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Thanks for sticking with me through the chapter. I know that, to many people, debugging isn t the most exciting or glamorous topic in the world. However, debugging is a skill that must be learned, just like any other. It can take years of practice, and even then you ll still run into bugs you ve never seen before. The programmers I ve worked with who were the best debuggers are the ones who have done it the most. They re also the ones who enjoy it the most. It comes back to what I said at the beginning: if you go into it with the right frame of mind, it can make things a lot easier on you. Don t be frustrated if the concepts I ve covered aren t immediately obvious or if you re not quite sure when to use one tool over another. Just try things, and you ll gradually learn what the best approach is for a certain kind of problem. As I wrap things up, I want to offer a couple of final thoughts. Look for patterns. Often a bug will follow a similar pattern to other bugs you ve seen before. But be adaptable. Sometimes a bug will look like nothing you have seen before. Just do your best, take a deep breath, and dive in. Good hunting!

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 8.20 Cone clutch; A, cup; B, cone; C, shifting groove; D, spring; E, friction lining; = cone angle.

7 8 9 10

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.

d/2 D/2

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Former Life As a Developer: IdeaSwarm, Inc. 1 year. Owner Developer of the WhatNext task management iPhone application and the AppViz iPhone Sales tracking application for the Mac. Tech: Objective-c, Core Data, SQLite Adobe Systems, Computer Scientist (consultant), 1 year, 1 month Developed task management tools, build tools, and did installer work for the Adobe Photoshop Lightroom project. Tech: Java, Ruby on Rails, SQL, InstallShield, Build Forge, Javascript, HTML/CSS, Perl Adobe Systems, Whitebox QE (consultant), 4 months Whitebox QE for the LiveCycle Java platform. Tech: Java, JBoss, IBM WebSphere, BEA WebLogic, Apache Web Server, load balancing, JMS, United Health Group, Developer (consultant), 4 months Developed the http://www.urnparentsteps.com/ application with a small team. Tech: Java, Spring, Hibernate, Javascript, HTML/CSS Fidelity National Financial, consultant, 10 months Worked on the Touchpoint Sales and Service application for banks. Tech: XML, Java, Javascript, HTML/CSS Value Vision Media, Java Programmer, 1 year 3 months

(8.50) (8.51)

1 2 3 4

Before these integrations can be carried out, assumptions have to be made about the way in which contact pressure p and friction coefficient f vary across the active face of the cone. In what follows, the variations of f with pressure and rubbing velocity have been neglected. Only the variation in contact pressure p is used. Contact-Pressure Distribution. When the friction surfaces are new, the pressure is fairly uniform across the clutch face. But after an initial wear-in period, the pressure

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.

accommodates itself to a uniform rate of wear. We assume that the wear rate is proportional to the frictional work per unit area, that is, to fpV. If the variations in f are neglected, then the wear rate is proportional simply to pV, the product of contact pressure and rubbing velocity. We can write pV = 2 r p = constant (8.52)

Worked on various internal applications including reporting and shipping tracking applications. Tech: Java, Swing, Spring, Hibernate, Javascript, HTML/CSS, Ruby, XML, XSLT Life as an iPhone Develooper: WhatNext Task and List Manager

Thus across the face the product pr is constant, implying that pmax occurs at the inner radius d/2. In general, p= pmax d 2r (8.53)

28 16

A typical pressure distribution is shown in Fig. 8.23. Torque Capacity. By substituting for p from Eq. (8.53) in Eq. (8.51) and carrying out the integration, we find the torque capacity T: T= f pmaxd (D2 d2) 8 sin (8.54)

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