has no unpaired electrons are diamagnetic complex.

Expert Solution & Answer

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Check out a sample textbook solution

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Answer 3

Question

Definition Definition Theory that explains how individual atomic orbitals with an unpaired electron each, come close to each other and overlap to form a molecular orbital giving a covalent bond. VBT gives a quantum mechanical approach to the formation of covalent bonds with the help of wave functions using attractive and repulsive energies when two atoms are brought from infinity to their internuclear distance.

Chapter 21, Problem 21.18A

Interpretation Introduction

Interpretation:

Whether the geometry of the given complex is tetrahedral or square planar is to be determined.

Concept introduction:

The geometry and magnetic properties of the coordination complex can be determined by the valence bond theory.

The hybrid orbitals can be described as the atomic orbitals of the metal that are hybridized to give an equal number of the new orbitals.

The complexes that have unpaired electrons are paramagnetic complexes while the complex that has no unpaired electrons are diamagnetic complex.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 4

Question

Definition Definition Theory that explains how individual atomic orbitals with an unpaired electron each, come close to each other and overlap to form a molecular orbital giving a covalent bond. VBT gives a quantum mechanical approach to the formation of covalent bonds with the help of wave functions using attractive and repulsive energies when two atoms are brought from infinity to their internuclear distance.

Chapter 21, Problem 21.18A

Interpretation Introduction