Classical mechanics ldysQ. A particle of mass mSPinmovesSuch that it has the Lagraungianin oneLaginngianL- m"2.12where V isdiffenentiable function ofthe eqlation of Motion forx) and intetpret the physicalnature f the Syst.em.

Solution: The Lagrangian function is, ddt∂L∂qj-∂L∂qj=0 Where, L= Langrangian function.

Answered: m. 12 | bartleby

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Question

Classical mechanics

ld
ys
Q. A particle of mass m
SP
in
moves
Such that it has the Lagraungian
in one
Laginngian
L- m"
2.
12
where V is
diffenentiable function of
the eqlation of Motion for
x) and intetpret the physical
nature f the Syst.
em.

Branch of physics that focuses on the motion of an object when subjected to external forces. The object will be in equilibrium when the external forces are balanced.

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