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For V1=V1x^(unit vector) and  V2=V2x^, it is V1>0 and V2<0. Accelerations are a1=a1x^, a2=a2x^and a3=a3y^. ropes and pulleys are massless and frictionless. Solve the problem using the coordinate system given in the figure. For m1=m2, find a1, a2, a3 in terms of (m1, m2, m3, g and µ).

For V1=V1x^(unit vector) and  V2=V2x^, it is V1>0 and V2<0. Accelerations are a1=a1x^, a2=a2x^and a3=a3y^. ropes and pulleys are massless and frictionless. Solve the problem using the coordinate system given in the figure. For m1=m2, find a1, a2, a3 in terms of (m1, m2, m3, g and µ).

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For V1=V1x^(unit vector) and  V2=V2x^, it is V1>0 and V2<0. Accelerations are a1=a1x^, a2=a2x^and a3=a3y^. ropes and pulleys are massless and frictionless. Solve the problem using the coordinate system given in the figure.

For m1=m2, find a1, a2, a3 in terms of (m1, m2, m3, g and µ).

Hint given in figure 2

Mya,3DT-m,g.H %3D M a2 = -T+m,9. 293 = a-a2 293 = a1-92 %3D Mgaz=2T-m3g %3D
Transcribed Image Text:Mya,3DT-m,g.H %3D M a2 = -T+m,9. 293 = a-a2 293 = a1-92 %3D Mgaz=2T-m3g %3D
my m.
Transcribed Image Text:my m.
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