A student investigated osmosis using potato cylinders. Each cylinder was weighed, placed in a sucrose solution for 30 minutes, blotted dry and reweighed.
| Sucrose concentration / mol per dm³ | Starting mass / g | Final mass / g | Percentage change in mass |
|---|---|---|---|
| 0.0 | 2.50 | 2.80 | +12.0 |
| 0.2 | 2.48 | 2.58 | +4.0 |
| 0.4 | 2.52 | 2.42 | -4.0 |
| 0.6 | 2.46 | 2.21 | |
| 0.8 | 2.50 | 2.15 | -14.0 |
(a) Calculate the percentage change in mass for the cylinder in 0.6 mol per dm³ sucrose solution. Give your answer to one decimal place. [2]
(b) Use the results to estimate the concentration of sucrose that would cause no change in mass. [1]
(c) Explain why the cylinder in 0.0 mol per dm³ (distilled water) gained mass. [2]
(d) Give two variables, other than the time, that the student should keep the same. [2]
- (a) (2.21 − 2.46) ÷ 2.46 × 100 seen; accept change in mass = −0.25 g with ÷ 2.46; correct final answer with no working scores both marks(1)
- (a) −10.2 (%); accept 10.2 (%) decrease; do not award −10.16 (not to 1 d.p.) for this mark(1)
- (b) 0.3 (mol per dm³); accept any value from 0.28 to 0.32(1)
- (c) water moves into the (potato) cells by osmosis(1)
- (c) from a dilute solution / high water concentration (outside) to a more concentrated solution / lower water concentration (inside cells) through a partially permeable membrane; accept down a water concentration gradient / water potential gradient; accept cell sap / cytoplasm more concentrated than the water(1)
- (d) any two from: size / length / diameter / surface area / starting mass of cylinder; volume of solution; temperature; same potato / variety; blotting method — first mark(1)
- (d) second correct variable; ignore 'same amount' unqualified; do not credit time (excluded by the question) or concentration of sucrose (independent variable)(1)
- Answer: (a) −10.2% (b) 0.3 mol per dm³ (c) water entered cells by osmosis from more dilute solution (d) e.g. cylinder size, volume of solution, temperature
- Examiner tip: Percentage change must be divided by the STARTING mass, not the final mass — dividing by 2.21 gives −11.3% and loses the accuracy mark.