Solve for the Absolute Viscosity and the Kinematic Viscosity using the given below. (Oil)DistanceAbsoluteKinematicSphere Diameter(m)Trial(m)Time (s)Weight (kg)viscosityP (Pa-s)viscosityv (m²/s)10.0150.1850.140.004

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Answered: (Oil) Distance (m) Absolute Kinematic…

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

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The strain components Ex, Ey, and Yxy are given for a point in a body subjected to plane strain. Determine the strain components En Et, and Ynt at the point if the n-t axes are rotated with respect to the x-y axes by the amount and in the direction indicated by the angle 8. Sketch the deformed shape of the element. Ex = -950 μE, Ey = 380 μE, Vxy = 1000 μrad, and 8 = 30% t Answer: En = & = Ynt= με με Hrad n X
The beam shown in Fig QB1 is made from aluminium tube of rectangular cross-section having a vertical height of 50mm, a horizontal width of 30mm and a wall thickness of 3mm. The dimensions given in the figure are in millimetres. The yield stress in tension is 200MPa; Young's modulus is 71GPa. Determine: an expression for the bending moment at every point in the beam and draw the bending moment diagram a) b) c) d) the maximum bending moment the maximum longitudinal stress the maximum vertical deflection 200 3kN 200 1kN 100
The topic is all about thermal stress. Use pen and paper to solve. Show the conversion in the solution. The discussion: δT = α ∆T LδT = α (Tf −Ti) L Where:α = coefficient of thermal expansion in m/m°C or in/in°C∆T = change in temperature (Tf – Ti) (+ ∆T = expansion) (- ∆T =contraction)L = Length of the member in mm or in P.S. show the relationship in deformation
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THERMAL STRESS 3. A rigid bar is supported by two copper rods and the gap between the aluminum rod and the bar is 1.50 mm. If the temperature for all materials is increased by 40 degrees Celsius, will the aluminum rod touch the rigid bar or not? Prove your answer. For each copper bar, A = 500 mm^2, E = 120 GPa and a = 16.8 um/(m C). For the aluminum bar, A = 400 mm^2, E = 70 GPa , and a = 23.1 um/(m C).
9-10 Determine the equivalent state of stress on an element if it is oriented 30° clockwise from the element shown. Use the stress-transformation equations. 300 psi 950 psi
The assembly shown in the figure consists of an aluminum tube AB and a steel rod BC. The rod is attached to the tube through the rigid collar at B and passes through the tube. The cross-sectional area of the rod is 75 mm2 and the cross-sectional area of the tube is 400 + UV in mm2, where UV is 99. A tensile load of 80 kN is applied to the rod. Take Est = 200 GPa for the steel rod, Eal = 70 GPa for the aluminum tube. Determine: (a) the displacement of end C with respect to end B (i.e., the elongation of the steel rod), (b) the displacement of end B with respect to the fixed end A (i.e., the shrink of the aluminum tube), (c) the displacement of the end C of the rod (i.e., (a) + (b)).
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A piece of metal has a Young's Modulus of 160,000 MPa, and a Poisson's ratio of 0.25. Calculate the shear modulus. E Hint: G = 2(1+µ)
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The polyvinyl chloride bar is subjected to an axial force of 900 lb. If it has the original dimensions shown, determine the value of Poisson’s ratio if the angle u decreases by Δu = 0.01° after the load is applied. Epvc = 800(103) psi.
The channel shape cross-section and the rectangular cross-section shown in the Figure Q4 are made of materials with elastic-perfectly plastic behaviour. The yield stress of the material used for the channel shape cross-section is y=405 MPa, whereas that used for the rectangular cross- section is 0.850y. Compute the thickness of the web, t, of the channel shape section if the two cross sections have identical plastic bending moment about the z-axis. In Figure 4, h= 74 mm, b=52 mm, a-8 mm, H=74 mm, d= 52 mm Z b h Figure Q4 Z d H

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(Oil) Distance (m) Absolute Kinematic Sphere Diameter (m) Trial Time (s) Weight (kg) viscosity p (Pa-s) viscosity V (m²/s) 1 0.015 0.185 0.14 0.004