Free worked solutions · 2026 Edition

IB Biology Tools for Biology worked solutions

Worked solutions to every practice question in Tools for Biology of Photon Biology: Study Guide for the IB Diploma (SL & HL). Try each question, then compare your working with the full solution.

  • SL & HL
  • 34 questions
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Basic practice

Question A1

[1 mark]
A student measures how light intensity affects the rate of photosynthesis in pond weed by counting bubbles. Which is the dependent variable? (A) Distance of the lamp from the weed (B) Temperature of the water (C) Number of bubbles released per minute (D) Mass of pond weed used
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The dependent variable is the quantity that is measured to see the response: the number of bubbles per minute (C). Distance from the lamp is the independent variable, and water temperature and mass of weed are controlled variables.

Final answer

C

Question A2

[1 mark]
A balance reads 2.50\,\mathrm{g} with an uncertainty of \pm0.01\,\mathrm{g}. What is the percentage uncertainty? (A) 0.04\% (B) 0.4\% (C) 4\% (D) 25\%
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0.01/2.50\times100=0.4\% (B).

Final answer

B

Question A3

[1 mark]
Why do electron microscopes show more detail than light microscopes? (A) Electrons have a shorter wavelength than visible light. (B) Electron beams can be used to view living cells. (C) Their lenses are made of better glass. (D) Their specimens need no preparation.
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Electrons have a much shorter wavelength than visible light, so the resolution is greater (A). Electron microscopes cannot image living cells (B), use magnetic lenses (C) and usually need a stain or coating (D).

Final answer

A

Question A4

[1 mark]
The image of a cell measures 45\,\mathrm{mm} and the actual cell is 0.15\,\mathrm{mm}. What is the magnification? (A) \times30 (B) \times3.0 (C) \times300 (D) \times3000
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Magnification = image size over actual size =45/0.15=\times300 (C).

Final answer

C

Question A5

[1 mark]
Why is the start line of a chromatogram drawn in pencil? (A) Pencil is easier to see on silica (B) Pencil lines are thinner than ink (C) Pencil dissolves and mixes with the sample (D) Pencil does not dissolve in the solvent
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Graphite does not dissolve in the solvent, so it does not move up the paper and add coloured spots (D). Ink dissolves and would run with the pigments.

Final answer

D

Question A6

[1 mark]
In gel electrophoresis of DNA, in which direction do the fragments move and which travel furthest? (A) Towards the negative electrode; the smallest (B) Towards the positive electrode; the smallest (C) Towards the positive electrode; the largest (D) Towards the negative electrode; the largest
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DNA is negatively charged, so it moves towards the positive electrode, and the smallest fragments move furthest (B).

Final answer

B

Question A7

[2 marks]
In a mark-recapture study, 24 animals were marked and released. A later sample of 30 animals contained 6 marked animals. Calculate the estimated population size.
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N=M\times n/R=24\times30/6 (1) =120 (1).

Final answer

120

Question A8

[2 marks]
A set of leaf counts is 4,\ 6,\ 6,\ 9,\ 15. Calculate the mean and the median.
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Mean =(4+6+6+9+15)/5=40/5=8.0 (1). Median is the middle value =6 (1).

Final answer

Mean 8.0; median 6.

Question A9

[1 mark]
A t-test on two means gives t=2.9. For 14 degrees of freedom the table gives 2.14 at p=0.05. What is the conclusion? (A) Reject the null hypothesis; the difference is significant. (B) Accept the null hypothesis; the means are equal. (C) Reject the null hypothesis; the difference is not significant. (D) The hypothesis is proved.
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Since 2.9>2.14 the null hypothesis is rejected and the difference between the means is significant at p<0.05 (A). The test does not prove the hypothesis (D).

Final answer

A

Question A10

[2 marks]
The cover of a plant species falls from 40\% to 30\% of a quadrat. (a) Calculate the change in percentage points. [1] (b) Calculate the percentage change. [1]
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(a) 30-40=-10 percentage points (1). (b) (30-40)/40\times100=-25\% (1).

Final answer

(a) -10 points; (b) -25\%.

Question A11

[1 mark]
Which graph shows the number of individuals of five species counted in one quadrat? (A) Bar chart (B) Histogram (C) Scatter graph (D) Line graph of the five counts
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The five species are separate categories, so a bar chart with gaps is correct (A). A histogram is for a continuous variable, and a scatter graph or line graph needs two continuous variables.

Final answer

A

Question A12

[1 mark]
State one advantage of using a data logger to record the temperature of a culture overnight.
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The logger takes readings automatically at set intervals while no one is present (1). Accept: frequent readings, catches rapid changes, avoids observer error.

Final answer

It records at regular short intervals without an observer.

Tutorial practice

Question B1

[5 marks]
A student investigates the effect of temperature on the volume of carbon dioxide produced by yeast in sugar solution in 5 minutes. (a) Identify the independent and the dependent variable. [2] (b) Outline two variables that must be controlled. [2] (c) Suggest why the sugar solution and the yeast should be kept in the bath for several minutes before mixing. [1]
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(a) Independent variable: temperature of the water bath (1). Dependent variable: volume of carbon dioxide collected in 5 minutes (1). (b) Two from: mass or volume of yeast; concentration and volume of sugar solution; pH; type of sugar; time (1 each, max 2). (c) The tubes must reach the bath temperature before the reaction starts, otherwise the temperature during the run is not the one recorded (1).

Final answer

(a) IV: temperature; DV: volume of gas in 5 min. (b) Any two: yeast mass, sugar concentration and volume, pH, time. (c) So the mixture is at the bath temperature when yeast is added.

Question B2

[4 marks]
A student measures 20\,\mathrm{cm^3} of solution first in a 100\,\mathrm{cm^3} cylinder with divisions every 2\,\mathrm{cm^3}, then in a 25\,\mathrm{cm^3} cylinder with divisions every 0.5\,\mathrm{cm^3}. The uncertainty is half a division. (a) Calculate the percentage uncertainty of each measurement. [2] (b) State which cylinder gives the better measurement and why. [1] (c) The student then collects 14.0\,\mathrm{cm^3} of gas in 35\,\mathrm{s}. Calculate the rate, with its unit. [1]
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(a) First: \pm1\,\mathrm{cm^3}, 1/20\times100=5.0\% (1). Second: \pm0.25\,\mathrm{cm^3}, 0.25/20\times100=1.25\approx1.3\% (1). (b) The 25\,\mathrm{cm^3} cylinder, because its percentage uncertainty is smaller (1). (c) 14.0/35=0.40\,\mathrm{cm^3\,s^{-1}} (1).

Final answer

(a) 5.0% and 1.3%. (b) The 25\,\mathrm{cm^3} cylinder, smaller percentage uncertainty. (c) 0.40\,\mathrm{cm^3\,s^{-1}}.

Question B3

[5 marks]
A micrograph of a palisade cell has a scale bar labelled 20\,\mu\mathrm{m}. The bar measures 16\,\mathrm{mm} on the page. The cell is 56\,\mathrm{mm} wide on the page. (a) Calculate the magnification of the micrograph. [2] (b) Calculate the actual width of the cell in micrometres. [2] (c) Explain why ribosomes could not be seen on a light micrograph. [1]
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(a) 16\,\mathrm{mm}=16\,000\,\mu\mathrm{m} (1); M=16\,000/20=\times800 (1). (b) Actual width =56/800=0.070\,\mathrm{mm} (1) =70\,\mu\mathrm{m} (1). (c) Ribosomes are about 25\,\mathrm{nm}, far below the 0.2\,\mu\mathrm{m} resolution of a light microscope, so an electron microscope is needed (1).

Final answer

(a) \times800. (b) 70\,\mu\mathrm{m}. (c) Ribosomes are smaller than the resolution of a light microscope.

Question B4

[5 marks]
A leaf extract is run on a chromatogram. The solvent front is 7.5\,\mathrm{cm} from the origin. Three spots are 6.0\,\mathrm{cm}, 4.5\,\mathrm{cm} and 1.5\,\mathrm{cm} from the origin. Pure pigment X has R_f=0.60. (a) Calculate the R_f of each spot. [2] (b) Identify the spot that is pigment X. [1] (c) Explain why the origin is drawn in pencil and why the solvent front is marked before the paper dries. [2]
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(a) 6.0/7.5=0.80, 4.5/7.5=0.60, 1.5/7.5=0.20 (2 for three correct, 1 for two). (b) The spot at 4.5\,\mathrm{cm} has R_f=0.60 (1). (c) Pencil does not dissolve in the solvent, so it does not run with the pigments (1). The solvent front must be marked at once because it evaporates and its position is lost (1).

Final answer

(a) 0.80, 0.60, 0.20. (b) The spot at 4.5 cm. (c) Pencil does not dissolve; the front moves off the paper and dries.

Question B5

[5 marks]
A forensic laboratory used PCR and gel electrophoresis to compare a crime-scene sample with two suspects. Band sizes in base pairs: scene 300 and 520; suspect 1 300 and 450; suspect 2 300 and 520. (a) Outline the role of Taq polymerase in PCR. [2] (b) State which suspect matches the scene sample. [1] (c) State which fragment travelled furthest in the gel and explain why. [2]
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(a) Taq polymerase adds nucleotides to the primers to make new strands (1). It is heat-stable, so it survives the 95\,{}^\circ\mathrm{C} denaturing step in each cycle (1). (b) Suspect 2, whose bands are at the same positions as the scene (1). (c) The 300 bp fragment (1), because smaller fragments move more easily through the gel (1).

Final answer

(a) Taq polymerase is heat-stable and builds new DNA strands from the primers. (b) Suspect 2. (c) The 300 bp fragment, because smaller fragments move further.

Question B6

[6 marks]
A student samples daisies in a meadow of 400\,\mathrm{m^2} with 20 quadrats, each 0.5\,\mathrm{m^2}, and counts 90 daisies in total. (a) Calculate the mean density of daisies. [2] (b) Estimate the number of daisies in the meadow. [1] (c) Describe how the quadrats should be placed. [2] (d) Meadow A has a Simpson reciprocal index of 5.1 and meadow B of 2.3. State which is more diverse. [1]
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(a) Area sampled =20\times0.5=10\,\mathrm{m^2} (1); density =90/10=9.0\,\mathrm{m^{-2}} (1). (b) 9.0\times400=3600 (1). (c) Lay tapes along two edges as axes (1); choose pairs of random numbers as coordinates and place each quadrat there (1). (d) Meadow A has the higher index so it is more diverse (1), because its individuals are spread more evenly among more species.

Final answer

(a) 9.0\,\mathrm{m^{-2}}. (b) 3600. (c) Random coordinates from two tapes along the edges. (d) Meadow A.

Question B7

[4 marks]
Snails in a garden are sampled by capture, mark, release and recapture. 50 are marked. A second sample has 64 snails, of which 8 are marked. (a) Calculate the estimated population size. [2] (b) State two assumptions of the method. [2]
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(a) N=M\times n/R=50\times64/8 (1) =400 (1). (b) Any two: the marks are permanent and do not harm the snails; there is no migration, birth or death between samples; marked snails mix randomly; sampling is random (1 each, max 2).

Final answer

(a) N=400. (b) Marks do not wear off; no migration, births or deaths; random mixing.

Question B8

[6 marks]
The heights of six seedlings are 8.1,\ 9.3,\ 7.6,\ 8.8,\ 9.0,\ 8.2\,\mathrm{cm}. (a) Calculate the mean height. [1] (b) Calculate the standard deviation. [3] (c) Calculate the standard error of the mean. [1] (d) Explain why the standard error is smaller than the standard deviation. [1]
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(a) 51.0/6=8.5\,\mathrm{cm} (1). (b) Differences -0.4,\ 0.8,\ -0.9,\ 0.3,\ 0.5,\ -0.3 (1); squares sum to 2.04 (1); s=\sqrt{2.04/5}=0.64\,\mathrm{cm} (1). (c) \mathrm{SE}=0.639/\sqrt6=0.26\,\mathrm{cm} (1). (d) The SE is the SD divided by \sqrt n, so it is smaller than the SD for any sample of more than one value (1).

Final answer

(a) 8.5 cm. (b) 0.64 cm. (c) 0.26 cm. (d) SE shrinks with \sqrt n.

Question B9

[5 marks]
A t-test compares the mass of beans grown with two fertilisers and gives t=1.9 with 18 degrees of freedom. The table value for the 5\% level is 2.10. (a) State the null hypothesis. [1] (b) State and justify the conclusion. [2] (c) A cross is expected to give tall and short plants in the ratio 1:1. The observed counts are 52 tall and 48 short. Calculate \chi^2. [1] (d) The critical value for one degree of freedom is 3.84. State what \chi^2 shows about the cross. [1]
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(a) The null hypothesis is that there is no difference between the mean masses (1). (b) 1.9<2.10, so the difference is not significant (1) and the null hypothesis is not rejected (1). (c) \chi^2=(52-50)^2/50+(48-50)^2/50=0.08+0.08=0.16 (1). (d) 0.16<3.84 (1), so the counts fit a 1:1 ratio.

Final answer

(a) There is no difference between the mean masses. (b) 1.9<2.10: not significant; fail to reject. (c) 0.16; (d) 0.16<3.84: fits the ratio.

Question B10

[7 marks]
A student measures the rate of an enzyme at six temperatures.\begin{array}{lcccccc}\hline \text{Temperature / }^\circ\text{C}&\text{10}&\text{20}&\text{30}&\text{40}&\text{50}&\text{60}\\ \hline \text{Rate / }\mu\text{mol min}^{-1}&\text{0.8}&\text{1.6}&\text{3.1}&\text{5.0}&\text{2.2}&\text{0.3}\\ \hline\end{array} (a) State the type of graph to draw and which variable goes on the horizontal axis. [2] (b) Describe the pattern of the data, quoting values. [2] (c) Estimate the optimum temperature. [1] (d) For the readings from 10 to 40\,{}^\circ\mathrm{C} a correlation coefficient r=+0.98 is found. Describe the correlation. [1] (e) State why this coefficient does not show that temperature causes the rate to rise. [1]
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(a) A line graph (1), with temperature, the independent variable, on the horizontal axis (1). (b) The rate rises from 0.8 to 5.0\,\mu\mathrm{mol\,min^{-1}} between 10 and 40\,{}^\circ\mathrm{C} (1), then falls to 0.3 at 60\,{}^\circ\mathrm{C} (1). (c) The optimum is about 40\,{}^\circ\mathrm{C}, the temperature with the highest rate (1); it could lie between 30 and 50. (d) r=+0.98 is very strong and positive (1). (e) A coefficient only shows that the variables change together (1); cause needs a controlled experiment in which only temperature changes.

Final answer

(a) Line graph; temperature on the horizontal axis. (b) Rises from 0.8 to 5.0 between 10 and 40, then falls to 0.3 at 60. (c) About 40 ^\circC. (d) Very strong, positive. (e) Correlation shows association, not cause.

Question B11

HL[5 marks]
In a dihybrid cross the expected ratio of phenotypes is 9:3:3:1. Of 160 offspring the observed counts are 98,\ 27,\ 28,\ 7. (a) Calculate the expected numbers. [1] (b) Calculate \chi^2. [2] (c) Using the critical value 7.81 at p=0.05 for 3 degrees of freedom, state the conclusion. [2]
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(a) Expected =160\times9/16,\ 3/16,\ 3/16,\ 1/16=90,\ 30,\ 30,\ 10 (1). (b) \chi^2=8^2/90+3^2/30+2^2/30+3^2/10=0.71+0.30+0.13+0.90=2.04 (2). (c) Degrees of freedom =4-1=3, critical value 7.81 (1); 2.04<7.81, so the null hypothesis is not rejected and the data fit the ratio (1).

Final answer

(a) 90, 30, 30, 10. (b) 2.04. (c) 2.04 < 7.81: fits.

Question B12

[5 marks]
Two antibiotic discs, P and Q, are placed on a plate spread with bacteria. After incubation the clear zones have diameters 18\,\mathrm{mm} (P) and 14\,\mathrm{mm} (Q). (a) Calculate the area of each zone. [2] (b) Suggest two variables to control so that the comparison is fair. [2] (c) Explain why a disc soaked in sterile water is included. [1]
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(a) P: \pi\times9^2=254\,\mathrm{mm^2} (1). Q: \pi\times7^2=154\,\mathrm{mm^2} (1). (b) Any two: same size of disc and volume of antibiotic; same bacteria and thickness of lawn; same incubation time and temperature (1 each, max 2). (c) A disc soaked in sterile water is a control: any zone around the others is caused by the antibiotic and not by the paper (1).

Final answer

(a) 254\,\mathrm{mm^2} and 154\,\mathrm{mm^2}. (b) Same disc size, same bacterial lawn and incubation. (c) Shows that the paper disc has no effect.

Advanced practice

Question C1

[7 marks]
An electron micrograph of a mitochondrion is printed at a magnification of \times25\,000. The mitochondrion measures 62\,\mathrm{mm} along its length. A ribosome is about 25\,\mathrm{nm} across. (a) Calculate the actual length of the mitochondrion in micrometres. [2] (b) Calculate the width of a ribosome on the micrograph, in millimetres. [2] (c) Comment on whether this micrograph is suitable for measuring ribosomes. [1] (d) Suggest how the measurement could be improved. [2]
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(a) A=62/25\,000=0.00248\,\mathrm{mm} (1) =2.48\,\mu\mathrm m\approx2.5\,\mu\mathrm m (1). (b) 25\,\mathrm{nm}\times25\,000=625\,000\,\mathrm{nm} (1) =0.63\,\mathrm{mm} (1). (c) A ribosome would look less than a millimetre across, too small to measure accurately with a ruler (1). (d) Print or view at a higher magnification (1); a scale bar would also let the size be checked without relying on the stated magnification (1).

Final answer

(a) 2.5\,\mu\mathrm m. (b) 0.63\,\mathrm{mm}. (c) Too small to measure with a ruler. (d) Higher magnification or a scale bar.

Question C2

[8 marks]
A student grows seedlings under three colours of light for 14 days with 10 seedlings per colour. Heights are mean \pm SD in cm: red 12.4\pm1.1; blue 13.1\pm1.4; green 8.2\pm1.0. The t formula is t=(\bar x_1-\bar x_2)/(s_1^2/n_1+s_2^2/n_2)^{1/2} and the critical value for 18 degrees of freedom at p=0.05 is 2.10. (a) Calculate t for red against blue and state the conclusion. [3] (b) Calculate t for red against green and state the conclusion. [3] (c) Suggest two controls needed so that colour is the only variable that changes. [2]
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(a) t=0.7/\sqrt{1.4^2/10+1.1^2/10}=0.7/\sqrt{0.317}=0.7/0.563=1.24 (2). 1.24<2.10, so red and blue do not differ significantly (1). (b) t=4.2/\sqrt{1.1^2/10+1.0^2/10}=4.2/\sqrt{0.221}=4.2/0.470=8.9 (2); 8.9>2.10, so red and green differ significantly (1). (c) Any two controls or improvements: the lamps give equal light intensity at the same distance; same compost, water and temperature; more seedlings or repeats (1 each, max 2, may be given with a reason).

Final answer

(a) 1.24: not significant. (b) 8.9: significant. (c) Same lamp power and distance, same compost and water, more seedlings.

Question C3

[7 marks]
A student records presence or absence of species X and bracken in 80 random quadrats. Both: 12; X only: 28; bracken only: 14; neither: 26. (a) Calculate the expected number of quadrats for each of the four combinations. [2] (b) Calculate \chi^2. [2] (c) The critical value is 3.84 at p=0.05. State the conclusion. [2] (d) Suggest one way to make the conclusion more reliable. [1]
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(a) X is present in 40 and bracken in 26 quadrats. Expected both =40\times26/80=13; X only =40\times54/80=27; bracken only =40\times26/80=13; neither =40\times54/80=27 (2 for all four, 1 for two). (b) \chi^2=(12-13)^2/13+(28-27)^2/27+(14-13)^2/13+(26-27)^2/27=0.077+0.037+0.077+0.037=0.23 (2). (c) Degrees of freedom =1, critical value 3.84 (1); 0.23<3.84, so there is no significant association (1). (d) A larger number of quadrats or repeating in other areas (1 if included).

Final answer

(a) 13, 27, 13, 27. (b) 0.23. (c) Not significant: no association. (d) Use a larger sample.

Question C4

[6 marks]
A student makes a calibration curve with a colorimeter. Standards of 0,\ 1,\ 2,\ 3,\ 4\,\mathrm{mmol\,dm^{-3}} give absorbances 0.00,\ 0.11,\ 0.22,\ 0.34,\ 0.44. A sample gives absorbance 0.28. (a) Determine the concentration of the sample. [3] (b) State the purpose of a blank. [1] (c) The sample is replaced by one with absorbance 0.80. Suggest what the student should do. [1] (d) State what to draw through the plotted standards. [1]
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(a) The best-fit line through the origin has gradient 3.33/30=0.111 per \mathrm{mmol\,dm^{-3}} (1), so 0.28/0.111=2.5\,\mathrm{mmol\,dm^{-3}} (2; reading 2.5 from a drawn line also earns the marks). (b) A blank of reagent with no coloured product sets the zero, so only the coloured product is measured (1). (c) A reading above 0.44 would be beyond the standards, so the line may not continue straight there; dilute the sample and repeat (1). (d) Draw a best-fit line through the points (1).

Final answer

(a) 2.5 mmol dm^{-3}. (b) Zero with a blank. (c) Do not extrapolate. (d) Line of best fit.

Question C5

[6 marks]
An oxygen sensor connected to a data logger records the dissolved oxygen in a flask of germinating seeds at two-minute intervals.\begin{array}{lcccccc}\hline \text{Time / min}&\text{0}&\text{2}&\text{4}&\text{6}&\text{8}&\text{10}\\ \hline \text{Oxygen / mg dm}^{-3}&\text{8.0}&\text{7.2}&\text{6.5}&\text{5.9}&\text{5.4}&\text{5.0}\\ \hline\end{array} (a) Calculate the mean rate of oxygen use over the 10 minutes. [1] (b) Calculate the rate in the first two minutes. [1] (c) Compare the two rates and suggest a reason for the difference. [2] (d) Describe the trend, quoting the rate in the last interval. [1] (e) State one advantage of a logger for this experiment. [1]
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(a) (8.0-5.0)/10=0.30\,\mathrm{mg\,dm^{-3}\,min^{-1}} (1). (b) (8.0-7.2)/2=0.40\,\mathrm{mg\,dm^{-3}\,min^{-1}} (1). (c) The rate falls over the run (1), probably because the falling oxygen concentration limits aerobic respiration (1). (d) The rate falls from 0.40 in the first interval to 0.20 in the last (1). (e) The logger gives frequent readings without an observer, so the change in rate is clear (1).

Final answer

(a) 0.30. (b) 0.40. (c) Oxygen used up. (d) Rate falls. (e) Frequent readings.

Question C6

[6 marks]
A student compares the same protein in four species using a public sequence database. The percentage of amino acids identical to the human protein: chimpanzee 99\%, mouse 85\%, chicken 62\%, zebrafish 48\%. (a) Describe the trend in the data. [1] (b) Deduce what the data suggest about relatedness to humans. [2] (c) Evaluate the use of one protein and a public database to decide relatedness. [3]
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(a) The percentage identity falls from 99\% for the chimpanzee to 48\% for the zebrafish (1). (b) The more similar the sequence, the more recently the species shared an ancestor with humans (1), so the chimpanzee is the closest relative and the zebrafish the most distant of the four (1). (c) One protein may evolve at a different rate from the whole genome, so the conclusion should be checked with other genes (1). The student should record the database, the date and whether the entry was curated by experts (1).

Final answer

(a) Identity falls from 99 to 48. (b) Chimpanzee closest; zebrafish furthest. (c) One protein only; check source and curation.

Connected questions

Question X1

Connected questions[7 marks]
Tools + D2.3. Potato cylinders of the same size are placed in sucrose solutions. Mean percentage change in mass (n=5): 0.2\,\mathrm{mol\,dm^{-3}}, +6.0\% (SD 1.1); 0.4\,\mathrm{mol\,dm^{-3}}, -1.0\% (SD 0.9). (a) Estimate the isotonic concentration by interpolation. [2] (b) Explain the loss of mass above the isotonic concentration, using water potential. [2] (c) Calculate the standard error of the mean for 0.2\,\mathrm{mol\,dm^{-3}}. (Include the working.) [3]
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(a) The sign changes between the two solutions. Zero change at 0.2+0.2\times6.0/(6.0+1.0) (1) =0.37\,\mathrm{mol\,dm^{-3}} (1). (b) Above the isotonic concentration the solution has a lower water potential than the cells (1), so water leaves the cells by osmosis and the strips lose mass (1). (c) \mathrm{SE}=1.1/\sqrt5=0.49 (2).

Final answer

(a) 0.37\,\mathrm{mol\,dm^{-3}}. (b) Water leaves by osmosis down the gradient. (c) 0.49.

Question X2

Connected questions[7 marks]
Tools + C4.1. A beetle population is estimated in two years with capture, mark, release and recapture. Year 1: 50 marked, second sample 60, 10 marked. Year 2: 50 marked, second sample 70, 7 marked. (a) Estimate the population in each year. [2] (b) Calculate the percentage change. [2] (c) Suggest two ecological reasons for the change. [2] (d) Suggest one reason why the estimates could be unreliable. [1]
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(a) Year 1: 50\times60/10=300 (1). Year 2: 50\times70/7=500 (1). (b) (500-300)/300\times100=+67\% (2). (c) Any two: more food, fewer predators, milder weather, immigration (1 each, max 2). (d) The marked beetles did not mix with the others, or marks harmed them (1).

Final answer

(a) 300 and 500. (b) +67%. (c) More food or fewer predators. (d) Marked beetles stay in place.

Question X3

Connected questions[5 marks]
Tools + D1.1. A PCR starts with 12 template molecules and runs for 8 cycles with perfect efficiency. (a) Calculate the number of copies after 8 cycles. [2] (b) Explain why primers are required. [2] (c) State the effect of 95\,{}^\circ\mathrm{C} on the DNA. [1]
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(a) 12\times2^8=12\times256=3072 (2). (b) DNA polymerase can only add nucleotides to an existing 3^{\prime} end (1), so the primers give it a starting point on each template strand (1). (c) At 95\,{}^\circ\mathrm{C} the hydrogen bonds between the strands break (1).

Final answer

(a) 3072. (b) Polymerase adds nucleotides only to a primer. (c) The strands separate.

Question X4

Connected questions[6 marks]
Tools + C1.2. A respirometer holds 2.0\,\mathrm{g} of germinating seeds. Potassium hydroxide absorbs the carbon dioxide. The coloured liquid moves 24\,\mathrm{mm} in 10 minutes along a capillary tube of internal radius 1.0\,\mathrm{mm}. (a) Calculate the volume of oxygen absorbed. [2] (b) Calculate the rate of oxygen uptake in \mathrm{mm^3\,g^{-1}\,min^{-1}}. [2] (c) Explain the role of the potassium hydroxide. [1] (d) Suggest why a second tube containing glass beads is set up. [1]
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(a) Volume =\pi r^2h=\pi\times1.0^2\times24 (1) =75\,\mathrm{mm^3} (1). (b) Rate per gram per minute =75.4/(2.0\times10) (1) =3.8\,\mathrm{mm^3\,g^{-1}\,min^{-1}} (1). (c) The potassium hydroxide removes the carbon dioxide produced, so the volume change is due to oxygen uptake alone (1). (d) A control tube with glass beads of the same volume shows changes in temperature or pressure that are not due to the seeds (1).

Final answer

(a) 75\,\mathrm{mm^3}. (b) 3.8\,\mathrm{mm^3\,g^{-1}\,min^{-1}}. (c) So only oxygen uptake changes the gas volume. (d) Control for temperature and pressure.

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Photon Biology: Study Guide for the IB Diploma (SL & HL)

Tools for Biology from the core ideas to full exam questions, with question types, worked examples and graded practice.

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