I'm searching for a $y(x)$ function that will produce normalized two Gaussians with a distance, something that looks like:
The picture is a bit-misleading, I need one that they do not cross each other at all.
Any ideas ?
Thank you !
I'm searching for a $y(x)$ function that will produce normalized two Gaussians with a distance, something that looks like:
The picture is a bit-misleading, I need one that they do not cross each other at all.
Any ideas ?
Thank you !
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Take something like $$f(x)=\frac1{\color{red}2\sqrt{2\pi}}\left(\exp\{-\frac{x^2}{2}\}\times I_{\{x\leq5\}}+\exp\{-\frac{(x-10)^2}{2}\}\times I_{\{x>5\}}\right)$$