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(a) Identify the reaction forces at the supporting points A and B.
(b) Determine the internal bending moment M(x) and derive the moment−deflection equation.
(c) Find the expression of deflection curve by integrating the equation and applying the boundary conditions.
A simplified diagram of an overhead travelling crane is shown in the Figure below. The girder, with square cross section, and the wire rope, with circular cross section, are made of steel, i.e. E = 210 GPa.
(a) Model this system in terms of mass and stiffness each clearly identified and explained.
(b) Design the girders and wire rope such that the natural frequencies of the system are greater than the operating speed of an electric motor located in the trolley of 1500 rpm.
The beam AB is hinged at the end A and is being vertically supported at the other end B.
The applied force is distributed triangular force f(x) = f0*(x/L) (x is the positive horizontal co-ordinate from the point A). The point A is taken as origin of the co-ordinate.
a) The reaction forces at the supporting points A and B are equal to vertical forces applied to those points.
Reaction force at A or at length x=0 (RA) = f0*(0/L) = 0 kN.
Reaction force at B or at length x=L (RB) = f0*(L/L) = f0 kN.
b) and c) Now, the deflection equation of the beam will be
The separating the variable and integrating the equation becomes Read More...
Answer: It is a branch of physics that is focused on the mechanics and forces acting on the fluids. Here, you study fluid statics, dynamics, viscosity. You have to read theorems like Bernoulli, Stoke’s law, Archimedes Principle, equation of continuity. You also have to focus on Langaragian, Euler distribution to solve complex fluid mechanics numerical questions.
Answer: Most of the students face time constraints or are unfamiliar with the different topics of fluid mechanics. Hence, they rely on professional experts for assignment help. Usually, many of the students lack a fundamental understanding of the velocity of efflux, Pascal's law, ascent formula, molecular theory of surface tension. Hence, they are not able to solve the numerical.
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