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SCIENCE · INVESTIGATE AND EXPLAIN

Track water while solute stays behind

Predict water redistribution under an explicitly ideal membrane model.

Learning outcome: Use water and solute conservation to explain osmotic redistribution and recognize the effect of pressure in real cells.

Starting recap

The modeled membrane lets water cross but retains both solutes. Concentration equals retained solute amount divided by water volume.

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Try

Both sides begin with 5 L water; left retains 6 mmol solute, right retains 4 mmol. Water can cross; the solute cannot.

Open the experiment

Predict

Predict the initial direction of net water movement. Will solute have to cross for concentrations to change?

Experiment

Start at 6 mmol and 5 L on the left. Compare initial concentrations with the ideal endpoint. Then keep solute at 6 mmol but start with 8 L left. Capture both and explain the reversed initial direction.

Account for water and retained solute

Worked teaching model · synthetic values · A flexible ideal membrane separates 10 L of water and 10 mmol of impermeant dilute solute. Water crosses; solute does not. There is no pressure difference or membrane tension. Real cell walls and pressure can stop water movement before concentrations equalize.

Reset keeps your prediction, captures and practice history.

Water redistribution with retained solute

Initial waterLeft 5 L · Right 5 LIdeal final waterLeft 6 L · Right 4 L

Widths represent water volume, not solute quantity. Left retains 6 mmol; right retains 4 mmol in both rows.

02.557.5101234Row number · values in L
Calculated values on the same fixed scale
RowQuantityValue (L)
1Initial left water5
2Initial right water5
3Ideal final left water6
4Ideal final right water4

Initial net water movement: right to left. Ideal final volumes: 6 L left and 4 L right.

Initial concentrations: left 1.200 mmol/L; right 0.800 mmol/L. At the ideal endpoint both are 1 mmol/L: retained solute / final water volume. Water totals 10 L; solute amounts remain 6 and 4 mmol. This is an equilibrium endpoint, not a rate model.

Captures preserve recipes and replay their calculated results. They are synthetic model evidence, not physical measurements.

Understand

Keep separate accounts for water and solute

The left begins with 6 mmol of retained solute in 5 L water, giving 1.2 mmol/L. The right begins with 4 mmol in 5 L, giving 0.8 mmol/L. Under the lab’s ideal assumptions, net water movement begins toward the left. The membrane does not allow the solute to cross.

Water redistribution changes concentration without changing either solute amount. The lab assumes no hydrostatic pressure difference and an ideal dilute solution. Real membranes and cells need not satisfy these assumptions. In particular, a cell wall and the pressure it supports can oppose further water entry. Background: OpenStax, osmosis and tonicity.

Derive the ideal endpoint

The total water is 10 L and total retained solute 10 mmol. Equal final concentrations must therefore be 1 mmol/L. To hold 6 mmol at that concentration, the left needs 6 L; the right needs 4 L for its 4 mmol.

Now keep the solute amounts unchanged but start with 8 L on the left and 2 L on the right. Initial concentrations become 0.75 and 2 mmol/L. Water now starts moving toward the right. The same ideal final volumes are reached from the opposite direction.

This comparison separates an endpoint from a trajectory. The lab predicts neither speed nor how long equilibrium takes. It also does not let a real cell expand indefinitely: membrane tension and wall pressure would require a different model.

Explain a new case

Use 2 mmol left, 8 mmol right and initial volumes 5 L each. Predict the direction before moving a control, then derive final volumes by conservation. Check both solute/volume ratios. In a report, explicitly label these as ideal predictions; do not present the final volumes as observations of a living cell.

Why water is a useful cellular solvent

A water molecule has an uneven distribution of electrical charge: oxygen carries a partial negative charge and the hydrogen ends carry partial positive charges. The molecule is neutral overall. These partial charges permit interactions with ions and other polar molecules, and hydrogen bonding among water molecules.

Water can surround separated ions and interact with many polar solutes. Nonpolar regions interact less favorably with water, helping explain why phospholipid tails are buried inside a membrane rather than exposed on its watery surfaces. Water is not a universal solvent, and dissolving does not make a solute disappear.

Hydrogen bonding also contributes to cohesion and to the energy needed to warm water or evaporate it. Those properties matter for transport and temperature regulation, but the osmosis lab calculates neither temperature nor evaporation. Background: water and living systems.

Separate two mechanisms: evaporation removes water from an open leaf surface; osmosis redistributes water across a selectively permeable membrane. For each, name the boundary crossed and explain what happens to a nonvolatile retained solute.

Check the distinction

During evaporation, water enters the gas phase; a nonvolatile solute remains behind. During the ideal osmosis comparison, liquid water crosses the membrane while the specified solute cannot. Both can change concentration, but the lab only conserves and redistributes its fixed total water between two compartments. It cannot predict the outcome of an evaporating open system without an additional water balance.

A hydrogen bond between water molecules is not the covalent O–H bond inside one molecule. Evaporation separates molecules; it does not ordinarily split them into hydrogen and oxygen. Use that distinction when explaining why water can change phase without changing its molecular formula.

Apply

In the model, 10 L total water surrounds retained amounts of 3 mmol left and 7 mmol right. What is the ideal final left volume?

Public practice checks a specific claim. It does not establish independent mastery.

Why can a plant cell stop taking in water before the inside and outside solute concentrations match? State which assumption of the model must change.

Continue

Completion requires a saved prediction, at least one capture and a reflection. Presence checks do not grade your reasoning.

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