Q2(15 Marks): From Fig. 2, Determine (a) mass equivalent in term x2, (b) stiffness equivalent in term x2, and (c) the natural frequency for the system in term x2. Note: (1) J Cylinder = mcr? J link (2) 2 3 Pulley, mass moment of inertia J Rigid link 1 (mass m₁), rotates with pulley. about O Cylinder, mass m Adherence to the symbols as in the question 152 153 xx(1) Fig. (2) m k₁ nimmunizmu Rigid link 2 (mass m₂)

Hi second question please. This is an engineering statics problem.

Needs Complete typed solution with 100 % accuracy.

Using equation of motion and please include free body diagram. thank you!

attached is a past paper question in which we werent given the solution. a solution with clear steps and justification would be massively appreciated thankyou.

Dont use Ai. Physics

The model has three segments: • Segment 1: The leg (from knee to ankle) • Segment 2: The thigh (from hip to knee) ⚫ Segment 3: The trunk (from hip to head) Each segment is connected through frictionless revolute joints, and you may assume that the foot is rigidly connected to the ground. For each of the segments (leg, thigh, and trunk), the following information is given: . mi, m2, m3: Mass of each segment in kilograms ⚫ J1, J2, J3: Moment of inertia of each segment with respect to its center of mass in kg-m² . 11, 12, 13: Distance from the connection point to the center of mass of each segment g=9.81 m/s²: Gravitational acceleration. Tasks: • A. Draw the free-body diagram. . B. Formulate the Newton-Euler equations for each of the segments. a 0, m. I. 0,

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Need only a handwritten solution only (not a typed one).

Kindly show the COMPLETE STEP-BY-STEP SOLUTION, DON’T DO SHORTCUTS OF SOLUTION, so I can understand the proccess.    I will rate you with “LIKE/UPVOTE," if it is COMPLETE STEP-BY-STEP SOLUTION.   If it is INCOMPLETE SOLUTION and there are SHORTCUTS OF SOLUTION, I will rate you with “DISLIKE/DOWNVOTE.”    Topics we discussed:  Statics of Rigid Bodies, Force System of a Force, Moment of a Force, Moment of a Force-Scalar Formulation, Moment of a Force-Vector Formulation, and Principle of Moment.   Thank you for your help.