Determining the Temperature of Absolute Zero               Name ___________________________

                                                                                   

1.  Put your test tube into the beaker and heat the water to boiling.

 

2.  After the water has been boiling for five minutes, measure its temperature. 

 

     Since the air inside the test tube is at the same temperature as the water, record this

     as the temperature of hot air : should be close to 100 oC

 

3.  Keeping your finger over the opening in the stopper, remove the test tube from the hot water,

     turn it upside down, and put it into the ice bath.  Once the hole in the stopper is under water

     you can take your finger off of it.

 

4.  Let the test tube sit in the ice bath for five minutes, then measure the temperature of the ice

     bath.

 

     Since the air inside the test tube is at the same temperature as the water, record this

     as the temperature of cold air: should be close to 0 oC _

 

5.  After the test tube has been in the ice bath for five minutes, reach in, put your finger over the

     hole in the stopper, and remove the test tube.

 

     You should notice that there is now water inside your test tube.  Why did this happen? ______

 

    What happens to atoms as they get colder?

 

6.  Use your little graduated cylinder to measure the amount of  water inside your test tube.

     Since this is how much the the air shrunk when it cooled, record this as the

 

     change in volume:  should be less than 10 ml

 

7.  Determine the volume of the hot air by filling your now empty test tube with water, insert the

     rubber stopper, remove it, and use the large graduated cylinder to measure the volume.

 

    Since this is equal to the volume of the air before it got cold and shrank, record this as the

   

     Since the air inside the test tube is at the same temperature as the water, record this

     as the temperature of the hot air on your data table.

 

   Volume of Hot Air: should be over 30 ml

 

8.  Find the volume of the cold air by subtracting the change in volume (#6) from the volume

     of hot air (#7).

 

    Volume of Cold Air:  ________________________

9.   Enter your data into the Logger Pro program and choose “linear fit”.

 

10.    Use the space on the back side of the paper sketch the graph as it appears on your computer  

        screen.  Be sure to label the graph and draw the best-fit line.

      

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 


                                                The point where the best-fit line intersects the x-axis it the

                                                temp that your data predicts for absolute zero

 

 

 

11.  In the space below, write the equation for the linear fit.  Be sure to substitute the appropriate

       values for  slope and y-intercept.

 

     Volume = m (temp) + b  (use data form your experiment to find “m” and “b”

 

12.  Use the equation above to solve for the temperature (x) at which the air sample would have a

       volume (y) of zero ml. 

 

 

 

13.  According to Kelvin, the value obtained above would be the temperature of Absolute

       Zero, because any further cooling would produce a negative volume.  The accepted value for  

       Absolute Zero is  -273.2 oC, how many degrees off were you?

 

 

14.   Kelvin had no idea about atoms or their jiggling, but we do.  What does Absolute Zero mean

        in terms of atomic motion?

What are the atoms doing at absolute zero?

 

 

15.  Why is the Kelvin scale the better than either the Celsius or Fahrenheit scales?

 

16.  If you had not been careful, and some of the water had leaked out of  your container before

     found the change in volume, would your predicted valued for the temperature of absolute zero 

   

      have been too hot or too cold?_____________________________

 

17.   Use your equation to determine how cold would it have to be (in oC) in order for your air

       sample to be  reduced to half its original volume?

Use equation to solve for a volume that is half of starting volume