Notice on What's "due" Monday:
Principle of Superposition Notes: As I said in class, some subset of that is for HW, and I said to watch online. I hope in the meantime you've done your best with the document as written.
Something you don't know: In an ideal world that Superposition Notes document would be perfectly self-explanatory, as I try to make all of my notes. But in this case, there are a few places where the notes refer to some background knowledge that I did cover in class but it would be good if I had done so with some repitiition. I have now fixed that by adding an identical document but which includes a few addenda. (I was too hard on myself when I originally posted Friday that these addenda would be needed. Everything had been stated in class. My addenda just reiterate where needed.) The original document just moves pretty fast through some of the proportions. My addenda break these things down with a few extra steps. In bold.
To summarize then, as of Sunday afternoon, 3:05 PM 11/4/18: Now posted is a version of the original document as handed out in class but with bold-font elaborations of how what's in the document connects to what I said in class. You'll see that everything was stated in class, but I just elaborate more in places where it's bold. And it's not in that many places so maybe the original version of the document was just fine.
Long story short, here's what I hope people know on Monday:
1) The two physical quantities that E field depends on in the vicinity of a point source charge.
2) For a given E field, in N/C, what fraction or multiple you multiply that number by when the distance changes by the factor N. For example, if N is 1/9, what does the E field change to? (The answer is "It increases by a factor of 81.")
3) For a given E field, in N/C, what fraction or multiple you multiply that number by when the source charge changes by the factor M. For example, if M is 8.3, what does the E field change to? (The answer is "It increases by a factor of 8.3.")
4) Readiness to apply the two bits of proportional reasoning above (for any values of M and N) into an E field calculation problem.
5) Awareness of how to consider a point in space and calculate the total E field there when the E field is caused by two separate point charges that are at two different locations in the vicinity of that point in space. This is what the Principle of Superposition is.
6) Strong ability to set up #5 when the E field vectors are pointing along the same axis. For example, if a 3 C point charge is 4 m to the left of the origin and a -6 C point charge is 6 m to the right of the origin, how do you perform vector addition to get the total E field at the origin. (This is the E field at the origin due to the presence of both charges.) Answer hidden below.
Anyone who has used the document that I handed out on Thursday (11/1) (and re-attached here) should recognize that the 6 items above are quite a bit simpler than the entire document and the document more than covers all 6.
The little bold-font additions I've added as addenda to the document are intended to highlight items 2, 3, and 4 even more loudly.
By the way: you can look up Superposition Principle in Chapter 15 of the textbook. It's also called Electric field vector addition. The book is good.
Answer to the example embedded in Item 6 above: It's the following two rightward vectors added together: 1.5 GigaNewtons per Coulomb and 27/16 GigaNewtons per Coulomb. So the compact answer is 3.1875 GN/C rightward. (And if someone's not willing to look up Giga on one's own, they expect no high grades in physics class. I have to write it that way in this forum because the text tool doesn't do exponent notation.)