A student used a potometer to measure the rate of water uptake by a leafy shoot. The air bubble moved 36 mm along the capillary tube in 5 minutes. The radius of the capillary tube is 0.5 mm.
(a) Calculate the rate of water uptake in mm³ per minute.
Use: volume = $\pi r^2 l$
Give your answer to 2 significant figures. [4]
(b) The student then put the potometer in a warmer room. Explain why the rate of water uptake increased. [2]
- (a) $\pi \times 0.5^2 \times 36$; alternative route: $36 \div 5$ (= 7.2 mm per minute) scores this mark(1)
- (a) = 28.3 (mm³); allow 28.27 / 28.274 / 9π; alternative route: $\pi \times 0.5^2 \times 7.2$ scores this mark(1)
- (a) 28.3 ÷ 5 = 5.65 or 5.66 (either route); allow ecf from an incorrect volume(1)
- (a) 5.7 (mm³/min) to 2 s.f.; a correct answer of 5.7 with no working scores 4 marks; 5.65 or 5.66 (not rounded) scores 3 marks(1)
- (b) (higher temperature so) water evaporates faster / water vapour diffuses out of the stomata faster (because particles have more kinetic energy)(1)
- (b) so the rate of transpiration increases, so more water is drawn up the xylem (from the potometer) to replace it; ignore references to photosynthesis(1)
- Answer: (a) 5.7 mm³/min (b) faster evaporation and diffusion of water vapour from stomata, so more water is drawn up
- Examiner tip: Use the RADIUS, not the diameter, and do not round 28.27 too early.