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Proof required

  1. Sep 2, 2011 #1
    e^(a^2) x erfc(a) = e^(a^2 x erfc(a))
  2. jcsd
  3. Sep 2, 2011 #2


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    hi bhartish! :smile:

    (try using the X2 icon just above the Reply box :wink:)

    show us what you've tried, and where you're stuck, and then we'll know how to help! :smile:
  4. Sep 3, 2011 #3
    I have seen the application of this formula in one of the journal papers . I just want to know is there any such relation ( or even other such type ) between exponential and complimentary error function ?
  5. Sep 3, 2011 #4


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    which journal (and issue and page numner)? :smile:
  6. Sep 3, 2011 #5


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    So you think:

    [tex]e^{a^{2}} \frac{2}{\sqrt{\pi}} \int_{a}^\infty e^{-t^{2}} dt = e^{a^{2} \frac{2}{\sqrt{\pi}} \int_{a}^\infty e^{-t^{2}} dt }[/tex] ?

    Looks like nonsense to me. I would be very leery about this if there were no proof in this journal you're talking about.
  7. Sep 3, 2011 #6


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  8. Sep 4, 2011 #7
    Even I have tried this counter example but is there any substantiating answer through calculus ?
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