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A member that is subjected to both a transverse load and an axial load is frequently called a beam-column. To apply the immediately preceding stress-limiting criterion to a beam-column, we first determine the moment distribution, say, Mtr, and the corresponding deflection, say, Ytr, resulting from the transverse load acting alone. Suppose that the transverse load is symmetrical about the column midpoint, and let Ytr, mid and Mtr, mid be the values of Ytr and Mtr at the column midpoint. Then the only modifications necessary in the preceding development are to replace Y by Y + Ytr in Eqs. (30.17) and (30.20), and to replace Ymid by Ymid + Ytr, mid and add Mtr, mid on the right side of Eq. (30.23). If the transverse load is not symmetrical, then it is necessary to determine the maximum moment by using an approach which will now be developed. Note that, at any point, x, the moment about the z axis is M(z) = P(e y Y) + M(z)tr (30.24)

Try to leave your connections open! Don t be opening/closing your socket to Apple frequently. You want to send as many notifications through on each connection as you can. If you get disconnected, simply reconnect and keep sending. Do not open a new connection for each notification, since the connection setup is a comparatively expensive operation and Apple may interpret your repeated connections as a type of denial-of-service attack.

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where Y includes the deflection due to M(z)tr. M(y) has the same form as Eq. (30.24), but with the roles of y and z interchanged.The maximum stress for any given value of x is given by Eq. (30.23). We seek to apply this equation at that value of x which yields the maximum value of . A method that is reasonably efficient in locating a minimum or maximum to any desired accuracy is the golden-section search. However, this method is limited to finding the minimum (maximum) of a unimodal function, that is, a function which has only one minimum (maximum) in the interval in which the search is conducted. We therefore have to conduct some exploratory calculation to find the stress at, say, a dozen points on the beam-column in order to locate the unimodal interval of interest within which to apply the golden-section search. The actual number of exploratory calculations will depend on the individual case. For example, in a simply supported case with a unimodal transverse moment, there is clearly only one maximum. But, in general, we must check enough points to be sure that a potential maximum is not overlooked. The golden-section search procedure is as follows: Suppose that we seek the minimum value of F(x) in Fig. 30.5 within the interval D (note that if we sought a maximum in Fig. 30.5, we would have to conduct two searches). We locate two points x(1) and x(2). The first is 0.382D from the left end of the interval; the second is 0.382D

This system s functions range from monitoring switches, sensors, and voltages to controlling fans, motors, and appliances Two wireless Abacom BIM418 transceivers are used in this system One of the wireless transceivers is used at the operator end of the system and is connected to a K1EL PS/2 keyboard controller to send commands to the receiver control side of the system A serial LCD is connected to the operator side transceiver to monitor status signals returning from the NCD-106 On the NCD-106 controller end of the system, a BIM418 transceiver is used to relay the commands from the operator end of the system Controlling the NCD-106 is simple once you get the picture Basically, you can send an analog input status command to check the status of the analog-to-digital converter.

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.

12.8.1 Number of Teeth in Gear The number of teeth for the gear is influenced to a large extent by center distance.The recommended number of teeth for various center distances is listed in Table 12.11. Should special considerations indicate a requirement for fewer teeth, it is advisable to consult a manufacturer of this type of gearing before you complete the design. For multiple-thread worms, the number of teeth in the gear should be within the limits listed in Table 12.11. The maximum number of teeth for single-threaded worms is limited only by the machines available for cutting gear sets and manufacturing tooling. 12.8.2 Number of Threads in Worm The minimum number of teeth in the gear and the ratio determine the number of threads for the worm. Generally, one to nine threads are used. In special cases, a larger number of threads may be required.

See Ref. [12.2].

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