jamin on September 18th, 2006

More creative solutions to math problems



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11 Responses to “Fun with Math”

  1. ROFLASTD! (rolling on the floor laughing and scaring the dog, for the n00bs ;) )

  2. lim (x->8) 1/(x-8) is not infinity. it does not exist.

  3. desrt: yes it is. The limit of 1/(x-8) as x approaches 8 is infinity.

  4. No, it’s not. As desrt says, it doesn’t exist. Draw the graph; it shoots off in different directions depending on whether you approach 8 from the left or from the right. To have a defined limit, you’d need to take the absolute value, i.e. lim(x->8) 1/|x-8|

    Of course, you can get round this by declaring x to belong to the one-point compactification of the real line, but I think that’s what was meant…

  5. definitely not.

    a limit as (x->h) f(x) is only defined if 3 conditions hold:

    lim (x->h ) f(x) is defined
    lim (x->h-) f(x) is defined
    lim (x->h ) f(x) == lim (x->h-) f(x)

    in this case:

    lim(x->8 ) 1/(x-8) = inf
    lim (x->8-) 1/(x-8) = -inf

    think about:

    1/(7.9999999-8) = 1/(small negative number) = -inf
    1/(8.0000001-8) = 1/(small positive number) = inf

    so lim(x->8) 1/(x-8) does not exist.

  6. oh no! your blog ate all of my plus symbols.

    if you see lim (x->h[space]) i actually said (x->h[plus])

  7. Here are some more mathematical jewels - the last one, in my opinion, is the best:
    http://klab.lv/community/lol/733267.html

  8. oh hell, sorry, didn’t check the link on top :)

  9. Thanks for the refresher on limits. It’s been too long…

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