The overlap integral between ls atomic orbitals in atoms A and B of a heteronuclear molecule is S = 0.43. A MO-LCAO calculation for the molecule shows that one of the molecular orbitals has the form $(1) 0.223 1sA(1) – 0.877 1sg(2) . Find the normalization constant N for ø. What are the coefficients a and b of the corresponding normalized molecular orbital v(1) = a 1sa(1) + b1sB(2) .
The overlap integral between ls atomic orbitals in atoms A and B of a heteronuclear molecule is S = 0.43. A MO-LCAO calculation for the molecule shows that one of the molecular orbitals has the form $(1) 0.223 1sA(1) – 0.877 1sg(2) . Find the normalization constant N for ø. What are the coefficients a and b of the corresponding normalized molecular orbital v(1) = a 1sa(1) + b1sB(2) .
Chemistry & Chemical Reactivity
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Chapter12: The Solid State
Section: Chapter Questions
Problem 19PS: Considering only the molecular orbitals formed by combinations of the 2s atomic orbitals, how many...
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![The overlap integral between 1s atomic orbitals in atoms A and B of a heteronuclear
molecule is S = 0.43. A MO-LCAO calculation for the molecule shows that one of the
molecular orbitals has the form
$(1) = 0.223 1sA (1) – 0.877 1sB (2).
Find the normalization constant N for ø. What are the coefficients a and b of the
corresponding normalized molecular orbital
v(1)
a lsA(1) + b1sB(2) .](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F12cd1727-6814-4005-b791-6941df1becf3%2F8530a98b-4036-4a25-b7cd-4f68797c6b05%2F713lygu_processed.png&w=3840&q=75)
Transcribed Image Text:The overlap integral between 1s atomic orbitals in atoms A and B of a heteronuclear
molecule is S = 0.43. A MO-LCAO calculation for the molecule shows that one of the
molecular orbitals has the form
$(1) = 0.223 1sA (1) – 0.877 1sB (2).
Find the normalization constant N for ø. What are the coefficients a and b of the
corresponding normalized molecular orbital
v(1)
a lsA(1) + b1sB(2) .
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