Arvind
Sujeeth
Cradick - +A.P. Bio
2nd
Block
A
Title:
The
Diffusion of Glucose, Starch and IKI Through Dialysis
Tubing
Problem:
How does the size of the pore in dialysis tubing (an artificial permeable membrane) influence the diffusion of sugars, starch and IKI?
Background
Information:
All
molecules have kinetic energy in the form of thermal motion, which results in diffusion
– the tendency for molecules of any substance to spread out into the available
space. In diffusion, a substance diffuses down a concentration gradient;
in other words, a substance will diffuse from where it is more concentrated to
where it is less concentrated. Diffusion across membranes is regarded as passive
transport because no energy is required from the cell. However, because
cell membranes are selectively permeable, not all molecules can diffuse
freely across membranes. Diffusion of specific solutes is called dialysis
and can also be accomplished through facilitated diffusion (with the
help of transport proteins) and by active transport, the pumping of
solutes against their gradients. To do this, the cell must expend energy – kind
of like walking up a hill rather than going with the flow. The dialysis tubing
used in this experiment has pores of a certain size; that size will determine
which of the solutes can diffuse through it and at what rate (smaller molecules
will diffuse faster and more easily). Hypertonic
is a relative term that refers to a solution that has a greater solute
concentration than its environment; in this case, the solute will diffuse out
of the solution and water will diffuse in to the solution. Hypotonic refers to the opposite, in which case the solute will
diffuse in to the solution and water will diffuse out of the solution. Isotonic refers to a solution having
equal concentration to its environment, thus achieving a balance. IKI is an
indicator that tests for the presence of starch, but that can also possibly
diffuse through the dialysis tubing.
Hypothesis:
After
30 minutes, both solutions (glucose and starch) will diffuse across the
dialysis tubing and therefore will be present in both the bag and the beaker.
IKI will not diffuse across the tubing to be present in the bag.
Procedure:
The general procedure involves a beaker and a dialysis bag. Tthe dialysis bag contains a solution of the solutes (IV) glucose and sucrose while the beaker contains distilled water and IKI (to test for starch). The bag is placed inside the beaker, and after 30 minutes, the beaker is tested for the presence (DV) of glucose (with Testape) and starch, which will be present if glucose and starch diffused across the tubing. The control group is the starting point of the experiment before any time has elapsed, because the substances have not been allowed to diffuse and thus contain exactly their original contents. The experimental groups are glucose, starch and IKI.
Data
Table:
Initial Solution Color Testape
Results (Glucose)
Contents Initial Final Initial Final
|
Bag |
15% glucose 1% starch |
dark
blue (starch
present) |
blue-black |
positive |
positive |
|
Beaker |
H20 + IKI |
amber
(no starch) |
amber |
negative |
positive |
Analysis:
Conclusion:
The
size of the pore in the dialysis tubing played a critical role in determining
what solutes could pass in to or out of the bag. This artificial selectively
permeable membrane is a model for the selectively permeable membranes used in
real life cells, and shows how membranes can ward off certain molecules while
allowing others to diffuse through. My hypothesis was partly incorrect, since
IKI did diffuse and starch didn’t. However,
because there was only 30 minutes allowed for diffusion, it is possible that
the substance that did not diffuse in
this experiment (starch) would be able to given more time (i.e., it was
diffusing, but because it was a larger molecule, at a much, much slower pace
than the other molecules). Through binding and molecular reactions it is also
possible to “trap” a substance across a membrane, as we saw with IKI in the
bag/beaker that was allowed to diffuse for a full day. If a solute is allowed
to diffuse through a membrane and then bind to solutes on the other side and
therefore not be able to diffuse back out, it provides an interesting
possibility for natural filtration.
B
Title: The Effect of Varying
Levels of Sucrose Concentrations On Osmosis Through
Dialysis Tubing
Problem:
What
effect does solute concentration have on osmosis?
Background Information:
Osmosis is specifically the
passive transport (diffusion) of water. Osmosis is a critical function of life
because living cells rely on the balance of water between the cell and its
environment. Water potential is the measure of free energy of water in a
solution. When a cell’s water balance is maintained, the cell wall expands
until it is turgid, or stiff; if the plant loses water and is unable to
maintain a healthy water balance, its cells become flaccid. One result
of becoming flaccid is plasmolysis, which is
the separation of a cell’s plasma membrane from its cell wall, which is usually
lethal to the plant. Thus, if a plant is unable to maintain a sufficient system
of osmoregulation to control its water
balance, the effect on the plant can be devastating. Molarity is a measure of the
density of the solute inside the solution, to show increasing and decreasing
levels of the solute. Similar to hypertonic and hypotonic, hyperosmotic and hypoosmotic
are relative terms referring to the amount of water in a solution relative to
the amount of water in its environment. This particular experiment works
because the dialysis tubing is large enough to allow water to diffuse through,
but small enough to disallow sucrose (the solute whose concentration is being
tested) from diffusing through.
Hypothesis:
The
solution of 1.0M sucrose will have the highest % change in mass, because that
solution has a higher solute-to-water ratio than any of the solutions, and
therefore has the lowest relative water potential and will have the most water
diffusing in to it.
Procedure:
Dialysis
bags contains varying concentrations (from .2 to 1-M, in intervals of .2) of sucrose
(IV) are immersed in solutions of distilled water and let sit for 30 minutes. The
mass (DV) of the bags are measured after the 30 minutes, which serves as a
measure for the amount of water that diffused in to the bag. The greater the %
change in the mass, the greater amount of water that diffused in to the bag.
The control group is distilled water, and the experimental group is the varying
solute concentrations (from .2 to 1-M).
Data Table:
On separate sheet.
Analysis:

Conclusion:
My
hypothesis proved correct: as the solute concentration increased within the
bag, the flow of water through osmosis also increased. This holds true to the
basic principles of osmosis and diffusion which state that water will move from
an area of lower concentration to an area of higher concentration; the bags all
had a lower concentration of water than their distilled water environment (the
beaker), therefore all gained water through osmosis. Those with the least
concentrations of water (1.0-M) gained the most through osmosis, and those with
the greatest (.2-M) gained the least.
C
Title: Observing and
Calculating the Changing Water Potential Through
Osmosis of
Potato Cells
Problem:
What
is the water potential of a potato cell?
Background Information:
As
mentioned in section B, Water potential is the measure of free energy of
water in a solution. To go further in depth, however, water potential is more
concisely the combination of the pressure
potential and the osmotic potential
of a solution. The pressure potential of a solution is a measure of the
exertion of pressure (tension) – either positive or negative – on a solution.
Osmotic potential is a measure of the solute concentration of a solution. Water
potential is abbreviated by the Greek letter “psi”, and
is measured in units called bars. In the case of pure water open to the
atmosphere, both osmotic potential and pressure potential are 0; 0 + 0 = 0, and
thus the water potential of the open pure water is also 0. A solution can have
a negative water potential if its pressure potential is 0 and its osmotic
potential is negative due to the presence of a solute, for example. In this
experiment, the water potential of potato cells will be determined by comparing
it with various molar concentrations of sucrose; the concentration at which no
net movement of water by osmosis can be observed has a water potential
equivalent to the potato cells. Once water potential is shown to be equivalent,
its quantitative value is calculated through the formula psi
= - iCRT (i = ionization
constant, in this case 1, C = osmotic molar concentration, R = pressure
constant, .0831, T = temperature in Kelvins). This
actually only calculates osmotic potential, but because the pressure potential
in this experiment is 0, the water potential is equivalent to the osmotic
potential. Again, water always diffuses by osmosis from a region with a greater water potential to a region with a lower water
potential, and follows the rules and patterns of osmosis described in section
B.
Hypothesis:
The
water potential of .4-M sucrose will be equivalent to the water potential of
the potato cells.
Procedure:
Begin
by pouring 100 mL of the solution (IV –> each of
the varying concentrations) into a 250-mL beaker. Use a cork borer to cut four
potato cylinders, each skinned and about 3 cm in length. Take the mass of the
four cylinders together (control group). Place them in the beaker and let stand
overnight. The following day, record the temperature of the liquid in the
beaker. Remove the cores from the beakers
and take their mass again (DV).
The
experimental group, is, of course, all of the
solutions used to saturate the cores overnight.
Data Table:
|
Contents in Beaker |
Temperature in Celsius |
Initial Mass in grams |
Final Mass in grams |
% Change |
% Change (class avg.) |
|
Distilled
water |
20
degrees |
2.6 |
3.63 |
39.6 |
31.3 |
|
.2-M
sucrose |
20
degrees |
2.5 |
2.79 |
11.6 |
12.3 |
|
.4-M
sucrose |
20
degrees |
2.5 |
2.1 |
-16 |
-7.6 |
|
.6-M
sucrose |
20
degrees |
2.5 |
1.08 |
-56.8 |
-24.4 |
|
.8-M
sucrose |
20
degrees |
2.2 |
1.5 |
-31.8 |
-23.8 |
|
1.0-M
sucrose |
20
degrees |
2.4 |
No
data |
No
data |
-18.3 |
Analysis:

Molar concentration of
sucrose = .3-M, based on an estimated trend line equation of y = -102.71X +
30.79, yielding an x-intercept of .29976.
Class Average Data:
Molar concentration of
sucrose = .335-M, based on an estimated trend line equation of y = -53.3X +
17.866, yielding an x-intercept of .335208.
Personal: (1)(.3)(.0831)(293) = 7.30449
Class: (1)(.335)(.0831)(293) =
8.1567
Conclusion:
My hypothesis, based on the assumption that the
water potential of a potato cell would probably reach equilibrium with the water
potential of the sucrose solution near a moderate concentration of that
solution proved nearly accurate – as accurate as I could have hoped for, given
the available background. It actually reached equilibrium somewhere between
.2-M and .4-M sucrose – at .335-M sucrose if the class average data is
accurate. Either way, it is in the ballpark; even my group’s data, which
consisted of some fairly “out there” numbers, yielded an
equilibrium of molar concentration at .3-M, which is fairly close. I
attribute the differences in data collection to a variety of atmospheric and
human error factors that are present in almost all experiments and can never be
completely prevented against. The final results, determining water potentials
of the plant cells of 8.15 and 7.30 for the class and personal data
respectively, do not appear to be very far off. Not knowing enough about water
potential and the pressure measurement of bars, though, I cannot accurately
determine the % error or the extremity of the difference between the two values
– an avenue for further study, perhaps.