I've recently posted a thread asking for help in the Homework forum in solving this problem, but till now I still can't figure out how do find the solution to this equation.(adsbygoogle = window.adsbygoogle || []).push({});

Here is the problem.

Show that [tex]A=(\frac{m\omega}{\hbar\pi})^{1/4}.[/tex]

From the normalisation condition

[tex]|A|^2\int_{-\infty}^{\infty} e^{-2ax^{2}}=1[/tex]

Where [tex]a =\frac{\sqrt{km}}{2\hbar}[/tex]

I'm really have no idea on how do solve this problem. Does this solving this problem require the use of Fourier Transform?

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# Problem with Integration

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