WPP# 6 Unit I Concepts 3-5 - Compounding Interest

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SV#4 Unit I Concept 2 - Graphing Logarithmic Functions

          Hi guys, Sergio here. Something the viewers should remember when doing this problem, is that the asymptote is x=h. Not only that, but when you give the asymptote, you have to switch the sign of your h. This is important, because if you give the wrong asymptote, then you might not have a y-intercept in a problem where you should, and etc. Always remember that range has no restrictions, and the 

SP#3 Unit I Concept 1 - Graphing Exponential Functions

          Hi I'm Sergio, and this is SP#3 Unit I Concept 1. Okay, first of all, I'd like to point out that one of the most important things to remember about this problem is that the asymptote is always y=k. also, I think it might be good to remember that the third x-key point graphed is x=h. We must remember, however, that "h" is always the opposite of the way it is in the equation. By this, I mean that if "h" is, for example +1 in the equation, then you plot -1. Yeah we must also keep in mind that the domain has no restrictions, and the range is written out with x being the lowest value (- infinity), and y being the highest value possible. In this problem, that value is -4, because it is our asymptote, and we absolutely CANNOT go over it. EVER. Well, thanks for your time, everyone!

SV#3 Unit H Concept 8 - Finding logs when given aproximations

          Something that the viewer should be aware of, is that I messed up with my verbal explanation with the end result. We must always remember that if the logs are divided, then in our answer, they must be subtracted. Also, remember to switch in the letters for the logs and remember that we must include the "hidden hint" in the problem.

SV#2 Unit G Concepts 1-7 - Finding all parts and graphing a rational function

Hi this is Sergio from Period 4. This video covers concepts 1-7 from our SSS Unit G packets. First of all, I want to point out that in my video, I forgot to mention the Vertical Asymptote's limit notation. The limit notation is as follows. As x--> 1 from the right side, f(x)--> negative infinity, AND as x-->1 from the left side, f(x)--> positive infinity.
I also want to point out that the video is, ONCE AGAIN, in 240p (I know, it's terrible) because it was taking way too long to upload in sparkling 1080p. Other than that, and the shakiness of the video, I think everything else is okay. THANKS FOR WATCHING GUYS!!!