Electrical Transformers and Rotating Machines
Electrical Transformers and Rotating Machines
4th Edition
ISBN: 9781305494817
Author: Stephen L. Herman
Publisher: Cengage Learning
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Chapter 2, Problem 6RQ

Into how many time constants is an exponential curve divided?

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1. Suppose identical solid spheres are distributed through space in such a way that their centers are lie on the points of a lattice, and spheres on neighboring points just touch without overlapping. (Such an arrangement of spheres is called a close-packing arrangement.) Assuming that the spheres have unit density, show that the density of a set of close-packed spheres on each of the four structures (the "packing fraction") is: fcc: bcc: √√2/6=0.74 √√3/8=0.68 SC: π/6=0.52 √√3/16=0.34 diamond:
a) b) Find the time constant associated with this transient analysis.  Enter only a numeric value (with no units entered) and express your answer in units of seconds.  c) Find the time it takes for the temperature of the wire surface to reach a temperature that is within 2∘C of the steady-state temperature of the wire. Enter only a numeric value (with no units entered) and express your answer in units of seconds.
For 10-2 above, the last part of Step 6 and the final answer seems to be missing or cut off on my screen. Can you please re-write Step 6 so that I can see it?  Thank you
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