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-   -   Using Quadratic Equation, or Completing The Square (https://www.askmehelpdesk.com/showthread.php?t=268524)

  • Oct 12, 2008, 10:49 AM
    karebear11
    Using Quadratic Equation, or Completing The Square
    A rectangular swimming pool measuring 10 m by 4 m is surrounded by a deck of uniform width. The combined area of the deck and the pool is 135 m^2. What is the width of the deck?


    I have some idea of how to solve this problem. I'm guessing that by multiplying 10 m by 4 m, we have the area of the pool and subtract that (40 m^2) from the 135 m^2.

    and then from there, it would be x^2 + 14x + 95?
  • Oct 12, 2008, 01:45 PM
    galactus
    You are on the right track, but have the wrong equation. But, you're are only off by a sign.



    Should be

    x is the width of the walkway.
  • Oct 12, 2008, 05:07 PM
    Credendovidis
    Quote:

    Originally Posted by galactus View Post
    x is the width of the walkway.

    You're supposed to help with homework. Not do their homework !

    :)
  • Oct 13, 2008, 05:18 AM
    galactus
    If you look, all I did was make a correction.
  • Oct 13, 2008, 12:20 PM
    mluktuke

    A woman starts with a certain number of quarters. She gives one fifth of the amount plus four more to her daughter. Then she gives one fourth of the remaining quarters plus three more to her son. Next she gives one third of what's left plus four more to her grandson, and finally one half of what remains plus five more to h granddaughter. After all of this, she is left with 10 quarters. How many did she start with? Who ended up with the most quarters?
  • Oct 13, 2008, 04:33 PM
    Credendovidis
    Quote:

    Originally Posted by mluktuke View Post
    A woman starts out with a certain number of quarters.

    Why don't you ask your own questions, instead of posting one here ?

    To solve your problem : make the original amount of quarters "a".
    Then start setting up the equations, and solve this easy problem yourself.

    Example :

    step 1 : 1/5 of a + 4 to daughter (=d) --> 1/5a+4=d
    (remainder is 4/5a-4)

    step 2 : 1/4 of rest + 3 to son (=s) --> 1/4 (4/5a-4)+3=s

    etc. etc. etc.

    After step four add everything together to get "a" again, and solve!

    :)

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