Each of the systems of the Figure is in shown equilibrium in the position and undergoes planar motion. All bodies are rigid. Specify, for each system, the number of degrees of freedom and recommend a set of generalized coordinates. L (a) X A ΨΔ C G X (b) B D www
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- Attached is the image of the system, as well as the question. The equations are my derivations from the system. Please answer letters a-e at the bottomMANUFACTURING COMPONENT DESIGNFree body diagram Draw the free body diagram (FBD) for this system. To draw the free body diagram, we assume that the bar is displaced a small amount in the positive direction of 0. Important: For the free body diagram, the forces also need to be labelled! You can draw the forces by clicking the application point (letters) and dragging or using the drop down with the 'draw' button. If you drew them by clicking and dragging, click the force vector to label it from the dropdown menu above. If the label on the force doesn't appear on the diagram, you haven't quite done it right and the question will keep getting graded as incorrect even if you have the correct arrows. Fs k2 Fry Fg k1 Frx Equation of Motion Since the bar undergoes rotational motion, Newton's second law is written by writing a sum of moments around the pivot point (sum of moments cause rotational motion). Positive moments are those that are in the direction that tend to move things in what is defined as the positive…
- Please provide detailed working/explaination why the two images might be true/false regarding static equilibrium? Since the sum of the torques must be zero you are free to choose any pivot point to find each torque. To solve static equilibrium problems, you apply the following process. Isolate the object that is in equilibrium Draw a pseudo-real diagram showing forces and where they act. Choose a good pivot point and a good coordinate system. Generate the sum of torques and sum of forces equations. Maths bit – using these equations to solve for the desired quantity Assess – once you have an answer ask does this make sense? Which of the following statements about static equilibrium are true?The second picture has the side view while the first picture has the top viewMany aspects of a gymnast's motion can be modeled by representing the gymnast by four segments consisting of arms, torso (including the head), thighs, and lower legs, as in the figure below. HINT xc9 Y cg = a Segment Need Help? Arms Torso Thighs In the figure, (b) shows arrows of lengths rcg locating the center of gravity of each segment. Use the data below and the coordinate system shown in figure (b) to locate the center of gravity of the gymnast shown in figure (a). Masses for the arms, thighs, and legs include both appendages. (Enter your answers in m, to at least three significant figures.) Legs 3 3 Read It 6.81 Mass (kg) Length (m) rcq (m) cg 33.6 14.1 60° 7.58 Watch It 0.548 0.613 b 0.370 0.350 0.242 0.337 0.149 y 0.227 Arm Thigh Torso 60° Leg x
- The name of the Course subject is Statics of Rigid BodiesFun mini · Derive the equations of motion for the 2-DOF systemLessons: Static of Rigid Bodies, Force Vector, Addition of a System of Coplanar Forces, Cartesian Vector, Etc. Kindly answer the following with complete solution. Please also draw the free-body diagram or illustration of your figure. Make sure to write with understandable hand-writing. Please send a clear picture of complete solution. I need the answer within an hour at least. I'll rate you with a like/upvote. Thank you.