📏 Line transect
Lay a tape measure from the base of the tree out into the open field. Place a quadrat at set distances, such as every 2 m, and count the dandelions in each one.
Sign up to access the complete lesson and track your progress!
Unlock This CourseThis required practical has two jobs. First, you measure the population size of a common species in a habitat. Second, you use sampling to investigate the effect of a factor on the distribution of that species.
Your teacher will pick a common plant that is easy to spot and count, such as dandelions on a school field. You already know how quadrats and transects work from the lesson Sampling with Quadrats and Transects. Here you put them to use as a full investigation.
Key terms:
The aim is to estimate how many dandelions live on the whole field by counting them in small samples.
A field measures 20 m by 20 m, so its area is 400 m2. Counts in ten 1 m2 quadrats were 4, 7, 5, 6, 3, 8, 5, 6, 4 and 2.
Total = 50, so mean = 50 ÷ 10 = 5 dandelions per m2.
Estimated population = mean per m2 × total area = 5 × 400 = 2,000 dandelions.
Use the right area units. If your quadrat is 0.25 m2 and the mean count is 3, then there are 3 ÷ 0.25 = 12 per m2. Multiply by the field area after that.
Now ask a question about distribution. Dandelions need light to photosynthesise, so you might predict they grow better in the open than in the shade of a tree. Your hypothesis could be: the further from the tree, the more dandelions there will be.
A random sample cannot test this, because conditions change gradually across the ground. A transect is better.
Lay a tape measure from the base of the tree out into the open field. Place a quadrat at set distances, such as every 2 m, and count the dandelions in each one.
At each quadrat, hold a light meter at ground level and record the light intensity. Take the reading in the same way every time.
A belt transect does the same job but samples a whole strip. You place the quadrat edge to edge along the line, so nothing along the strip is missed. It takes longer, but it gives a fuller picture.
Take more than one quadrat at each distance, for example three, and use the mean. This lowers the effect of one odd patch of ground.
Soil type and moisture are hard to control in a field. This is why you must say that they could affect the results.
Draw a results table before you go outside. Include units in the headings.
The mean results from three quadrats at each distance were:
Distance 0 m: light 120 units, 1 dandelion
2 m: light 300 units, 3 dandelions
4 m: light 520 units, 6 dandelions
6 m: light 700 units, 9 dandelions
8 m: light 850 units, 11 dandelions
10 m: light 900 units, 12 dandelions
As light intensity rises, the number of dandelions rises too. This supports the hypothesis.
Plot the distance or light intensity (independent variable) on the x-axis and the mean number of dandelions on the y-axis. Choose scales that fill most of the grid.
Wear sensible shoes and check the ground for holes, glass and litter. Wash your hands afterwards. Do not touch plants you cannot name, and tell your teacher about any allergy such as hay fever or stings.
Count the plants where they grow. Do not pull them up or trample the habitat more than needed. Leave the area as you found it.
A pattern in the data shows a link, but it does not prove that light caused the change on its own.
Placing quadrats where there are lots of plants because they are easy to count. Forgetting to multiply by the total area. Using the quadrat area wrongly when it is not 1 m2. Using a random sample when a transect is needed to test a factor that changes across the habitat. Saying a result is wrong because it is not what you predicted.
A student investigated how the distribution of moss on a wall changes with the amount of shade.
(a) Describe how the student should use a quadrat to measure the number of moss patches along a line from the shady side to the sunny side. [3 marks]
(b) Name the independent variable and the dependent variable. [2 marks]
(c) The student recorded a mean of 6 patches per m2 over a total wall area of 30 m2. Calculate the estimated population. [1 mark]
(a) Lay a tape measure in a straight line from the shady to the sunny side (1). Place a quadrat at regular intervals along the line (1). Count the patches of moss in each quadrat and record them (1).
(b) Independent: the amount of shade or light intensity (1). Dependent: the number of moss patches per quadrat (1).
(c) 6 × 30 = 180 patches (1).
In (a), say that the quadrat is placed at regular intervals along the line and that you count in each one. Do not just write that you use a quadrat.