Understanding Water Potential. Water Potential Water potential predicts which way water diffuses through plant tissues and is abbreviated by the Greek.

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Presentation transcript:

Understanding Water Potential

Water Potential Water potential predicts which way water diffuses through plant tissues and is abbreviated by the Greek letter psi (ψ). Water potential is the free energy per mole of water and is calculated from two major components: (1) the solute potential (ψ S ), which is dependent on solute concentration (2) the pressure potential (ψ P ), which results from the exertion of pressure—either positive or negative (tension) — on a solution

The solute potential is also called the osmotic potential. ψ = ψ P + ψ S Water Potential = Pressure Potential + Solute Potential

Water Potential and Free Energy Water moves from an area of higher water potential or higher free energy to an area of lower water potential or lower free energy. Water potential measures the tendency of water to diffuse from one compartment to another compartment.

Water Potential of Pure Water The water potential of pure water in an open beaker is zero (ψ = 0) because both the solute and pressure potentials are zero (ψ S = 0; ψ P = 0). An increase in positive pressure raises the pressure potential and the water potential.

Dilution and Water Potential The addition of solute to the water lowers the solute potential and therefore decreases the water potential. This means that a solution at atmospheric pressure has a negative water potential due to the solute.

Solute Potential The solute potential (ψ S ) = – iCRT i is the ionization constant, C is the molar concentration R is the pressure constant (R = liter bars/mole-K) T is the temperature in K (273 + °C)

This formula is on your reference tables

Solute Potential Measurements A 0.15 M solution of sucrose at atmospheric pressure (ψ P = 0) and 25°C has an osmotic potential of -3.7 bars and a water potential of -3.7 bars. A bar is a metric measure of pressure and is the same as 1 atmosphere at sea level.

Solutions of Ions A 0.15 M NaCl solution contains 2 ions, Na + and Cl - ; therefore i = 2 and the water potential = -7.4 bars.

When a cell’s cytoplasm is separated from pure water by a selectively permeable membrane, water moves from the surrounding area, where the water potential is higher (ψ = 0), into the cell, where water potential is lower because of solutes in the cytoplasm(ψ is negative).

It is assumed that the solute is not diffusing. The movement of water into the cell causes the cell to swell, and the cell membrane pushes against the cell wall to produce an increase in pressure. This pressure, which counteracts the diffusion of water into the cell, is called turgor pressure.

If solute is added to the water surrounding the plant cell, the water potential of the solution surrounding the cell decreases. If enough solute is added, the water potential outside the cell is equal to the water potential inside the cell, and there will be no net movement of water. However, the solute concentrations inside and outside the cell are not equal, because the water potential inside the cell results from the combination of both the turgor pressure (ψ P ) and the solute pressure (ψ S ).

If more solute is added to the water surrounding the cell, water will leave the cell, moving from an area of higher water potential to an area of lower water potential. The water loss causes the cell to lose turgor. A continued loss of water will cause the cell membrane to shrink away from the cell wall, and the cell will plasmolyze.

Calculate the solute potential of a 0.1 M NaCl solution at 25°C. If the concentration of NaCl inside the plant cell is 0.15 M, which way will the water diffuse if the cell is placed into the 0.1 M NaCl solution? Water will diffuse into the cell because the solution has a lower solute potential than inside.

What must the turgor pressure equal if there is no net diffusion between the solution and the cell?