Temperature and thermometers

 

 


 

Temperature and thermometers

 

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Physics

 

Temperature and thermometers

 

The Temperature of an object is a measure of the hotness of that object.


An alternative way to think of temperature is to say that “the temperature of an object is a number – on some manmade scale – that indicates the hotness of the object”.
Hotness’ in turn is a measure of the kinetic energy of the molecules of the material.
Note: You must use the term ‘hotness’.*


The SI unit of temperature is the Kelvin (K)*

Relationship between degrees Celsius and Kelvin*:

Temperature in degrees Celsius = Temperature in Kelvin – 273.15

  

 


Thermometric Properties
A Thermometric Property is any physical property that changes measurably with temperature.
Note: You must use the term ‘measurably’.

 

Examples of thermometric properties:

  • Length of a column of liquid, e.g. mercury and alcohol thermometers,
  • Electrical resistance (see chapter 23),
  • Colour (colour ‘strips’ are sometimes used by nurses and placed against a person’s forehead),
  • Emf of a thermocouple (emf is a fancy word word for ‘voltage’),
  • Volume of gas at constant pressure,
  • Pressure of a gas at constant volume.

 

Disagreement between thermometers
Two different types of thermometer will give slightly different readings at the same temperature.*
This means we need to agree on one particular thermometer to have as a standard.
(This is an answer to the common exam question: Why do we need to have a standard thermometer?)

Practical Thermometers

  • Clinical thermometer
  • Oven thermometer
  • Temperature gauge in a car

 

Clinical thermometer; Two Main Features:
Short range because temperature of the human body doesn’t vary much either side of normal body temperature (37.60 C).
A kink to prevent the liquid falling back down when the thermometer is removed from the mouth and held vertically.

Experiment: Using a thermometric property to measure temperature*

  • Note the value of the thermometric property in melting ice (00 C) and also in boiling water (1000 C).
  • Plot these two points on a graph and draw a straight line joining them.
  • For an unknown temperature, note the thermometric property and use the graph to calculate the corresponding temperature.

Mandatory Experiment: To plot a calibration curve for a thermometer using a mercury thermometer as a standard.


Leaving Cert Physics Syllabus

Content

Depth of Treatment

Activities

STS

 

 

 

 

Concept of temperature

Measure of hotness or coldness of a body.
The S.I. unit of temperature is the Kelvin.
Celsius scale is the practical scale of temperature.
T /0C = T /K – 273.15

 

 

 

 

 

 

Thermometric Properties

A physical property that changes measurably with temperature.

Demonstration of some thermometric properties:

  • length of liquid column, e.g. length of mercury column
  • emf of thermocouple
  • Pressure of a gas at constant volume
  • Volume of a gas at constant pressure
  • Resistance
  • colour

 

 

 

 

 

Thermometers

Thermometers measure temperature.
Two thermometers do not necessarily give the same reading at the same temperature.
The need for standard thermometers – use any commercial laboratory thermometer as a school standard.

Graduate two thermometers at ice and steam points.
Compare values obtained for an unknown temperature, using a straight-line graph between the reference points.

Practical thermometers, e.g.

  • clinical thermometer
  • oven thermometers
  • boiler thermometer
  • temperature gauge in a car.

TO CALIBRATE A THERMOMETER USING THE LABORATORY MERCURY THERMOMETER AS A STANDARD

APPARATUS
Mercury thermometer, unmarked thermometer, heat source, beaker of water, ruler.

temperature and thermometersDIAGRAM:

 

 

 

 

 

 

 

 

 

 

 

 

 

 

PROCEDURE

  • Set up apparatus as shown in the diagram.
  • Record the temperature θ, in °C, from the mercury thermometer and the corresponding length of alcohol in the blank thermometer.
  • Allow the temperature of the water to increase by about 5 °C.
  • Repeat the procedure until at least ten sets of readings have been recorded.
  • Plot a graph of length l against temperature θ.
  • An unknown temperature can now be determined using the blank thermometer by noting the length of alcohol at this temperature and then using the graph to calculate the temperature.

RESULTS


Temperature (θ)

Length (cm)

 

 

 

 

 

 

 

 

CONCLUSION
When we plotted our results we got a reasonably straight line. We then tested our graph using some lukewarm water. We got a length of 15cm on the blank thermometer and used the graph to give us a temperature of 56 0C. When we used the mercury thermometer to check our results we got a temperature of 58 0C so all in all it wasn’t a complete waste of time. Still though, I have to admit I’ve lived through more exciting events.

 

 

SOURCES OF ERROR / PRECAUTIONS

  • Heat the water very slowly so that it is easy to take temperature and length readings simultaneously.
  • Have your eye level with the liquid columns when taking temperature and length readings to avoid parallax error.

 

 


Extra Credit
* You must use the term ‘hotness’
So why can’t we say that “the temperature of an object is a measure of how hot or cold an object is”?
‘Hot’ is a vague term. Does it refer specifically to temperature, or to the amount of heat in the object? After all, a litre of water at 1000 Celsius has twice as much heat as half a litre of water at 1000 Celsius. ‘Hotness’ is the physicists way of overcoming this potential confusion.

 

 

*The SI unit of temperature is the Kelvin (K)


SI stands for ‘Standard Internationale’ (French). Basically it’s a system of units (incorporating the metric system) which connects up all the main physical quantities, and which has been agreed by all scientists (but not Engineers, funnily enough).
For more info on this see http://www.npl.co.uk/reference/

And before you ask, no I don’t know why we have degrees Celsius, degrees Fahrenheit, but just plain old Kelvins.

 

*Relationship between Degrees Celsius and Kelvins


What’s significant about 273.15?
Well, temperature is really a measure how quickly atoms or molecules in an object are moving or vibrating; the colder the temperature the more sluggish the molecules move. Now, taking this to the extreme, scientists have calculated that these atoms would cease moving if the temperature dropped as low as –273.15.
This is therefore the coldest temperature obtainable anywhere in the universe.
A Scottish scientist called William Thompson worked this out and decided that if –273.15 0Celsius is the lowest possible temperature then wouldn’t it make sense to have a new temperature with this as the starting point?
It would mean that there would be no negative temperatures.
And so it came to be.
For this (and much, much more) Thompson was knighted and took the honorary title of Kelvin.
The temperature scale is called the Kelvin scale in his honour, and the unit of temperature on this scale, as we have seen, is called the Kelvin.
This lowest temperature 00 Kelvin (or -273.15 C) is called ‘Absolute Zero’.
Now it turns out that the temperature of outer space is not actually Absolute Zero but is about 3 degrees above it.
This fact (found accidentally by a couple of scientists working for IBM in the 60’s) is one of the major pieces of evidence for The Big Bang.

 

*Temperature in degrees Celsius = Temperature in Kelvin - 273.15
Note however that a temperature change of one degree Celsius corresponds to a temperature change of one Kelvin.
In other words if enough heat is provided to increase an objects temperature by say, 10 degrees Celsius, then it’s temperature will also have risen by 10 Kelvin.
In Fahrenheit however, its temperature may increase by 6.243 degrees (and yes I just made up that number, but the point is, there is no one-to-one relationship between Kelvin and Fahrenheit).
See the note on the last page on the origins of Celsius and Fahrenheit.

*Two different types of thermometer will give slightly different readings at the same temperature.
This is because different thermometric properties do not change proportionally with the same change in degree of hotness.
I have italicised the line above because it is the expected answer to the question ‘why do we need a standard thermometer?’
This is a common exam question but is also a tricky concept to get hold of.
Basically it means that thermometric properties do not change exactly proportionally with changes in heat energy.
Some may come close, but none are perfect.
For what it’s worth, scientists use what is called the ‘Constant volume-gas thermometer’ as the standard. It’s a bit too bulky and cumbersome for school purposes however.


*Using a thermometric property to measure temperature
Strictly speaking a straight line is only valid if we assume that the thermometric property does change linearly with temperature.
We know that it doesn’t, but in practice the difference is so small that we can ignore it.

Origins of the Celsius and Fahrenheit scales
Everybody knows 0 degrees on the Celsius scale is the freezing point of water and 100 degrees is the boiling point. On the Fahrenheit scale, however, freezing is 32 degrees and boiling 212.
How on earth were these numbers arrived at? Do 0 and 100 degrees Fahrenheit mean anything?

Researchers have gone to their graves trying to figure out what old man Fahrenheit was up to. Here's the story as well as I can piece it together:

Daniel Gabriel Fahrenheit (1686-1736) was a German instrument maker who invented the first practical mercury thermometer. Casting about for a suitable scale for his device, he visited the Danish astronomer Ole Romer, who had devised a system of his own.
As it turned out, it was a case of the blind leading the blind.

Romer had decided that the boiling point of water should be 60 degrees. This at least had the strength of numerological tradition behind it (60 minutes in an hour, right?).
But zero was totally arbitrary, the main consideration apparently being that it should be colder than it ever got in Denmark. (Romer didn't like using negative numbers in his weather logbook.)

In addition to the boiling point of water, the landmarks on Romer's scale were the freezing point of water, 7½ degrees, and body temperature, 22 ½ degrees.

D.G., simple soul that he was, thought this cockeyed system was the soul of elegance. He made one useful change: to get rid of the fractions, he multiplied Romer's degrees by 4, giving him 30 for the freezing point and 90 for body temperature.
Then, for reasons nobody has ever been able to fathom, he multiplied all the numbers by 16/15, making 32 freezing and 96 body temperature. Boiling point for the time being he ignored altogether.

By and by Fahrenheit got ready to present his scale to London's Royal Society, the scientific big leagues of the day.
It dawned on him that it was going to look a little strange having the zero on his scale just sort of hanging off the end, so to speak. So he cooked up the explanation that zero was the temperature of a mix of ice, water, and ammonium chloride.

At some point Fahrenheit figured out that the boiling point of water came in at 212 degrees. Over time this replaced body temp as the upper landmark on his scale. Meanwhile, as more precise measurements were made, body temperature had to be adjusted to 98.6 degrees.

In short, 100 means nothing at all on the Fahrenheit scale, 96 used to mean something but doesn't anymore, and 0 is colder than it ever gets in Denmark. Brilliant.
Lest we get too down on Fahrenheit, though, consider Anders Celsius, who devised the centigrade scale (0 to 100).
Everybody agrees Celsius's scale makes more sense than Fahrenheit's. Trouble is, the original Celsius scale had 100 for freezing, 0 for boiling. In other words, it was upside-down. (The numbers were reversed after Celsius's death.)

These thermometer guys, what gets into them? Must be too much mercury exposure.
OK, you're saying, very interesting. But what I REALLY need is a temperature trivia question that will make me the life of the party.
I have just the thing. At what temperature are the Fahrenheit and Celsius readings the same? People will look at you with newfound respect when you reveal the astonishing answer: minus 40.

--CECIL ADAMS Taken from www.straightdope.com

 


Exam Questions

  • [2008 OL][2009 OL]

What is meant by temperature?

  •  [2005 OL]

What does a thermometer measure?

  • [2008 OL]

What is the unit of temperature?

  • [2003]

What is the difference between heat and temperature?

  • [2005 OL]

To calibrate a thermometer, a thermometric property and two fixed points are needed.
What are the two fixed points on the Celsius scale?

  • [2009 OL]

Name two scales that are used to measure temperature.

  • [2002]

Give the equation that defines temperature on the Celsius scale.

  • [2009 OL]

What is the boiling point of water on the Celsius scale?

  • [2008]

The SI unit is named in honour of Lord Kelvin. What is the temperature of the boiling point of water in kelvin?

  • [2003 OL]

The temperature of a body is 300 K. What is its temperature in degrees Celsius?

  • [2007 OL]

The temperature of a body is 34 °C. What is its temperature in kelvin?

  • [2010 OL]

If the temperature of an object is 28 0C, what is its temperature in Kelvin?

  • [2004][2003][2002 OL][2004 OL][2005 OL]

Explain the term thermometric property.

  • [2005 OL][2009 OL]

Name the thermometric property used in a mercury thermometer.

  • [2005]

What is the thermometric property of a thermocouple?

  • [2003][2005 OL][2006 OL][2008 OL]

Name a thermometric property other than emf.

  • [2009 OL]

Name one other type of thermometer and state its thermometric property.

  • [2003][2009][2009 OL]

Explain why it is necessary to have a standard thermometer.


Section A questions

  • [2007 OL]

A student carried out an experiment to obtain the calibration curve of a thermometer.
The following is an extract from her report.
I placed the thermometer I was calibrating in a beaker of water along with a mercury thermometer which I used as the standard. I recorded the value of the thermometric property of my thermometer and the temperature of the water as shown on the mercury thermometer. I repeated this procedure at different temperatures. The following is the table of results that I obtained.


Temperature/°C

0

20

40

60

80

100

Value of thermometric property

4

12

24

40

64

150

 

 

  • Draw a labelled diagram of the apparatus used in the experiment.
  • Using the data in the table, draw a graph on graph paper of the value of the thermometric property against its temperature. Put temperature on the horizontal axis (X-axis).
  • Use your graph to estimate the temperature when the value of the thermometric property is 50.
  • Give an example of a thermometric property.
  • How was the value of this thermometric property measured?

 

 

Exam Solutions

  • The temperature of an object is a measure of the hotness or coldness of that object.
  •  Temperature
  • The SI unit of temperature is the Kelvin (K)
  • Heat is a form of energy; temperature is a measure of hotness.
  • The melting point and boiling point of water.
  • Celsius and Kelvin.
  • T (0C) = T(K) – 273
  • 100 °C and 373 K
  • 273.15 + 100 = 373.15 K
  • 300 – 273 = 27 0C.
  • 273 + 34 = 307 (K)
  • 273.15 + 28 = 301.15 K
  • A thermometric property is a property that changes measurably with temperature.
  •  Length (or volume) of the liquid.
  • emf
  • Length, pressure, volume, resistance, colour
  • Thermistor - resistance

Thermocouple - emf
Liquid crystal - colour

  • Two different types of thermometer will give slightly different readings at the same temperature

temperature and thermometers

  • temperature and thermometers 
  • See diagram
  • See graph

 

 

 

 

 

 

 

 

 

 

 

  • 700 C {Accept 68 – 72 0C}
  • Length of a column of liquid/ Resistance / emf / voltage / colour / volume / pressure, etc.
  • Metre stick/ / ohmmeter / multimeter etc.

 

 

 

 

Hints for carrying out the mandatory experiment

  • If going about it in the traditional manner, try to use the smallest beaker you can find.

 

  • Put in enough water to comfortably cover the bottom section of the thermometer – no more.
  • It can take a long time to heat up using a Bunsen burner, so why not use a kettle to obtain a high temperature, and then cool down as required by adding cold water or ice? If you choose to do this then you might want a larger beaker.

 

  • Remember that there’s nothing special about 100 degrees Celsius, so you don’t have to go that high, or indeed go as low as zero or ten degrees. But do try to use as large a range as possible.
  • You will need to measure the length – do you measure the length from the bottom of the thermometer, or from some other point? Answer: it doesn’t matter once you are consistent – but the bottom is the easiest.

 

  • How will you mark a given point on the thermometer? Remember that as soon as you take the thermometer out of the beaker, it will change the reading. Note that you are supplied with fine-tip markers and/or rubber rings/cable ties.
  • If you are trying to cool the water below room temperature you will need ice. Remember to crush it to increase speed.

 

  • The graph – it’s a swindle because although technically it should be a curve, in practice the very slight curve is masked by the inaccuracies in the experiment, so a straight line is fine.
  • Will the graph go through the origin – should it?

 

  • Remember to test your newly calibrated thermometer against a known thermometer with some lukewarm water.

 

 

 

Source : http://www.thephysicsteacher.ie/LC%20Physics/Student%20Notes/14.%20Temperature.doc

Web site link: http://www.thephysicsteacher.ie

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Temperature and thermometers

 

 

Temperature and thermometers

 

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Temperature and thermometers

 

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