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According to Werner’s theory the geometry of the complex is determined by
- a)only torn the primary valence in space
- b)number and position of die primary valences in space
- c)number and position of the secondary valences in space
- d)only from the position of secondary valence in space
Correct answer is option 'C'. Can you explain this answer?
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According to Werner’s theory the geometry of the complex is dete...
Werner’s theory was used to describe the structure and formation of complex compounds or coordination compounds. According to this theory the primary valency gives the oxidation number and the secondary valency gives the coordination number. Also, the geometry of the complex is determined by the number and position of secondary valences in space as the ligand satisfying secondary valences are always Greeted towards the fixed position in space.
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According to Werner’s theory the geometry of the complex is dete...
Explanation:
Number and position of the secondary valences in space:
- According to Werner's theory, the geometry of a complex is determined by the number and position of the secondary valences in space.
- Secondary valences are the coordination positions around the central metal atom that are occupied by ligands.
- The number of secondary valences determines the coordination number of the complex, which in turn influences its geometry.
- The position of the secondary valences, or the arrangement of ligands around the central metal atom, also plays a crucial role in determining the geometry of the complex.
Primary valences:
- Primary valences refer to the oxidation state or charge on the central metal atom.
- They do not directly determine the geometry of the complex according to Werner's theory.
- The primary valences mainly dictate the coordination number of the metal atom, which then affects the geometry based on the number and arrangement of secondary valences.
Conclusion:
The geometry of a complex according to Werner's theory is primarily determined by the number and position of the secondary valences in space. These factors dictate the coordination number and arrangement of ligands around the central metal atom, ultimately defining the geometry of the complex.
Number and position of the secondary valences in space:
- According to Werner's theory, the geometry of a complex is determined by the number and position of the secondary valences in space.
- Secondary valences are the coordination positions around the central metal atom that are occupied by ligands.
- The number of secondary valences determines the coordination number of the complex, which in turn influences its geometry.
- The position of the secondary valences, or the arrangement of ligands around the central metal atom, also plays a crucial role in determining the geometry of the complex.
Primary valences:
- Primary valences refer to the oxidation state or charge on the central metal atom.
- They do not directly determine the geometry of the complex according to Werner's theory.
- The primary valences mainly dictate the coordination number of the metal atom, which then affects the geometry based on the number and arrangement of secondary valences.
Conclusion:
The geometry of a complex according to Werner's theory is primarily determined by the number and position of the secondary valences in space. These factors dictate the coordination number and arrangement of ligands around the central metal atom, ultimately defining the geometry of the complex.
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According to Werner’s theory the geometry of the complex is determined bya)only torn the primary valence in spaceb)number and position of die primary valences in spacec)number and position of the secondary valences in spaced)only from the position of secondary valence in spaceCorrect answer is option 'C'. Can you explain this answer?
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According to Werner’s theory the geometry of the complex is determined bya)only torn the primary valence in spaceb)number and position of die primary valences in spacec)number and position of the secondary valences in spaced)only from the position of secondary valence in spaceCorrect answer is option 'C'. Can you explain this answer? for JEE 2024 is part of JEE preparation. The Question and answers have been prepared according to the JEE exam syllabus. Information about According to Werner’s theory the geometry of the complex is determined bya)only torn the primary valence in spaceb)number and position of die primary valences in spacec)number and position of the secondary valences in spaced)only from the position of secondary valence in spaceCorrect answer is option 'C'. Can you explain this answer? covers all topics & solutions for JEE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for According to Werner’s theory the geometry of the complex is determined bya)only torn the primary valence in spaceb)number and position of die primary valences in spacec)number and position of the secondary valences in spaced)only from the position of secondary valence in spaceCorrect answer is option 'C'. Can you explain this answer?.
According to Werner’s theory the geometry of the complex is determined bya)only torn the primary valence in spaceb)number and position of die primary valences in spacec)number and position of the secondary valences in spaced)only from the position of secondary valence in spaceCorrect answer is option 'C'. Can you explain this answer? for JEE 2024 is part of JEE preparation. The Question and answers have been prepared according to the JEE exam syllabus. Information about According to Werner’s theory the geometry of the complex is determined bya)only torn the primary valence in spaceb)number and position of die primary valences in spacec)number and position of the secondary valences in spaced)only from the position of secondary valence in spaceCorrect answer is option 'C'. Can you explain this answer? covers all topics & solutions for JEE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for According to Werner’s theory the geometry of the complex is determined bya)only torn the primary valence in spaceb)number and position of die primary valences in spacec)number and position of the secondary valences in spaced)only from the position of secondary valence in spaceCorrect answer is option 'C'. Can you explain this answer?.
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