14.The simple beam ACB shown in the figure is subjected to a triangular load of maximum intensity 2.8 kN/m, Draw the shear-force and bending-moment diagrams for this beam. 2.8 kN/m -1.8 m R₁ = 1.1 KN 3m Ra=1.8 KN1

Q: 3. The beam AB in the figure supports a load which varies uniformly from an intensity of 6 kN/m to 3…

A: The load varies uniformly from 6 kN/m to 3 kN/m. The average load intensity can be calculated by…

Q: 3. Calculate the shear force V and bending moment M at a cross section located 0.5 m from the fixed…

A: Given data : AB length = 4m

Q: A solid 200-mm long, 40-mm diameter circular shaft has a modulus of rigidity of 70 GPa and is fixed…

A: Length of shaft L=200mmDiameter of shaft=40mmModulus of rigidity = 70 GpaTorque = 200N-mIt required…

Q: Q.2) (a) Find the support reactions of the beam shown below. (b) Sketch the shear-force and bending…

A: Given:- A beam is given with different loadings  The magnitude of the uniformly distributed load =…

Q: Analyse the structure shown in Figure using consistent deformation methods, then draw the Shear…

A:

Q: the internal torque diagram. Find the maximum shearing stress on a section 3 m from left end of the…

A: Given:- G=80GPa To find:- Draw the internal torque diagram. Find the maximum shearing stress on a…

Q: The 3-m long beam shown below is subjected to a linearly-distributed load with an intensity that…

A:

Q: The simply supported beam shown is under the action of a uniformly distributed load w of 4 kN/m plus…

A:

Q: Question: Given: a = 0.4 m b=0.1 m F₁ = 800 kN •A •В B 0.7 m F₂ = 915 kN 1 m M₁ = 400 kNm 1) Find…

A: a = 0.4 mb = 0.1 mF1 = 800 kNF2 = 915 kN1) Shear force at point A (VA) =?2) Bending moment at point…

Q: Q3: The beam shown in Figure 3 is subjected the moving load shown. Determine (a) the maximum…

A:

System of Forces

A force is an external influence or agent that changes the state of a system. According to Newton's second law, the force applied to a body is proportional to the change in momentum of a body. Hence, whenever a force is applied to a body, its momentum changes. If the body is at rest, under the action of force, its state of rest changes to motion. In other words, the magnitude of the momentum of the body changes from zero to a measurable value. Similarly, if the body possesses some initial velocity, it has some associated momentum, the effect of force can cause the body to halt or come to rest, that is, the momentum reduces to zero.