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Formula for motor height when offsetting?
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<blockquote data-quote="DaleH" data-source="post: 417786" data-attributes="member: 15636"><p>You do realize that water, fluid mechanics or hydrodynamica calculations are some of the toughest to predict, never mind solve? </p><p></p><p>If truly laminar, you could project a consistent flow, with same expectations if turbulent flow only. You'll have a mix, as vortexes form to fill the resultant <em> 'hole in the water'</em>, which results in nonlinearity in the filling, where oscillation from the inflow will likely create the largest nonlinear disparity. That's all I recall from my physics and mechanics (theory, not wrench turning ones ... lol!) classes.</p><p></p><p>But that's a long way around of saying ... <em>I have no freakin' clue </em> :roll: !</p></blockquote><p></p>
[QUOTE="DaleH, post: 417786, member: 15636"] You do realize that water, fluid mechanics or hydrodynamica calculations are some of the toughest to predict, never mind solve? If truly laminar, you could project a consistent flow, with same expectations if turbulent flow only. You'll have a mix, as vortexes form to fill the resultant [i] 'hole in the water'[/i], which results in nonlinearity in the filling, where oscillation from the inflow will likely create the largest nonlinear disparity. That's all I recall from my physics and mechanics (theory, not wrench turning ones ... lol!) classes. But that's a long way around of saying ... [i]I have no freakin' clue [/i] :roll: ! [/QUOTE]
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Formula for motor height when offsetting?
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