Exam Questions for Sampling Techniques Flashcards

1
Q

Describe the techniques you would use ot obtain RELIABLE DATA in order to compare the sizes of the population of the snail in the muddy area and in the area covered by vegetation.

A
  1. Use of LARGE numbers of quadrats in each area ( if no. mentioned then 10+)
  2. Random sampling METHOD (e.g. grid + random no.s) OR systematic sampling METHOD
  3. Counting
    OR
  4. Mark and release
  5. Recapture
  6. Calculate proportion of marked snails in teh second sample
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2
Q

Describe how you would measure the pH of a sample of the mud.

A
  1. Use of indicator OR meter OR probe

2. Detail e.g. obtaining soil solution (dampl soil is neutral)

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3
Q

Snails burrow into the mud when the tide is out.

Suggest 2 advantages to the snails of this behaviour.

A
  1. Hidden from predators

2. Prevents dessication/keeps moist

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4
Q

Describe how you would use quadrats to determine whether a particular plant species has a clustered or random distribuition.

A
  1. Use of random nos. to place quadrats
  2. No of individuals counted in LARGE nos of quadrats.
  3. Little variation- random, large variation- clustered
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5
Q

Explain why vegetative propagation(reproduction) in plants often results in a clustered distribution. (1 mark)

A

New plants grow attached to parent.

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6
Q

Some plants in a hot, dry desert have a uniform distribution and are widely spread. Suggest how this type of distribution is an advantage to the plants. (2 marks)

A
  1. Less competition

2. For water/nutrients

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7
Q

Describe a practical technique which you could use to find the mean population density of daisies on a lawn. (3 marks)

A
  1. Random sampling method
  2. Use of large nos./ many / at least 10 quadrats in each area
  3. Counting daisies and dividing by the area
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8
Q

Give the null hypothesis for the statistical test on the population density of daisies. (1 mark)

A

The cutting has no effect.

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9
Q

Some plants have adaptations that enable them to grow on lawns that are cut regularly. Suggest 2 of these adaptations and explain the advantage of each. (2 marks)

A
  1. Grows from base not the tips
  2. Growing point not affected
  3. Rapid seed production
  4. Dispersed between cuttings
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10
Q

They decided to lay quadrats every 10 metres rather than use random sampling. Explain the advantage of this. (2 marks)

A
  1. Regular measurements/systematic sampling

2. To establish pattern/detect changes in nos/ detect trends.

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11
Q

Suggest an explanation for placing 5 quadrats, rather than just 1, at each sampling point.

A
  1. Increases sample size
  2. More representative sample/reduces impact of anomalies
  3. Increases reliability
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12
Q

Explain importance of the method of selecting the nettle plant ( 2 marks)

A
  1. Random no. table avoids bias in placing of quadrat

2. Nearest centre avoids bias in choosing plant to measure.

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13
Q

Explain the importance of measuring the 6th leaf. ( 2 marks)

A
  1. To allow valid comparison/so as not to introduce another variable
  2. Reduces/avoids influence of growth/age
  3. Reduces/avoids influence of light/shading.
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14
Q

Explain why standard deviation is more useful than range as a measure of variation within a population. (4 marks)

A
  1. Definition of range + SD/ effect of outliers on range + SD
  2. Ranges are similar in both areas
  3. Suggests that variation within population is similar.
  4. SD smaller in area of high light intensity
  5. Shows that area of high light intensity is a more unifrom population.
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15
Q

What other statistic could be calculated from the standard deviation that would give an indication of how the mean leaf length might vary in other samples form the same population of nettles? (1 mark)

A

Standard error (of the mean)

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16
Q

Explain how a colony of genetically-identical Pleurococcus cells could develop from a single original cell ( 2 marks)

A
  1. Mitosis
  2. Followed by7 cytokinesis/ cells divide into 2 cells
  3. Repeated many times
17
Q

Suggest how this 10 cm * 10 cm quadrat was used to obtain the percentage cover of Pleurococcus at each point. (2 marks)

A
  1. Each small square represents 1 %
  2. Count no of squares containing Pleurococcus
  3. Credit an indication of percntge was calculated
18
Q

Suggest how more evidence for the relationship between light intensity and the distribution of Pleurococcus could be obtained. (3 marks)

A
  1. Obtain more data outside
  2. Processing the data e.g. plotting a scatter graph, correlation test.
  3. Interpolation of graph
  4. Extended study e.g. lab experiments
  5. Looking at results of previous studies
19
Q

Suggest advantages to lichens of being able to reproduce both sexually and asexually (2 marks)

A
  1. Advantage of sexual reproduction (genetically different/greater gene poo/greater genetic diveresityl)
  2. Advantage of asexual reproductin: fasater/one o feach organism needed/conserves advantagous alleles)
20
Q

Suggest how percent cover of lichens can be determined (3 marks)

A
  1. use quadart
  2. Idea of random/systematic campling
  3. Count no. of squares/determine area containing lichen
  4. Credit an indication of how the percentage was calculated.
21
Q

Explain how light intensity could be measured at the surface of the wall. (2 marks)

A
  1. Use of light probe/sensor

2. Taking several measurements

22
Q

Suggest how data collected could be used to show whether there is a relationship between the abundance of lichen and light intensity. (3 marks)

A
  1. Plot a scatter graphy of light intesity against lichens
  2. Look for a correlation.
  3. Ref to use of stats test
  4. Appropriate naamed test, e.g. Spearman’s rank
23
Q

Suggest why quadrats were divided into 25 smaller sections. (2 marks)

A
  1. Make it easier to estimate/count
  2. More precise
  3. Each section will be 4%.