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Thursday, December 15, 2011

hw #4-4 Graphing a Function Rule (and Review 4-1 thru 4-4)

hw#4-4: Due Monday Dec 19th
pg 252  #1-11 All
pg 282-283 #6-12 Even
pg 257 #9-14 All


It would be really really NICE if you guys spread the word to each other...
UPDATE:  UNIT TEST on section 4-1 thru 4-5 (OMIT 4-6 & 4-7) Wednesday, Dec 21st

You should have a clear understanding of the concrete tube (pg 251#19) and the level of detail that I expect you to provide. Any other questions??

This has been ONE CRAZY UNIT so far... how are you doing? You can ask questions on this post for ANYTHING from 4-1 thru 4-4... chat at'cha later!... USE THE GRAPHING CALCULATOR to check your work... Mr. C.

7 comments:

  1. Being honest...I do not completely understand the tube could i come in early or afterschool before the test i just need a reniforcement because I felt like everyone was getting it but me... And i worry that if im faced with a problem like on the test that ill definitely get it wrong...

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  2. Trust me, if you're not sure about it, neither is about 1/2 the class. We will be working on word problems (story problems) all class on Monday.

    I will be available at 7:15 each day this week AND I will be available after school on Monday til 4pm and Tues til 3:15pm.

    I will not be available for questions tomorrow (Sunday), but I will try to do a couple of videos, if possible.

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  3. For the concrete cylinder/tube and bags of concrete problem... and may I suggest you "play along" with a pencil and paper?...

    The formula for the volume (the amount of "liquid" concrete that would be poured into the tube) is:
    V=πr^2h
    ... where h is the length of the tube... I'm using h instead of the letter L because a lower case L could look like a one, ok?

    So, if the problem asked us for how much concrete we need, we would simply use that formula.

    But the problem goes one step further. In real-life, you would read the directions on the bag of powdered concrete mix... in this case the bag says that if you mix the powdered concrete with water, it will make 2/3 cubic foot of concrete. This is not unlike looking at the directions for making iced tea from a powdered mix, get it?

    So, how ever many cubic feet of concrete you need for doing anything (like filling a 4ft tube with a radius of 4inches) you would have to divide that amount of by 2/3 to see how many bags of powdered concrete mix you need.

    Since you are a supreme algebra-tician, you know that when you divide by a number, you could equivalently multiply by its (all together now!) RECIPROCAL.

    SO, since the formula to obtain the amount of concrete is πr^2h, we simply have to divide that by 2/3 and, voila, we have our new formula for the number of bags required.

    In our infinite wisdom, instead of dividing by 2/3, we realize it would be a lot prettier if we multiplied by 3/2 (it pays to me so smart) and we thus obtain the pretty formula:

    n=(3/2)πr^2h

    where n is the number of bags of powdered concrete.

    I hope you were taking notes!

    Goodnight!

    P.S. Ask your Q-buddy JF, she was all over this problem last year!

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  4. Thanks after we went over it in class, and your explanation here its clicking. I was definitely more confuzzled by the words than the actual problem. You really need to pick it apart

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  5. What time should we come in for the review tommorrow morning?

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