The Lagrangian for a particle of mass m at a position i moving with a velocity v is given m -2 by L="v + Cr.v -V(r), where V(r)is a potential and C is a constant. If p, is the canonical momentum, then its Hamiltonian is given by
The Lagrangian for a particle of mass m at a position i moving with a velocity v is given m -2 by L="v + Cr.v -V(r), where V(r)is a potential and C is a constant. If p, is the canonical momentum, then its Hamiltonian is given by
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![The Lagrangian for a particle of mass m at a position i moving with a velocity v is given
m
+2
by L=-
²+Cr.v –V(r), where V(r)is a potential and C is a constant. If p, is the
2
canonical momentum, then its Hamiltonian is given by](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F56577b2b-d5e6-4c62-b2bd-4c1dc2b2e80c%2F67f22615-89c5-497b-afb3-67c9d42fbd1f%2Frlwgyb_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The Lagrangian for a particle of mass m at a position i moving with a velocity v is given
m
+2
by L=-
²+Cr.v –V(r), where V(r)is a potential and C is a constant. If p, is the
2
canonical momentum, then its Hamiltonian is given by
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