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Irrigation Professionals with questions about ... - Hunter Industries

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D. Estimate Pressure Available at"Worst Case" HeadAt this point the Design Capacity (GPM from line #11) and DynamicPressure at the POC have been calculated. The Design Capacityestablishes the maximum flow rate for the system and the DynamicPressure at the POC provides us <strong>with</strong> a basis for estimating the dynamicpressure that will be available to operate the sprinklers.In order to begin our irrigation system design an estimate of the availabledynamic pressure at the worst case head must be made. This is calculatedby:1) Adding or subtracting the pressure change due to the change inelevation between the POC and the highest head in the system.2) Estimating the amount of pressure that would remain after normalpressure losses between the POC and the highest head; typically 1/3 ofthe available dynamic pressure is lost and 2/3 remains available forsprinkler operationLine #18 - Pressure Change Due to Elevation Change:Calculate the pressure change due to elevation between the POC and thehighest head.Sample Problem: the highest head is 10 ft. above the POC.10 x 0.433 = 4.33 PSILine #19 - Estimated Pressure Available for SprinklerOperation: If the highest head in the system is above the POC, subtractthe pressure change calculated on line #18 from line #17, if the highesthead is lower than the POC, the pressure change from line #18 must beadded to the pressure on line #17.Sample Problem: 52.99 - 4.33 = 48.66 PSILine #20 - Two Thirds Estimate: A normal landscape irrigationsystem will lose approximately one third (1/3) of the dynamic pressureavailable between the POC and the highest head. These losses occurbecause of friction loss in pipe, pressure loss in valves and fittings, andpressure loss through check valves or other system components. Becauseof these losses, only two thirds of the dynamic pressure available at thePOC is available for sprinkler operation. In this step, multiply the pressuresubtotal calculated on line #19 by 2/3 (0.67).Sample Problem: 48.66 x 0.67 = 32.60 PSI

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