For x-->oo (big) is there a relationship between(adsbygoogle = window.adsbygoogle || []).push({});

A) [tex] \oint_{C}ds F(s) exp(sx) [/tex]

and

B) [tex] \oint_{C}ds exp(as^{2}) exp(sx) [/tex]

Where the exponential of [tex] s^{2} [/tex] is the result of expanding the function

[tex] e^{logF(s)} [/tex] near its maximum/minimum.

'C' is the contour defined by (c-ioo , c+ioo) for a real c so all the singularities lie on the left of Re(s)=c

I believe (but can't proof) that for big x the quotient A/B tends to 1 but not pretty sure, or if i must introduce any change, any help would be appreciated

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# Asymptotic homework help

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