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MOUNTAIN MAN / BOILER FIELD GUIDETHE HYDRONICS WORKBENCH

HOT-WATER HEATING, EXPLAINED

Understand what
the numbers mean.

A boiler heats water. A pump moves it through your home. These examples show how that water carries heat, how antifreeze gets diluted, and why valves need pressure to move water through them.

LESSON 4 / PUT THE NUMBERS TO WORK

Work through the numbers, then try your own.

Practise heat delivery, mixture changes and valve pressure loss. Each case supplies the values and assumptions, explains the calculation and links to the calculator.

A cold room: how much heat is the water carrying?

The question: does the measured water flow carry the room’s calculated heating requirement at this temperature drop?

Calculated room requirement
12,000 Btu per hour — the heating power needed at the outdoor temperature used in the heating design.
Water at the room heater
130°F entering, 110°F leaving: a drop of 20°F. Measurements are taken while operation is steady.
Measured flow
0.8 US gallons per minute — less than one gallon passes through each minute.

Work through it

For water, approximately 500 × gallons per minute × temperature drop = Btu per hour carried. The 500 combines the weight and heat capacity of water with minutes per hour.

500 × 0.8 × 20 = 8,000 Btu per hour

That is 4,000 Btu per hour below the stated 12,000 requirement. At the same 20°F drop, carrying 12,000 would take 12,000 ÷ (500 × 20) = 1.2 gallons per minute.

Read the result: the water is delivering about 8,000 Btu per hour, compared with the room’s stated need of 12,000. That shortfall explains why this room struggles under the example conditions.

Apply it to the room: compare the measured heat delivery with the room’s heating need. Then check circulation and the radiator’s output. Changing flow also affects the temperature drop, so remeasure both when evaluating an adjustment.

Use “Heat carried” for measured operation and “Water flow needed” for the comparison. Source: Caleffi, circulation in hydronic systems (PDF) ↗

After a leak: how much antifreeze mixture must change?

The question: a repaired system holds 220 gallons, now measured at 20% glycol by volume. Its specified target in this example is 40%. How much evenly mixed liquid must be removed and replaced?

What the percentages mean: glycol is the antifreeze ingredient. A 20% concentration means 20 gallons of glycol in every 100 gallons of mixture. The example replacement is 100% glycol; an actual product’s strength must come from its data.

Work through it

Each exchanged gallon removes 0.2 gallon of glycol and adds 1 gallon. That increases glycol by 0.8 gallon while keeping total volume the same.

220 × (40 − 20) ÷ (100 − 20) = 55 gallons exchanged

Check the result: the original 44 gallons of glycol lose 11 gallons when 55 gallons of 20% mixture are removed. Adding 55 gallons of pure glycol gives 88 gallons in 220: 40%.

Try a weaker replacement: using a 50% premix would require exchanging about 146.67 gallons. Each gallon adds less glycol, so more of the original mixture must be replaced.

Finish the job: once the leak is repaired, use a compatible heating fluid at its labeled strength. Circulate the adjusted mixture and retest its concentration, freezing protection and corrosion-protection chemicals.

Amounts use the classroom example supplied for this guide. Concentrations are by volume. Dow: fluid concentration and product-property tools ↗

A restrictive valve: how much pressure does it use?

The question: a design calls for 15 gallons of water per minute through a valve. Its manufacturer lists Cv 7 at the intended opening. How much pressure difference is needed across this valve?

Cv explained: this number describes how easily water passes. Cv 7 means seven US gallons per minute of reference water gives a one-psi pressure drop. Psi means pounds per square inch. A larger Cv means less resistance at the same flow.

Work through it

Water’s specific gravity — its weight compared with an equal volume of reference water — is approximately 1 here. Divide flow by Cv, multiply the answer by itself, then multiply by specific gravity.

1 × (15 ÷ 7)² = 4.59 psi

Pump charts often show pressure difference as feet of head, an equivalent column of the pumped liquid. For this water example, 4.59 psi is about 10.61 feet of head.

Compare one change: at the same 15 gallons per minute, a valve with Cv 14 needs about 1.15 psi, or 2.65 feet of head. Twice the Cv gives one quarter of this pressure loss.

Apply it to pump selection: include the resistance of the rest of this circuit, then compare the total at the intended flow with the pump chart. Changing the valve changes circuit resistance, so the actual flow may change too.

Source: Caleffi, balancing-valve fundamentals ↗

CONNECT THE NUMBERS TO THE SYSTEM

Keep exploring.

CHECK YOUR UNDERSTANDING

Can you explain it?

How does the valve-loss calculation help with pump selection?

Try answering in your own words, then compare your reasoning.

Show the answer & why

It gives one part of the resistance along a heating circuit. Add the losses through the pipes and other parts on that same route at the intended flow, then compare the total with the pump chart. Branches running alongside one another are evaluated as parallel paths.

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