A 2 m long beam is supported at its ends. It carries concentrated loads of 6 kN at 0.5 m from the left end and 4 kN at its midpoint. Neglecting the mass of the beam itself, draw the shear force and bending moment diagrams for the beam. Show all calculations as well
A 2 m long beam is supported at its ends. It carries concentrated loads of 6...
A 5-m-long simply supported timber beam carries two concentrated loads as shown dimensions of the beam are shown a) At section a-a e the magnitude of the shear stress in the beam at point H. -7748 KNIm in the beam at point K the beam, at any location within the 5-m span length. V occurs in the beam at any location within the 5-m span length.)diagr. the magnitude of the shear stress (b) At section a-a, (e) Determine the maximum...
Problem 3 (19 points): A simply supported beam ABCD carries a uniformly distributed load, w, and a concentrated load, F, as shown in the figure. All the dimensions are given in the figure, and the weight of the beam is neglected a) Draw the free body diagram for the beam, showing all the applied and reaction forces. Find the reaction forces F=14 kN .6m b) Give the expression for the shear force, V- V(x), and the bending moment M M(x),...
QUESTION 2 Beam ABCD is 8 m in length and is pin-supported at A and roller-supported at C as shown in Figure Q2. A counter-clockwise concentrated moment acts about the support A. A uniformly-distributed load acts on span BC and a vertical concentrated load acts at the free end D a) Determine the reactions at supports A and C. 4 marks) b) Obtain the shear force and the bending moment functions (in terms of x) for each segment along the...
Q13. Consider a cantilever beam of 10m length fixed at right end. It carries 5 stones of length 2 m each placed on the beam. The load of each stone is 5 kN/m. A rod of 10 kN load is placed on the beam at 2 m from fixed end and another rod of load 12kN at midpoint of the beam. All the loads are acting downwards. Draw the beam with the loads and fixed condition. Mark the fixed end...
Question 3. A uniform load of
intensity 12 kN/m and a concentrated load of magnitude 2.4 kN are
supported by a beam ABC with overhang at one end (see Figure 3).
Draw the shear-force and bending-moment diagrams for this beam.
Also, determine the position of maximum moment with respect to
point A.
12 kN/m 2.4 kN A С B -1.6 m -1.6 m -1.6 m
Problem 3: Given: The beam below with two triangularly distributed loads. w = 4 kN/m. Find: The internal normal force, shear force and bending moment at point C in the center of the beam. Draw clear, complete and accurate Free Body Diagrams! in
Problem 3: Given: The beam below with two triangularly distributed loads. w = 4 kN/m. Find: The internal normal force, shear force and bending moment at point C in the center of the beam. Draw clear, complete...
A simply supported beam as shown in the figure. The beam section is W18x211. The beam must support its own weight and must carry the following loading: Super-imposed distributed dead load = 0.25 kip/ft Distributed live load = 1 kip/ft Concentrated dead load = 12 kip The beam span L = 26 ft and the distance of the concentrated load from the right support a=6 ft. Consider analy- sis of beam subjected to load combination 1.2 dead + 1.6 live....
Draw the shear force and bending-moment diagrams for the simply
supported beam shown. Label each diagram with the corresponding
values
1. Draw the shear force and bending-moment diagrams for the simply supported beam shown. Label each diagram with the corresponding values. 3 Pe= 30 KN 4 m - m 3 m - C -40 kN - m
A beam with simple supports as shown below has external loading of three point loads and two different uniformly distributed loads. For this beam: a. Calculate reactions at points C and D b. Derive the equations (only), as a function of x, of both Shear Force and Bending Moment between points C and D only c. Construct complete Shear Force (V) and Bending Moment (M) diagrams for the entire beam, and graph them on the lines shown below. Make sure...
Beam ABC as shown in figure 2 is supported as fixed at A, a cable tie at B and a spring at C carries a uniformly distributed load of 72 kN/m on member AB and a concentrated load of 54 kN on member BC. Using the flexibility method and neglect the axial effects in the bcam, (a) perform the global flexibility matrix of the beam structure, (b) calculate the rotation at B and displacement at C, (c) draw the deflection,...