deletions | additions       diff --git a/The_above_figure_demonstrates_the__.tex b/The_above_figure_demonstrates_the__.tex  index d22aa9f..ec7b655 100644  --- a/The_above_figure_demonstrates_the__.tex  +++ b/The_above_figure_demonstrates_the__.tex 
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The above figure demonstrates the how the basin speeds affect the length and height of the rebound. The equation relating these is: \begin{equation} \frac{4\pi \mu {V_{bath}}^{2} L^{2}}{V_{jet} ln{\frac{7.4}{Re_{bath}}}}\approx \sigma b^{2}Q^{2} \end{equation}(4)  Where Q is the volumetric flow rate into the basin, \mu is the coefficient of friction, Re is the Reynolds number, \sigma is surface tension, b is the length scale's slope, L is the length of the bounce and V is velocity of the respective fluids. Thus the length can be increased by increasing either Q or V_{bath} and decreased with V_{jet} and altering the flow of the bath.