|
|
| 2. |
Using a Voltmeter |
|
Take a battery and measure its
voltage using a) the 30V calibration and b) the 7·5V
calibration. |
|
Results |
|
a) |
Scale
reading = ______ ± ____ so, voltage = ______V ± ______V |
|
This means that we have found |
|
________
V < voltage of battery < ________ V |
|
b) |
Scale
reading = ______ ± ____ so, voltage = ______ V ± _____ V |
|
This means that we now have a
smaller range of possible voltages |
|
________
V < voltage of battery < ________ V |
|
Conclusion |
|
__________________________________________________
__________________________________________________
__________________________________________________ |
|
|
Reading
Analogue Voltmeters |
|
There is a choice of six
different calibrations on the voltmeters.
The number written under each
red terminal tells you the maximum
voltage which can be measured when using that
terminal.
For example, using the 30V
red terminal, you can measure voltages between
zero and 30V. In other words, the highest number
on the scale (150) represents 30V. So, to
convert scale reading to voltages, simply divide
by 5 (150/30).
Similarly, if you are using
the 7·5V calibration, divide the scale readings
by 20 (150/7·5).
N.B. Use the mirror near the scale to help
you find the correct position from which to view
the scale. |
|
|
| c) |
Try using a number of different
voltmeters to measure the voltage of the same battery. |
|
|
Voltmeter |
Scale
Reading |
Voltage
/V |
| |
± |
± |
| |
± |
± |
| |
± |
± |
| |
± |
± |
| |
± |
± |
|
|
These results suggest that the
voltmeters used are reliable/unreliable. |
|
|
| 3. |
Using Vernier
Callipers |
| a) |
Use a Vernier calliper to measure
the thickness of a sheet of paper. |
|
Thickness
of one sheet of paper = _________ mm ± _______ mm |
|
which
corresponds to a % uncertainty of about ________ % |
| b) |
Now use the same Vernier calliper to
find the average thickness of a sheet of paper with much greater
precision. |
|
Total
thickness of _____ sheets of paper = _______ mm ± ____ mm |
|
Therefore,
we can say that the average thickness of one sheet of paper is
________ mm ± _______ mm which corresponds to a % uncertainty
of about ________ %. |
| c) |
Measure the diameter of a
cylindrical object at 5 different places. |
|
Results |
|
|
1 |
____________
mm ± __________ mm |
|
2 |
____________
mm ± __________ mm |
|
3 |
____________
mm ± __________ mm |
|
4 |
____________
mm ± __________ mm |
|
5 |
____________
mm ± __________ mm |
|
|
average
diameter ____________ mm ± __________ mm |
|
maximum
reading ____________ mm ± __________ mm |
|
minimum
reading ____________ mm ± __________ mm |
|
Our measurements suggest that the
manufacturers have produced cylinders with a diameter given by |
|
average diameter ±½(maximum
reading - minimum reading), which gives |
|
____________
mm ± __________ mm |
|
or, as a percentage |
|
____________
mm ± __________ mm |
|
Manufacturers often describe this
percentage figure as the "tolerance" of the
manufacturing process. |