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Cooling Tower Water Balance: Evaporation, Drift, Blowdown and Cycles of Concentration

A cooling tower consumes water in three different ways, and they behave completely differently. Separating them is what makes water management tractable: one is unavoidable and proportional to the heat load, one is a design property of the drift eliminator, and one is a deliberate control action that trades water against chemistry.

The balance

At steady state, what goes in equals what goes out:

Makeup = Evaporation + Drift + Blowdown

Every plant number about water — litres per hour, cost per year, cycles of concentration, chemical dosing rate — comes out of that equation plus the concentration of dissolved solids carried by each stream. The rest of this article takes each term in turn.

Evaporation: the one you cannot avoid

Nearly all the heat a cooling tower rejects leaves as latent heat, carried away by water that evaporated inside the fill. The rest is sensible heat given up to the air. That is why evaporation tracks the heat load so directly:

mE ≈ Q / hfg, where Q = mcp,w (Th − Tc)

The latent heat hfg is about 2400 kJ/kg in the normal cooling-tower range, so the arithmetic is simple. For a tower circulating 200 kg/s with a 10 K range:

Q = 200 × 4.18 × 10 ≈ 8360 kW

mE ≈ 8360 ÷ 2400 ≈ 3.48 kg/s

As a fraction of circulation that is about 1.74%, which lands neatly in the familiar rule of thumb that a tower evaporates roughly 1% of its circulating flow per 5.5 K of range. Note what the range dependence implies: the evaporation fraction is not a property of the tower, it is a property of how hard the tower is being worked. Run a wider range and you evaporate proportionally more.

Illustrative example — the figures above are illustrative, not measured.

Drift: small in water terms, large in deposition terms

Drift is the liquid water carried out of the tower as droplets, and it is quoted as parts per million of the circulating flow. The design approximation the industry handbooks carry is about 0.02% of circulation, and the drift mass loss is simply:

mD = drift fraction × mcirculation

At 200 kg/s and 0.02%, mD = 0.04 kg/s. That is roughly 1% of the evaporation, which is why drift is rarely the reason a tower’s water bill is high — and why it is always the right answer to a different question. Drift carries dissolved solids with it, so it is the mechanism behind salt deposition on nearby structures, the visible plume, and corrosion on surfaces downwind of the tower. A drift eliminator is selected for where the droplets land, not for the water they contain.

Blowdown and cycles of concentration

Water leaves the tower by evaporation as pure vapour; dissolved solids stay behind. Unless water is deliberately drained, their concentration in the circulating water rises until scaling and corrosion follow. That drain is blowdown, and it is what fixes the cycles of concentration — the concentration in the circulating water divided by the concentration in the makeup water.

A dissolved-solids balance gives a compact relationship. Both blowdown and drift leave the tower at circulating-water concentration, while all solids enter through the makeup, so:

Makeup = CoC × (Blowdown + Drift)

Combined with the mass balance above, and with drift as part of the loss, blowdown follows directly:

Blowdown = Evaporation ÷ (CoC − 1) − Drift

Illustrative example

The following numbers are an illustrative example, not a measured result.

Using the tower from the previous section — evaporation 3.48 kg/s, drift 0.04 kg/s, operated at 5 cycles of concentration:

Blowdown = 3.48 ÷ (5 − 1) − 0.04 = 0.87 − 0.04 = 0.83 kg/s

Makeup = 3.48 + 0.83 + 0.04 = 4.35 kg/s

Check the concentration balance: Makeup ÷ CoC = 4.35 ÷ 5 = 0.87 kg/s, and Blowdown + Drift = 0.83 + 0.04 = 0.87 kg/s. The two agree, which is the balance being satisfied.

Cooling-tower water balance: makeup 4.35, evaporation 3.48, blowdown 0.83 and drift 0.04 kg/s at 5 cycles of concentration for a 200 kg/s circulation over a 10 K range, with blowdown and makeup rising as cycles fall (illustrative)Illustrative cooling-tower water balance for a 200 kg/s circulation over a 10 K range. Heat load Q = 200 × 4.18 × 10 = 8360 kW, so evaporation is about 8360 ÷ 2400 = 3.48 kg/s, or 1.74 % of circulation — the largest term. Drift at 0.02 % is 0.04 kg/s. The balance Makeup = Evaporation + Drift + Blowdown with Blowdown = Evaporation ÷ (CoC − 1) − Drift gives at 5 cycles: blowdown 0.83 kg/s and makeup 4.35 kg/s; at 3 cycles: blowdown 1.70 kg/s and makeup 5.22 kg/s, 20 % more water for the same heat load. Values are computed from the formulas, not measured. (chart-water-balance)Water balance — Illustrative — not a measurementFlows, blowdown and makeup012345Flow (kg/s)makeup4.35evaporation3.48blowdown0.83drift0.04234567801234Cycles of concentration (CoC)Share of circulating flow (%)makeupblowdown4.350.83Reference: 200 kg/s circulation · range 10 K · cp,w 4.18 kJ/kg·KBlowdown = evaporation ÷ (CoC − 1) − driftdrift = 0.02 % of circulation · makeup = evaporation + drift + blowdowncirculation (kg/s)200evaporation at 10 K range (kg/s)3.48drift at 0.02 % (kg/s)0.04blowdown at 5 CoC (kg/s)0.83makeup at 5 CoC (kg/s)4.35makeup at 3 CoC (kg/s)5.22Computed from the formula — not field data.
Illustrative, computed from the balance above — not a measurement. Evaporation is mE ≈ Q / hfg = 8360 ÷ 2400 = 3.48 kg/s, or 1.74% of circulation; drift is 0.02% of circulation = 0.04 kg/s; and Blowdown = Evaporation ÷ (CoC − 1) − Drift with Makeup = Evaporation + Drift + Blowdown gives 0.83 and 4.35 kg/s at 5 cycles. The two curves show what the same balance does as cycles change: at 3 cycles the same heat load needs 5.22 kg/s of makeup — 20% more water. Every chart in this series has its own page, with one shared conditions bar: Tower Lab.

Note what the makeup-to-blowdown ratio turned out to be — 4.35 ÷ 0.83 = 5.24, not 5. Drift leaves the tower carrying concentrated water too, so the ratio of makeup to blowdown sits slightly above the cycles of concentration. A useful check, and a number that is easy to get wrong when drift is neglected.

The trade: cycles up, water down, risk up

Raising cycles of concentration is the standard lever for cutting makeup water and chemical consumption. At 5 cycles this example needs 4.35 kg/s of makeup; at 3 cycles it would need 3.48 ÷ 2 − 0.04 ≈ 1.70 kg/s of blowdown and about 5.22 kg/s of makeup — roughly 20% more water for the same heat load.

That saving is not free. Higher cycles mean higher concentration of everything the water carries: calcium and magnesium hardness that scale the fill, chlorides that attack concrete and steel, and dissolved solids that raise the fouling potential of every wetted surface. The practical limit is set by three things working together:

  • the makeup water’s own chemistry, and what the treatment programme can hold in solution;
  • the fill’s water-quality envelope — the manufacturer’s limits on the loading and chemistry the fill will tolerate without losing thermal performance or mechanical life;
  • the tower’s materials of construction and the corrosion allowances designed into them.

Pushing cycles past those limits converts a water saving into a fill replacement, which is a poor trade. That is why the water balance and the water treatment programme have to be read together rather than managed by two separate departments.

The balance as a diagnostic

Because all three terms are calculable from the heat load and a few design values, the water balance doubles as a fault-finding tool. Measure makeup water over a period with a metered supply, calculate what the balance says it should be, and look at the gap:

  • Makeup higher than predicted points to a leak in the basin or piping, an overflowing basin from a stuck level control, drift beyond the eliminator’s rating through damaged or displaced panels, or a circulating flow higher than the assumed value.
  • Makeup lower than predicted usually means the assumed evaporation is too high — a range or flow that is not what the design documents say — or that the conductivity control is running the tower at higher cycles than intended, which is a scaling risk rather than a saving.

Either direction is worth investigating, because both mean the tower is not behaving the way its documentation says it does.

Read more

Sources

Frequently Asked Questions

How much water does a cooling tower evaporate?

Evaporation follows the heat rejection: dividing the tower's heat load in kW by the latent heat of water, about 2400 kJ/kg in the normal operating range, gives kilograms of water per second. For a 200 kg/s circulation at a 10 K range that is about 3.5 kg/s, or roughly 1.7% of the circulating flow — the single largest term in the water balance.

What are cycles of concentration?

Cycles of concentration is the ratio of dissolved-solids concentration in the circulating water to that in the makeup water. It is not set by the tower's design but by how much water is deliberately drained as blowdown: the less blowdown, the higher the cycles and the less makeup water is needed — up to the chemistry limit of the system.

Why is my makeup water higher than the water balance predicts?

Unexplained makeup water is one of the most useful diagnostic signals a cooling tower gives. Leaks in the basin, overflow from a stuck float valve, windage losses beyond design, or a circulating flow higher than the nameplate value all appear as excess makeup. Calculate the balance, then measure it — the gap is the finding.

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