Sunday, September 13, 2009

Taylor Rodriguez Reflection #4

This week flew by since we only had four days. Plus Mrs. Bandy was out two of the four days. I was so relieved to have our quiz on domain and range moved to Monday because I really didn’t get a chance to understand it since I missed the original day of the domain and range lesson. My plan for this coming week is to dominate. Haha. I plan to study hard and make sure I grasp the domain and range enough to fly though the quiz. As for the test on Wednesday, I will finish it. I refuse to go through my fourth test of this year still unable to finish it. I plan to work the problems by listening to my gut instead of my doubt. I’m going to quickly complete the problem and if it looks wrong but if I can’t exactly tell why I’m just going to move on and come back to it if I have time. I absolutely hate that I haven’t finished a test yet.
So I definitely understood the chapter four lessons two and three because they were pretty straight forward. I’m excited to say that I understand the process of finding the domain of a square root.
The steps were easy for me to memorize
1. Set equation under the root sign to zero.
2. Form a number line
3. Then using the values on either side of the number on the number line try with f(x)
4. Look for a positive answer.
5. Set up the intervals.
EX: square root of x+4
1. X+4= 0 therefore X= -4
2. ß--------(-4)---------à
3./4. F(-5)= square root -5+4 = Square root of negative one
5. (-4, Infinity)

What I don’t understand is how to find the domain an absolute value
I understand the steps for the most part but I get lost when I go to work problems
Ex: # 11 letter c
H(x)= / x/ - 2
Any help would be awesome
I think I just need a simple view on how to solve.

1 comment:

  1. For H(x)=/x/-2.
    To find your domain:
    always (-infiniti, infiniti)
    For range:
    first you must determine whether it opens up or down. In this case in opens up, so your range will be (shift,infiniti). Now you find your shift. Your shift is your outlier if you have one. in this case it is -2. So your range will be: [-2,infiniti).

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