Question 1 Report
A student investigated osmosis using strips of carrot tissue. Several strips were cut, each with an initial length of 50 mm, and each strip was left in a different concentration of sucrose solution for 24 hours. After this time each strip was removed and its new length was measured against a millimetre scale, as shown, so that the change in length could be calculated. Measuring the length before and after allowed the student to compare the effect of each solution. The table shows the results that were obtained. Use the diagram and the table, with your knowledge of osmosis, to answer the questions.
| Solution | Initial length (mm) | Final length (mm) | Percentage change in length (%) |
|---|---|---|---|
| distilled water | 50 | 53 | +6.0 |
| 0.3 mol/dm3 sucrose | 50 | 49 | -2.0 |
| 0.5 mol/dm3 sucrose | 50 | 46 |
(a) State the dependent variable in this investigation. [1]
(b) Complete the table by calculating the percentage change in length of the strip in the 0.5 mol/dm3 solution. Show your working. [2]
(c) Explain why the strip in distilled water increased in length. [3]
(d) Describe how the student could measure the length of a carrot strip accurately. [2]
(e) Explain why percentage change in length is a better measure than the actual change in length. [2]
(f) Suggest one source of error in this investigation. [1]
(g) Predict the change in length of a carrot strip placed in a 1.0 mol/dm3 sucrose solution and explain your answer. [3]
(h) Name the process responsible for the change in length. [1]
This osmosis practical tests variables, a percentage-change calculation, and the water-potential reasoning behind turgor changes.
(a) Dependent variable [1] The variable the student measures is the length (change, or percentage change, in length) of the carrot strip. The independent variable is sucrose concentration; the dependent variable is what changes as a result.
(b) Complete the table [2] Percentage change \( = \frac{\text{final} - \text{initial}}{\text{initial}} \times 100 = \frac{46 - 50}{50} \times 100 = -8.0\% \) (1 mark working, 1 mark answer). The completed table is:
| Solution | Initial length (mm) | Final length (mm) | Percentage change (%) |
|---|---|---|---|
| distilled water | 50 | 53 | +6.0 |
| 0.3 mol/dm3 sucrose | 50 | 49 | -2.0 |
| 0.5 mol/dm3 sucrose | 50 | 46 | -8.0 |
(c) Why the strip lengthened in distilled water [3] Distilled water has a higher water potential than the carrot cell contents; so water enters the cells by osmosis (down the water potential gradient, through the partially permeable membrane); the cells become turgid and the strip increases in length.
(d) Measuring length accurately [2] Lay the strip flat against the millimetre scale; read to the nearest millimetre with the eye directly above the scale to avoid parallax error.
(e) Why percentage change is better [2] The strips may not have had exactly the same starting length; expressing the result as a percentage allows a fair comparison between strips of different initial length, because each is judged relative to its own start.
(f) One source of error [1] Any one: strips not exactly 50 mm at the start; a bent or soft strip is hard to measure; surface water not blotted before weighing/measuring; different parts of the carrot used.
(g) Prediction for 1.0 mol/dm3 [3] The strip would decrease in length by more than 8.0% (become even shorter); because 1.0 mol/dm3 sucrose has an even lower water potential than the cell sap; so more water leaves the cells by osmosis and they lose more turgor.
(h) Name the process [1] Osmosis.
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