Refer to the tracks in Exercise 107. (a) Does ball B roll faster along the lower part of track B than ball A rolls along the straighter track A? (b) Is the speed gained by ball B going down the extra dip the same as the speed it loses going up near the right-hand end—and doesn’t this mean that the speeds of balls A and B will be the same at the ends of both tracks? (c) On track B, won’t the average speed dipping down and up be greater than the average speed of ball A during the same time? (d) So, overall, does ball A or ball B have the greater average speed? (Do you wish to change your answer to Exercise 107?)
Refer to the tracks in Exercise 107. (a) Does ball B roll faster along the lower part of track B than ball A rolls along the straighter track A? (b) Is the speed gained by ball B going down the extra dip the same as the speed it loses going up near the right-hand end—and doesn’t this mean that the speeds of balls A and B will be the same at the ends of both tracks? (c) On track B, won’t the average speed dipping down and up be greater than the average speed of ball A during the same time? (d) So, overall, does ball A or ball B have the greater average speed? (Do you wish to change your answer to Exercise 107?)
(a) Does ball B roll faster along the lower part of track B than ball A rolls along the straighter track A?
(b) Is the speed gained by ball B going down the extra dip the same as the speed it loses going up near the right-hand end—and doesn’t this mean that the speeds of balls A and B will be the same at the ends of both tracks?
(c) On track B, won’t the average speed dipping down and up be greater than the average speed of ball A during the same time?
(d) So, overall, does ball A or ball B have the greater average speed? (Do you wish to change your answer to Exercise 107?)
Paraxial design of a field flattener. Imagine your optical system has Petzal curvature of the field with radius
p. In Module 1 of Course 1, a homework problem asked you to derive the paraxial focus shift along the axis
when a slab of glass was inserted in a converging cone of rays. Find or re-derive that result, then use it to
calculate the paraxial radius of curvature of a field flattener of refractive index n that will correct the observed
Petzval. Assume that the side of the flattener facing the image plane is plano. What is the required radius of
the plano-convex field flattener? (p written as rho )
3.37(a) Five free electrons exist in a three-dimensional infinite potential well with all three widths equal to \( a = 12 \, \text{Å} \). Determine the Fermi energy level at \( T = 0 \, \text{K} \). (b) Repeat part (a) for 13 electrons.
Book: Semiconductor Physics and Devices 4th ed, NeamanChapter-3Please expert answer only. don't give gpt-generated answers, & please clear the concept of quantum states for determining nx, ny, nz to determine E, as I don't have much idea about that topic.
3.37(a) Five free electrons exist in a three-dimensional infinite potential well with all three widths equal to \( a = 12 \, \text{Å} \). Determine the Fermi energy level at \( T = 0 \, \text{K} \). (b) Repeat part (a) for 13 electrons.
Book: Semiconductor Physics and Devices 4th ed, NeamanChapter-3Please expert answer only. don't give gpt-generated answers, & please clear the concept of quantum states for determining nx, ny, nz to determine E, as I don't have much idea about that topic.
Chapter 1 Solutions
Conceptual Physical Science, Books a la Carte Edition; Modified Mastering Physics with Pearson eText -- ValuePack Access Card -- for Conceptual Physical Science (6th Edition)
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