Q = V / t
Volumetric flow is volume transported per time; pump curves commonly use l/min.
Volumetric flow is volume transported per time; pump curves commonly use l/min.
Select a target and calculate.
Volumetric flow is volume transported per time; pump curves commonly use l/min.
10 l in 10 s equals 60 l/min.
Constant average flow.
This calculator finds the missing quantity among volumetric flow Q, volume V and time t from the other two. Using the garden-hose principle, it shows why a narrower cross-section produces a higher flow velocity at the same volumetric flow.
Volumetric flow is the volume transported through a cross-section per unit time: Q = V/t. It describes the delivery rate of a flow, independent of how fast the fluid itself moves through a given cross-section.
Narrowing a garden hose's nozzle makes the water shoot out noticeably faster — the volumetric flow (the amount of water per second) stays roughly the same; only the cross-sectional area, and therefore the flow velocity, changes. This principle (the continuity equation A1·v1 = A2·v2) shows why volumetric flow and flow velocity are two distinct but linked quantities.
Q = V / t
Q = V / tV = Q · tt = V / Q| Symbol / input | Meaning |
|---|---|
| Volumetric flow Q | The volumetric flow – how much volume passes through the considered cross-section per unit time. Computed as a result from V/t, or taken as a datasheet value of a pump/flow meter. |
| Volume V | The total liquid or gas volume transported during time t. Source: read off a vessel (e.g. a measuring cylinder), or from a meter reading difference. |
| Time t | The time span during which volume V flowed. Source: a stopwatch, or a timestamp difference. |
Enter two of the three quantities. Volumetric flow requires volume and time, volume requires flow and time, time requires volume and flow. Make sure V is the volume actually delivered during the period considered, not a total tank volume.
Select the target quantity and enter the two known values with units. Converting to flow velocity additionally requires the cross-sectional area (v = Q/A) — a dedicated calculator is available for that.
Given V = 10 l = 0.01 m³ and t = 10 s, substitution gives Q = 0.01 m³ / 10 s = 0.001 m³/s, equal to 60 l/min.
A volumetric flow of 60 l/min means 60 litres of fluid pass through the considered cross-section every minute. Whether this corresponds to a high or low flow velocity additionally depends on the cross-sectional area the flow passes through.
The SI unit is m³/s. In practice l/min, l/s and m³/h are common: 1 m³/h is about 16.67 l/min, and 1 l/s equals 60 l/min.
Volumetric flow calculations are used to design pumps, pipework, ventilation systems, hydraulic and pneumatic systems, and to size flow meters.
The formula gives a period-averaged volumetric flow for a known delivered volume. For pulsating flows (e.g. piston pumps), instantaneous flow varies within a pump cycle; peak values need a time-resolved analysis.
Common mistake: Do not confuse volumetric flow with flow velocity: the same volumetric flow can produce very different velocities depending on cross-sectional area. Also, watch the factor of 60 or 3,600 when converting between l/min, l/s and m³/h.
Volumetric flow is the amount transported per time (m³/s); flow velocity is the speed of the fluid itself (m/s). They are linked through cross-sectional area: Q = A·v.
Because at roughly constant volumetric flow, a smaller cross-sectional area forces a higher velocity under the continuity equation A·v = constant.
Multiply the value in l/min by 0.06 to get m³/h (or divide by 16.67).