2 kN/m 10 kN t. 5 m 3 m 2 m Figure 2
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- Obtain a formula for the ratio c/maxof the deflection at the midpoint to the maximum deflection for a simple beam supporting a concentrated load P (see figure). From the formula, plot a graph of c/max versus the ratio a/L that defines the position of the load (0.5 < a/L < ) What conclusion do you draw from the graph? (Use the formulas of Example 9-3.)USE IMAGE BELOW Question; draw and fully label the Freebody diagram of the BEAM in the picture below.carries a distributed load like a beam A) find the equivalent single load B) find the support reactions. [Show your work asap ]
- A beam weighs 4 kN is loaded and supported as shown in the figure. Find the support reactions.Anchor point of the beam given in the figure is fixed support and B point is movable support. Find the support reactions.Draw the shear force and bending moment diagram for the beams shown below and find the point of contraflexure if any?
- The beam force system given in Figure 4. is in equilibrium. Draw a free body diagram of the beam by explaining the connection types used in the -xy plane- (A, B and T).Problem 2: For the beam shown in Figure 2. A. Find the reaction at support B (RB) B. Find the reaction at support B (MB) C. Draw the shear force diagram D. Draw the bending moment diagramFind the torsion moments occurring in the A and B supports in the rod made of the same material in the figure. Draw the torsion moment diagram. Find the distributed torsion moment that can be transported safely.
- Find reactions and plot shear force and bending moment diagramsFigure 2 below shows a 12 m length of beam with a pinned support at A and rollersupport at C. The beam carries a uniformly distributed load (UDL) of 4 kN/m and aconcentrated load of 12 kN at B.a. Show the Free Body Diagram (FBD) of the beam then determine the reactionforce.b. Calculate the shear force, V. Draw Shear Force Diagram (SFD).c. Calculate the bending moment, M. Draw the Bending Moment Diagram (BMD).In the figure given below load and moment effects from the mid point of the fixed beam from both sides. Find the displacement and reaction forces.