The energy between a pair of atoms with respect to their distance r can be described by the Lennard-Jones potential: VLJ(r) = 4€ 12 [9²-9] 6 a) For € = 0.5 eV, and o= 0.2 nm, calculate the bond length [Hint: The math is much easier if you keep the units as eV and nm]. b) Show that the bond energy is equal to epsilon.
The energy between a pair of atoms with respect to their distance r can be described by the Lennard-Jones potential: VLJ(r) = 4€ 12 [9²-9] 6 a) For € = 0.5 eV, and o= 0.2 nm, calculate the bond length [Hint: The math is much easier if you keep the units as eV and nm]. b) Show that the bond energy is equal to epsilon.
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![The energy between a pair of atoms with respect to their distance r can be described
by the Lennard-Jones
potential:
VLJ(r) = 4ɛ
12
[9¹-9]
r
6
e
a) For € = 0.5 eV, and σ= 0.2 nm, calculate the bond length [Hint: The math is much
easier if you keep the units as eV and nm].
b) Show that the bond energy is equal to epsilon.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fca6b5de9-d666-4be4-bec5-372f49facd74%2F05310b8c-7452-47f3-ab39-773fe3594df6%2F353r5yh_processed.png&w=3840&q=75)
Transcribed Image Text:The energy between a pair of atoms with respect to their distance r can be described
by the Lennard-Jones
potential:
VLJ(r) = 4ɛ
12
[9¹-9]
r
6
e
a) For € = 0.5 eV, and σ= 0.2 nm, calculate the bond length [Hint: The math is much
easier if you keep the units as eV and nm].
b) Show that the bond energy is equal to epsilon.
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