Research Methods Y1 - Graphs Flashcards
Define scattergram.
A type of graph that represents the strength and direction of a relationship between co-variables in a correlational analysis.
Define bar chart.
A type of graph in which the frequency of each variable is represented by the height of the bars.
Define normal distribution.
A symmetrical spread of frequency data that forms a bell-shaped pattern. The mean, median, and mode are all located at the highest peak.
Define skewed distribution.
A spread of frequency data that is not symmetrical, where the data clusters to one end.
Define positive skew.
A type of distribution in which the long tail is on the positive (right) side of the peak, and most of the distribution is concentrated on the left.
Define negative skew.
A type of distribution in which the long tail is on the negative (left) side of the peak, and most of the distribution is concentrated on the right.
What does a histogram represent?
A graph in which the bars touch each other, showing continuous data that has been divided into categories (known as intervals).
What are line graphs used for?
To show how something changes in value (e.g., scores) over time.
What is a bar chart used for?
To represent data that has been divided into categories, using separate bars to indicate the frequency of each category.
What is a scattergram used for?
To plot the relationship between two co-variables, helping to identify correlations.
What is a key feature of normal distribution?
Most scores are concentrated around the middle of the curve, with very few scores at the extremes.
How does skewed distribution differ from normal distribution?
Skewed distribution is asymmetrical and has a long tail on either the positive or negative side of the curve.
How do the mean, median, and mode shift in positive skew?
They are pulled to the right (positive direction), with the mean being the most affected by extreme values.
How do the mean, median, and mode shift in negative skew?
They are pulled to the left (negative direction), with the mean being the most affected by extreme values.
What percentage of a normal distribution falls within 1 standard deviation of the mean?
68.26%.