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Pumping Out Water calculator to find pump time, flow, water volume, TDH, and pump power with easy formulas and clear steps.
| Equation | Solves For | When To Use |
|---|---|---|
| t = V ÷ Q | Pumping time | Know volume and pump flow rate |
| Q = V ÷ t | Required flow rate | Know volume and target time |
| V = Q × t | Water volume | Know flow rate and time |
| t = V ÷ (Q − Q_inflow) | Pumping time with inflow | Groundwater/runoff keeps entering |
| V = L × W × D | Rectangular volume | Rectangular excavation or pit |
| V = π × r² × D | Cylindrical volume | Round tank, sump, or well |
| TDH = H_static + H_friction + H_minor | Total dynamic head | Sizing/selecting a pump |
| P (kW) = 9.81 × Q × TDH ÷ η | Pump power | Q in m³/s, TDH in m, η as a decimal |
Pumping water out can take time. You need the right flow rate and pump size. Our Pumping Out Water calculator makes this easy. Enter your water volume and pump flow. The tool finds the pump time. It can also find flow, volume, or pump power. This helps you plan a job with less guesswork.
This tool helps you find key pump values. It can work with water in a tank, pit, well, or work site. You can find how long a pump will run. You can also find the flow you need for a set time.
The tool can find water volume from flow and time. It can also find pump power from flow and head. It supports common units. The tool changes them to base units first. This helps keep the math clear.
The main time formula is simple.
Pumping time = Water volume / Pump flow rate
If water keeps flowing in, use this form.
Pumping time = Water volume / (Pump flow rate − Inflow rate)
For the flow mode, use this formula.
Required pump flow = Water volume / Pumping time
With steady inflow, add the inflow rate.
Required pump flow = Water volume / Pumping time + Inflow rate
For water volume, the tool can use flow and time.
Water volume = Pump flow rate × Pumping time
For a box-shaped space, use this formula.
Water volume = Length × Width × Water depth
For a round tank or well, use this formula.
Water volume = π × Radius² × Water depth
The water pump power calculator also finds total dynamic head.
TDH = Static head + Friction loss + Minor loss
Then it uses this pump power formula.
Pump power in kW = 9.81 × Flow in m³/s × TDH / Pump efficiency
1. Choose the result you need - Pick time, flow, volume, or power.
2. Enter your water data - Add volume, flow, time, or size as shown.
3. Pick the right unit - The tool supports units such as m³, liters, US gallons, and cubic feet.
4. Add extra data if needed - For inflow, enter the steady water rate. For power, enter head and pump efficiency.
5. Check the result - The tool converts units and shows the final value.
Say a pit holds 100 m³ of water. A pump can move 20 m³ per hour. There is no extra inflow.
First, use the time formula.
Time = 100 / 20
Time = 5 hours
So, the pump needs about 5 hours.
Now add a steady inflow of 4 m³ per hour.
Net flow = 20 − 4
Net flow = 16 m³ per hour
Time = 100 / 16
Time = 6.25 hours
So, the pump needs 6.25 hours.
Think of this like filling a tub while you drain it. Water that enters slows the job.
For pump power, say flow is 0.01 m³/s. Let TDH be 20 m. Let pump efficiency be 70%.
Power = 9.81 × 0.01 × 20 / 0.70
Power = 2.80 kW
This value helps you check pump size and power needs.
The tool saves time and cuts down on hand math. It can help with pump planning, site work, tanks, and wells.
It can also act as a water pump calculator online, water pump size calculator, or water pump sizing calculator.
For power needs, it works as a water pump power calculator and online pump power calculator. It can also support pump power calculation online and water pump power checks.
A water well pump calculator may need other well data. So, use this tool for the inputs it supports.
The Pumping Out Water calculator gives quick, clear pump math. It can find time, flow, volume, and power. It also handles steady water inflow.
Use the right units and enter real site data. You’ll get a useful result in a few steps.
It finds pumping time, needed flow, water volume, and pump power.
Yes. It subtracts inflow from pump flow when finding time.
Pumping time equals water volume divided by pump flow rate.
Yes. Use the flow mode to find the pump flow you need.
It finds hydraulic pump power from flow, head, and efficiency. Actual electric use can differ.