Subjects
Grades
This concept sheet explains the procedures for determining the temperature measurement of a substance.
Temperature measures the degree of agitation of particles in a substance. A thermometer must be used to measure it.
In the laboratory, temperature is usually measured with an alcohol thermometer. This instrument contains a liquid that expands under the effect of heat. Therefore, when the liquid inside the thermometer comes in contact with a body that is hot, it expands. The higher the temperature, the more the liquid expands. As a result, the liquid rises in the thermometer tube.

In order to get a proper thermometer reading, there are some important rules to follow.




A thermometer has 10 graduations between |20 \: ^{\circ} \text{C}| and |30 \: ^{\circ} \text{C}| divisions.
The difference between the 2 divisions is |10 \: ^{\circ} \text{C}| |(30 \: ^{\circ} \text{C}-20 \: ^{\circ} \text{C} = 10 \: ^{\circ} \text{C})| .
The scale of this graduated cylinder is therefore |\displaystyle \frac {10 \: ^{\circ} \text{C}}{10 \: \text{graduations}}=1 \: ^{\circ} \text{C} |.
The temperature is therefore |19 \: ^{\circ} \text{C}| .

Since different models of thermometers exist, it is best to calculate the scale each time a thermometer is used.
Furthermore, when using an alcohol thermometer, it is important to follow certain safety rules.
The method used to measure temperature is similar regardless of the material state of matter of the object to measure.
1. Place the thermometer bulb in contact with the substance of which the temperature is to be measured.

2. Wait for the liquid level inside the thermometer to stabilize.


3. Take the temperature reading on the thermometer.

In the lab, temperature is usually measured in degrees Celsius. However, temperatures may also be measured in degrees Fahrenheit.
To convert degrees Celsius to degrees Fahrenheit:
|T(^{\circ} \text{F}) = T(^{\circ} \text{C}) \times 1.8 + 32|
To convert degrees Fahrenheit to degrees Celsius:
|T(^{\circ} \text{C}) = \displaystyle \frac {(T(^{\circ} \text{F}) - 32)}{1.8}|