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Download this file, which will be saved as aps_developer_identity.cer. Immediately rename it to something that will help you identify the file later, such as 2push2-aps_developer_identity.cer. Double-click this file, which will then open in Keychain Access. Add it to the login keychain as prompted, as shown in Figure 10-10.

(29.25)

2 2 v = ( A + B A B)1/2

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(29.26)

(29.27)

One of the key reasons to name that certificate you just created with a memorable common name is because it will be showing up in the keychain access list along with other such certificates, and you need to be able to tell them apart easily, as shown in Figure 10-11.

If the concern is yielding, then yielding begins when the von Mises stress equals the tensile value of Sy. If the concern is fatigue, then failure occurs when the von Mises steady stress and amplitude equal the simple steady tension and amplitude that result in failure. If Eq. (29.26) is equated to a critical value cr, then

Treating the preceding equation as a quadratic in A, we have A = 1 1 B 2 2 (2 cr)2

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2 3 B

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Now, here s the tricky part that s most likely needed by your server, such as in this case where you ll use a remotely hosted PHP script to do the back-end processing. Select the certificate, and choose Export. It will prompt you for a name and location to save the file. Once again, put it on the desktop for now, with a name you ll recognize later, such as 2Push2-Dev-Cert.p12. Save it in the .p12 format. When prompted for a password for the certificate, as shown in Figure 10-12, do not enter one (more on this later). Click OK.

(29.28)

On a plot in the A B plane, the critical-stress magnitude can be observed at six places, three tensile and three compressive.The locus is an ellipse with the major axis

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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.

FIGURE 29.18 The distortion-energy critical-stress ellipse. For any point A, B on the ellipse, the uniaxial tension with the same distortion energy is the positive abscissa intercept cr, 0.

Figure 10-18. The iPhone OS prompt to confirm the user wants push notifications from your application.

having a unity slope, as depicted in Fig. 29.18. The octahedral stress (von Mises stress) tensile equivalent is the A-axis intercept of the ellipse. For the Goodman diagram, the transformation is to move the point representing the stress condition A, B to the abscissa, while staying on the ellipse. This is done by Eq. (29.26). For three-dimensional stress, the surface is an ellipsoid in the 1 2 3 space, and the transformation is accomplished by Eq. (29.25). Figure 29.19 shows the conversions of the steady-stress condition and the stress-amplitude condition to the respective simpletension equivalents for the purposes of plotting a point representing the equivalent stress state on the modified Goodman diagram. In Fig. 29.20 an element on a shaft sees a steady torque and fully reversed bending stresses. For the steady-stress element, xym = 16T d 3 Am = 16T d 3 Bm = 16T d 3

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.

protects the NCD-102. The ASCII output reporting, once queried, is sent out the ASCII output port on pin 1.

Although its use is discouraged, a 14 normal pressure angle may be used for lead angles up to 17 . A detailed study of gear-tooth action is employed by some designers to utilize pressure angles less than 25 where worm lead angles are above 30 . Tooth Depth Proportions. The choice of tooth depth proportions is governed, to a great extent, by the need to avoid undercutting of the gear teeth. Commonly used tooth depth proportions for lead angles to, but not including, 30 are listed in Table 12.10. However, other acceptable practices are used by several manufacturers.

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