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This estimate will always be higher than the true natural frequency. Example 3. Determine the fundamental natural frequency of a uniform cantilever beam of length L supporting a disk of mass M and diametral mass moment of inertia Id, as shown in Fig. 31.23. The modulus of elasticity of the beam material is E, the mass moment of inertia of the cross section is I, and the mass per unit length of the beam is m.

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glEnable(GL_LIGHT0); float diffuseColor[] = { 0.8f, 0.8f, 0.7f, 1.0f }; glLightfv(GL_LIGHT0, GL_DIFFUSE, diffuseColor); float ambientColor[] = { 0.6f, 0.6f, 0.6f, 1.0f }; glLightModelfv(GL_LIGHT_MODEL_AMBIENT, ambientColor);

Solution. The deflection shape may be assumed to be y(x) = Cx2, which satisfies the geometric boundary conditions of zero deflection and zero slope at x = 0. The maximum kinetic energy of the structure for harmonic vibration is Tmax = 1 m 2 2

1 1 M 2y2(L) + Id 2 y 2 (L) 2 2

Substituting y(x) = Cx2 in the above expressions and equating Tmax = Umax, we find the natural frequency 2 = 20EI mL4 + 5ML3 + 20IdL

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

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The sample program included with this chapter renders a 3D model of a car under different light conditions. You can build it, run it, and spin the object around to appreciate how the shading changes with the angle between the surface and the light. You can also toggle the different lighting approaches described in this chapter by pressing the top arrows. Figure 11-2 shows the program displaying a model lit with ambient and diffuse reflections.

In the absence of the disk, = 4.47 (EI/mL4)1/2. By comparing this to the exact result = 3.52 (EI/mL4)1/2, the error in the approximation is error = 0.95 (EI/mL4)1/2, or 26.9 percent. This error can be reduced by obtaining the strain energy by using a different method. The shear at any section is obtained by integrating the inertial loading from the free end as V( ) = 2 =

m( )y( ) d + M 2y(L)

and the moment at any point x is M(x) =

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V( ) d + Idy (L) =

Looking at real plants and flowers, it s very obvious that there s a lot more to lighting than what I was doing Plants are shinier, and petals are somewhat translucent, almost ethereal sometimes Leaves almost sparkle, especially when they re wet, and they change as they move in the wind or you look at them from different angles What I needed was some sort of specular highlights on the leaves that would really make them come alive Specular highlights are the bright spots that appear on shiny or wet surfaces when affected by a strong light Look at the rippling surface of the water on a sunny day, and you ll see plenty of specular highlights With diffuse reflections, the shading on an object is completely determined by the cosine of the angle between the surface normal and the light.

With Tmax and Umax equated, the natural frequency = 3.53 (EI/ML4)1/2 has an error of only 0.28 percent.

Often machines and components which exhibit vibrations have to be mounted in locations where vibrations may not be desirable.Then the machine has to be isolated properly so that it does not transmit vibrations.

31.4.1 Transmissibility Active Isolation and Transmissibility. From Eq. (31.38), the force transmissibility, which is the magnitude of the ratio of the force transmitted to the force applied, is given by T=

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