CAT-holics


Home | Pages | Archives


Recursive Expressions – 2

January 16, 2013 9:00 AM

Posted by catcracker

Categories: All, Mathematics

Tags: ,

10 Responses to “Recursive Expressions – 2”

  1. What about x<-2 in the example from CAT 2005?

    By rk1 on November 25, 2014 at 3:36 AM

    1. Never mind just read the square root function post.

      By rk1 on November 25, 2014 at 3:56 AM

    2. Since it is within a square root sign, it is treated as positive only 🙂
      regards
      J

      By catcracker on November 25, 2014 at 10:37 AM

  2. Could you please help me understand how you found the lower limit i.e x should be greater than 4/9. I did refer to the previous post as well.But I am not clear with it.
    Thanking you in advance.

    By Savio Poulose on August 22, 2016 at 12:25 PM

  3. Could you please help me understand how you got the lower limit as greater than 4/9. I did try going through the previous post on this topic.Still I need more clarity on this.

    By Savi on August 22, 2016 at 12:30 PM

    1. 1/[2+1/(4+something positive)]
      = 1/[2 + (less than 1/4)]
      = 1/[less than 2.25]
      = (greater than 1/2.25)
      = (> 4/9)

      regards
      J

      By catcracker on August 22, 2016 at 1:41 PM

  4. Could you please help me understand how you found the lower limit i.e x should be less than root(4+root(4)). In cat 2005 qstion?

    By Aron on December 13, 2018 at 12:48 PM

    1. It is rt(4+rt(4-something)). Now this ‘something’ is within a rt sign, so cannot be negative by definition. Hence, it must be rt(4+rt(less than 4)) which is less than rt(4+rt4).

      regards
      J

      By catcracker on December 13, 2018 at 4:11 PM

  5. how do we solve second question using “x” variable on RHS

    By sejal on October 10, 2019 at 11:17 PM

    1. Extremely painfully! Which is why this approach instead. If you have to do that kind of method, leave the question.

      regards
      J

      By catcracker on October 11, 2019 at 10:56 AM

Leave a Reply



Mobile Site | Full Site


Get a free blog at WordPress.com Theme: WordPress Mobile Edition by Alex King.