Agata Łuszczyńska 29.09.2007
II LO im. Stefana Batorego
Investigate the volume of a drop
Design |
DCP |
CE |
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1 asp |
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1 asp |
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1 asp |
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2 asp |
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2 asp |
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2 asp |
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3 asp |
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3 asp |
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3 asp |
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sum |
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sum |
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sum |
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The volume of a drop can differ much from each other. Changing the pressure, temperature, the diameter of the pipette can greatly influence the volume. However for different needs the volume of a single drop was standardized to a volume from 1/20 to 1/10 ml.
For my investigation I tried to determine if the density of a solution can influence the volume of such drop.
Apparatus:
An electronic scale ± 0.1 g
A pipette
Beakers
Reagents:
Water
Ethanol
Sodium chloride
Variables:
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Dependent:
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Independent:
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Controlled:
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Procedure:
Firstly I will measure the weight of an empty beaker with an electronic scale. Then I will instill 50 drops of water with the pipette into the beaker and weight it. The weight of the liquid can be achieved by subtracting the weight of an empty beaker from the weight of a full beaker Then using a formula for the density I will calculate the volume of fifty drops a solution and divide it by fifty achieving the volume of a single drop. I will follow the same steps with the ethanol and the sodium chloride (20%). All of it I will repeat three times to assure myself with the results. The best way to collect the data will be a table
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Weight of an empty beaker [±0.1g] |
Weight of a full beaker [±0.1g] |
Mass of liquid [±0.2g] |
Probe 1 |
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Probe 2 |
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Probe 3 |
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Data collection and processing:
Raw data:
Water
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Weight of an empty beaker [±0.1g] |
Weight of a full beaker [±0.1g] |
Mass of liquid [±0.2g] |
Probe 1 |
51.3 |
54.9 |
3.6 |
Probe 2 |
51.3 |
55.1 |
3.8 |
Probe 3 |
51.4 |
55.0 |
3.6 |
Ethanol
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Weight of an empty beaker [±0.1g] |
Weight of a full beaker [±0.1g] |
Mass of liquid [±0.2g] |
Probe 1 |
51.2 |
52.4 |
1.2 |
Probe 2 |
51.2 |
52.6 |
1.4 |
Probe 3 |
51.4 |
52.7 |
1.3 |
Sodium chloride 20%
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Weight of an empty beaker [±0.1g] |
Weight of a full beaker [±0.1g] |
Mass of liquid [±0.2g] |
Probe 1 |
51.5 |
55.7 |
4.2 |
Probe 2 |
51.4 |
55.4 |
4 |
Probe 3 |
51.4 |
55.5 |
4.1 |
Processing raw data:
dwater = 1 g/cm3
dethanol = 0.79 g/cm3
dNaCl 20% = 1.25 g/cm3
I will use the following equation:
d = m/V
where: d - density m - mass V - volume
so: V = m/d
Then the volume of the liquids is:
Water:
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Volume of the liquid [±0.2ml] |
Volume of one drop [±0.004ml] |
Probe 1 |
3.6 |
0.072 |
Probe 2 |
3.8 |
0.076 |
Probe 3 |
3.6 |
0.072 |
Average volume |
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0.073 |
Ethanol:
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Volume of the liquid [±0.2ml] |
Volume of one drop [±0.004ml] |
Probe 1 |
1.51 |
0.030 |
Probe 2 |
1.77 |
0.035 |
Probe 3 |
1.65 |
0.033 |
Average volume |
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0.033 |
Sodium Chloride 20%
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Volume of the liquid [±0.2ml] |
Volume of one drop [±0.004ml] |
Probe 1 |
3.36 |
0.067 |
Probe 2 |
3.20 |
0.064 |
Probe 3 |
3.28 |
0.066 |
Average volume |
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0.066 |