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Quantitative Investigations of Variation Simplified Revision Notes

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4.6.7 Quantitative Investigations of Variation

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Quantitative investigations allow scientists to measure and compare variation within and between species. These studies rely on numerical data and statistical analysis to draw conclusions.

Key Concepts

  1. Types of Variation:
  • Interspecific Variation: Differences between species.
  • Intraspecific Variation: Differences within individuals of the same species.
  1. Importance of Reliable Data:
  • A large sample size is necessary to minimise the effects of chance on results.
  • Random sampling reduces bias and ensures a representative dataset.
  1. Measurement of Characteristics:
  • Measure observable characteristics like size, mass, or shape.
  • Analyse genetic information such as DNA base sequences, mRNA, or amino acid sequences.

Statistical Techniques

  1. Mean: The average value of a dataset.
  • Provides an overall measure of central tendency.
  1. Standard Deviation (SD):
  • Indicates the spread of data around the mean.
  • A small standard deviation suggests low variation, while a large standard deviation suggests high variation.
  1. Normal Distribution:
  • Data often follows a normal distribution curve (bell-shaped), with most individuals clustering around the mean.
  • Used to identify patterns in variation.
  1. Comparison of Data:
  • Use standard deviations and overlap to assess the significance of differences between groups or species.

Steps in Quantitative Investigations

  1. Sampling:
  • Use random sampling methods (e.g., quadrats, transects) to avoid bias.
  • Ensure a large sample size to make the results reliable.
  1. Data Collection:
  • Record measurements for the selected characteristic (e.g., height, weight).
  1. Statistical Analysis:
  • Calculate the mean and standard deviation for the data.
  • Analyse the distribution (normal or skewed).
  • Compare datasets using overlap of standard deviations.

Key Formula

Standard Deviation (SD):

SD=Σ(xxˉ)2n1SD = \sqrt{\frac{\Sigma (x - \bar{x})^2}{n - 1}}

Where:

  • xx= each value in the dataset.
  • xˉ= mean of the dataset.
  • nn = total number of values.
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Exam Tip

Be ready to interpret data from graphs and tables in exams. Ensure you can calculate or interpret the mean and standard deviation, and explain how these measures relate to variation within and between species.

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