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Q10 Temperature Coefficient
2
factor per 10 °C change
Rate ratio (R2 / R1) 2
Temperature difference (T2 − T1) 10 °C

What is the Q10 temperature coefficient?

The Q10 temperature coefficient measures how much the rate of a biological or chemical process changes for every 10 °C rise in temperature. A Q10 of 2 means the rate doubles when the temperature increases by 10 degrees. It is widely used in physiology, enzymology, ecology, and chemistry to summarize the temperature sensitivity of metabolic rates, enzyme kinetics, and reaction speeds.

Curve showing reaction rate increasing with temperature, with two marked points
Q10 compares reaction rates at two temperatures 10 degrees apart.

How to use this calculator

Enter the reaction rate R1 measured at temperature T1, then the rate R2 measured at temperature T2. Temperatures are entered in degrees Celsius. The calculator returns the Q10 value along with the rate ratio and the temperature difference so you can sanity-check your inputs.

The formula explained

The Q10 is defined as:

$$Q_{10} = \left(\dfrac{R_2}{R_1}\right)^{\frac{10}{T_2 - T_1}}$$

The ratio \(R_2/R_1\) captures how much faster (or slower) the process runs at the higher temperature, and the exponent \(10/(T_2-T_1)\) normalizes that change to a standard 10 °C interval. A Q10 of 1 means temperature has no effect; most biological processes fall between 2 and 3.

Diagram breaking down the Q10 formula into ratio and exponent parts
The formula raises the rate ratio R2/R1 to the power 10 divided by the temperature difference.

Worked example

Suppose an enzyme reaction proceeds at a rate of 1 unit at 20 °C and 2 units at 30 °C. The ratio is \(2/1 = 2\) and the temperature difference is \(30 - 20 = 10\). So $$Q_{10} = 2^{10/10} = 2^{1} = 2.$$ The reaction rate doubles per 10 °C.

FAQ

What does a Q10 of 2.5 mean? It means the process rate increases 2.5-fold for each 10 °C temperature rise.

Can Q10 be less than 1? Yes. If \(R_2\) is smaller than \(R_1\) (rate decreases with warming), Q10 will be below 1.

Does it matter if T2 is lower than T1? No — the formula still works, but the rates and temperatures must be paired correctly (\(R_1\) with \(T_1\), \(R_2\) with \(T_2\)). \(T_1\) and \(T_2\) must not be equal, or the exponent is undefined.

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