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Quantitative vs qualitative data
Quantitative data: involves measuring something, statistical analysis, collected in experiment based research methods
Strengths: objective and scientific, less prone to researcher bias. Data collection methods are efficient
Weaknesses: lack of depth, not capturing complexities. Reductionism and simplifying
Qualitative data: involves finding out what people think I'm more detail, collected in case studies.
Strengths: Rich, in depth understanding, detailed insights. Contextual understanding, holistic views
Weaknesses: subjectivity issues, researcher bias. Time consuming and resource intensive
Primary vs secondary data
Primary: collected directly from participants by researchers for their own research aim. Obtain first hand knowledge to test a hypothesis. Sources are questionnaires, interviews, observation
Strength: authentic data, controlled extraneous variables
Weaknesses: time and resources, needs planning and prep.
Secondary: collected or created by someone for their own purposes, researcher applies and recycles it to their own hypothesis. Can be for meta analysis. Sources are articles, websites or books, meta analysis
Strengths: easy access, inexpensive and not as time consuming
Weaknesses: loss of extraneous variable control. Data not obtained for the specific purpose of your investigation
Meta analysis
A collection of different research studies, independent. Trends and patterns. Re- analyze existing dataset. Statistical
Strengths: high statistical power, resolves conflict with refuting research. High generalisability and high sample
Weaknesses: “garbage in garbage out” problem. Eg. Bad studies cause a bad meta analysis. Selection bias
Measures of quantitative data
Measures of central tendency- info about the typical score (averages). Reduces a large amount of data (raw data) to a single value eg. A number, to represent that entire data set. Three measures: mean, median, mode
Measures of dispersion- info about how spread out the scores are (variability).
Mean
Mean: the statistical average set of data, calculated by adding all the scores together and dividing by the number of values.
Strengths- uses all the scores so is powerful and sensitive. Weakness- can be distorted by extreme scores that are much higher or lower than the rest, aka. Outliers/anomalies
Median: middle central value of all datanafter ranking in ascending order.
Strengths- unaffected y extreme scores, easy calculations. Weakness- only takes account of middle values.
Mode: score that occurs most often. Calculated by frequency count
Strength- unaffected by extreme values, easy calculation. Weaknesses: not useful in small sets of data, doesn't account for other values
Measures of dispersion
Range- subtract highest from lowest
Strengths- quick and easy calculation, takes account of extreme scores. Weaknesses- distorted by very extreme scores, fails to a show if scores are evenly spread around the mean
Standard deviation- sophisticated method of spread.
Strength- takes account of all scores and is sensitive measure of spread. Weakness- less meaningful if data isn't normally distributed, time consuming
Calculating sd
Calculate difference between each score and the mean
Square each of those differences
Add squared differences together
Divide by total no. of scores in data set
Percentages
%: Number/total x100
% decrease or increase : difference/original x100
Presenting data
Bar charts- non continuous (nominal) data
Histograms- continuous scale of measurements, shows distribution
Pie charts- circular statistical data
Scattergrams- correlations and relationships
Summary/results table- summarise main findings
Distributions
Normal distribution: any given attribute or behaviour will gain a score that centres on the mean. Symmetrical and the median mode and mean are all at the peak of the curve.
Negatively skewed data: more high scores than low scores. Ceiling effect as data is clustered around the high scores. Test is easy. Mean is lower than the mode
Positively skewed data: more low scores than high scores. Floor effect because data is clustered around low scores. Test is hard. Mean is higher than the mode
Levels of measurements
Nominal data: categories eg. Colours, 20-40 and 40-60. Frequency count, factors only belong to one category.
Ordinal data: numbers placed in ascending or descending rank order. Has a true zero. Eg. Pain levels from 1-10. True intervals are unknown between each individuals score (my rating of 7/10 isn’t the same as someone else’s rating of 7/10)
Interval data: gaps between each interval are equal and set and known. Eg. The difference between 100-70 are the same units as the difference between 80-60
Nominal, ordinal and interval
Nominal: mode
Strengths: simple, clear eg. tally’s. weaknesses: lack of depth only mode
Ordinal: mode, median
Strengths: useful for complex, subjective data. Weaknesses: gaps in between are unrankable
Interval: mode, median, mean
Strengths: can be converted to ordinal data, more sensitive testing. Weaknesses: reductionist when comes to complex ideas, lacks true zero