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4.A 500N gymnast holds a stationary balance 3m along a 5m long beam (assume the mass of the beam is negligible), what is the total load on the left support? ΟΝ 200N 250N 300N 400N 500N


P = 1030 N M = 98 Nm The two beams are shown below. Please have every item requested below. All plots must either be hand drawn or generated using MATLAB. If the graphs are created in any other way, then no credit will be received. Work must be presented in a reader friendly format. Please have the free body diagram with each consecutive diagram displayed below it, the same way the project summary page was designed. 1) Beam 1 a. Free body diagram b. Normal force diagram c. Shear force diagram d. Moment force diagram e. Shear force singularity function f. Moment force singularity function 2) Beam 2 a. Free body diagram b.Shear force diagram c. Moment force diagram d. Shear force singularity function e. Moment force singularity function


How do you Calculate moment at point 0. Express it by Cartesian vector


Calculate the moment at 0 point & C point, Also calculate ΣFx & Σfy,


The door shown below is laying flat on the x-z plane and the hinge axis is on the x- axis. Determine the moment of force acting about line AB. One point will be deducted for incorrect sign. Door thickness is negligible.


Given the planar 2DOF beam, draw a free body diagram of the beam and solve for all unknown actions.


The forces shown on the free body diagram are in static equilibrium. Graphically determine the absolute magnitude of each unknown force (F1, F2). Do not assume the given sketch is drawn to scale.


Graphically determine the magnitude and angular direction of the resultant of the two forces. Your solution must include an appropriately scaled, and neatly drawn force triangle. Clearly state and box your final answer with proper units. Also, clearly state and box your scale ratio. Do not assume the given sketch is drawn to scale.


Draw a free body diagram of the frictionless pulley, and find the magnitude of the unknown forces.


Graphically determine the angle that has cosine = 0.7. Hint: cos = adjacent/hypotenuse so adjacent/hypotenuse = 0.7 = 7 squares/10 squares


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