What is Continuous Fluid Hydraulics & The Inflow Penalty?
Mathematical Foundation
Laws & Principles
- Calculate The Cycle Volume First: Plumbers must first find the volume of the pit segment that actually cycles (the depth between the Float switch turning ON vs OFF). For an standard 18-inch pit with a 6-inch vertical float gap, the active volume is approximately 6.6 Gallons.
- The Unplugged Fill Test: By unplugging the pump and letting that 6.6-gallon section fill up via groundwater in 120 seconds, we deduce the exact baseline inflow rate: 6.6 / 120 * 60 = 3.3 GPM.
- The Continuous Flow Reality Check: When you plug the pump back in, it might empty the pit in 15 seconds. An amateur assumes: 6.6 gallons / 15 seconds * 60 = 26.4 GPM pump. This is critically wrong. While the pump ran for 15 seconds, that 3.3 GPM groundwater leak NEVER STOPPED pouring into the hole. The pump actively fought the leak. Therefore, True Discharge = 26.4 + 3.3 = 29.7 GPM.
Step-by-Step Example Walkthrough
" A homeowner has an 18-inch pit where the rigid float rod allows 10 inches of water to stack up before turning on. During a heavy rainstorm, it takes exactly 60 seconds for groundwater to fill this 10-inch height. When the pump triggers, it empties it back down in 20 seconds. "
- 1. Cylinder Volume: Area = (π × 9² × 10 inches) = 2,544 cubic inches. Divide by 231 = 11.0 Gallons of Active Water.
- 2. Current Inflow Rate: 11.0 gallons / 60 seconds = 11.0 GPM steady storm leak.
- 3. Apparent Pump Evacuation: 11.0 gallons / 20 seconds = 33.0 GPM observed emptying rate.
- 4. Apply Continuous Flow Correction: Since the 11.0 GPM storm leak poured in continuously while the pump was fighting it, the pump actually pushed 33.0 + 11.0 GPM into the discharge pipe.