Obtain the dynamic equations of the PR(Prismatic+rotarary) manipulator in the figure using the Lagrangian method. 1-derive the lagrangian equations of motion 2-calculate the kinetic and potential energy of the two point masses(mass1,mass2) 3-deritivates for one particular component of the lagrangian 4-write the vector equation of motion : Tau
Obtain the dynamic equations of the PR(Prismatic+rotarary) manipulator in the figure using the Lagrangian method. 1-derive the lagrangian equations of motion 2-calculate the kinetic and potential energy of the two point masses(mass1,mass2) 3-deritivates for one particular component of the lagrangian 4-write the vector equation of motion : Tau
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Obtain the dynamic equations of the PR(Prismatic+rotarary) manipulator in the figure using the Lagrangian method.
1-derive the lagrangian equations of motion
2-calculate the kinetic and potential energy of the two point masses(mass1,mass2)
3-deritivates for one particular component of the lagrangian
4-write the vector equation of motion : Tau

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hi
RR Manipulator
V,
Mi
Wi
hz
dレ
M2 Vž t Ź-
V,(9)= Mi
,gh
h,
Vz Cq) =
Meghz
Trans fer
V, = Vat
W, = W, t
) =
Figure 10.8: The 2R robot arm.
u = M(q)q+ġ*r(q)ġ +g(q).
r,(4) =
ag
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