(b): the potential energy of a diatomic molecule is given by U = А B where A and B are constants and r is the separation - r12 r6 distance between the atoms. For the H2 molecule, take A = 0.124 x 10-120 eV. m'2 and B = 1.488 x 10-60 eV. m°. Find the separation distance at which the energy of the molecule is a %3D %3D minimum.

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(b): the potential energy of a diatomic molecule is given by U =
B
where A and B are constants and r is the separation
A
r12
r6
distance between the atoms. For the H2 molecule, take A = 0.124
x 10-120 eV. m² and B = 1.488 × 10-60 eV . m°. Find the
separation distance at which the energy of the molecule is a
%3D
minimum.
Transcribed Image Text:(b): the potential energy of a diatomic molecule is given by U = B where A and B are constants and r is the separation A r12 r6 distance between the atoms. For the H2 molecule, take A = 0.124 x 10-120 eV. m² and B = 1.488 × 10-60 eV . m°. Find the separation distance at which the energy of the molecule is a %3D minimum.
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