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DESCRIPTIVE STATISTICS
1. Summarizing, Organizing, and Presenting data meaningfully and
concisely.
2. It involves a graphical representation of data through charts, graphs, and
tables, which can further aid in visualizing and interpreting the
information.
3. This includes histograms, bar charts, pie charts, scatter plots, and box
plots.
QUALITATIVE (Categorical) QUANTITATIVE
(Numerical)
NOMINAL ORDINAL CONTINUOUS
DISCRETE
MEASURES OF CENTRAL TENDENCY
A single value that attempts to describe a set of data by identifying the central position within that set of data.
Measures of central tendency are sometimes called measures of central location.
MEAN
Total of all the
values divided by the
size of the data set.
Works well when the
distribution is
symmetric and have
no outliers.
MEDIAN
The middle value
where exactly half of
the data values are
above and below it.
Can reduce the effect
of outliers.
Often used when the
data is
nonsymmetrical
MODE
Value that occurs the
most often in the
data set.
More useful to
distinguish between
unimodal &
multimodal
distribution.
MEASURES OF DISPERSION
The measures of dispersion help to interpret the variability of data i.e. to how much homogenous or
heterogeneous the data is. In simple terms, it shows how squeezed or scattered the variable is.
RANGE
The
difference
between the
largest &
smallest
value in the
distribution.
Standard
Deviation
The square
root of the
arithmetic
mean of the
square of the
deviations
measured from
the mean.
Interquartile
Range
Difference
between upper
& lower
quartile i.e.
Q3 - Q1
Variance
The average
of the square
deviation
from the
mean of the
given data
set.
Mean
Deviation
The
arithmetic
mean of the
difference
between the
values and
their mean.
OTHER MEASURES
There are some other measures used in statistics to characterize the location and variability of a data set.
SKEWNESS
It assesses the asymmetry of a probability
distribution.
It quantifies the extent to which the data is
skewed or shifted to one side.
+ve skewness indicates a longer tail on the
right side of the distribution, while -ve
skewness indicates a longer tail on the left
side.
KURTOSIS
A statistical measure of whether the data are
heavy-tailed or light-tailed relative to a
normal distribution.
It is used to find the presence of outliers in
our data & gives us the total degree of
outliers present.
References:
1. www.itl.nist.gov
2. www.scribbr.com
3. www.geeksforgeeks.org
4. www.investopedia.com
5. www.analyticsvidhya.com
SUBMITTED BY : NANDINI S NAIR
MSc Clinical Research 1st
Year

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DESCRIPTIVE STATISTICS.pptx Biostatistics

  • 1. DESCRIPTIVE STATISTICS 1. Summarizing, Organizing, and Presenting data meaningfully and concisely. 2. It involves a graphical representation of data through charts, graphs, and tables, which can further aid in visualizing and interpreting the information. 3. This includes histograms, bar charts, pie charts, scatter plots, and box plots. QUALITATIVE (Categorical) QUANTITATIVE (Numerical) NOMINAL ORDINAL CONTINUOUS DISCRETE
  • 2. MEASURES OF CENTRAL TENDENCY A single value that attempts to describe a set of data by identifying the central position within that set of data. Measures of central tendency are sometimes called measures of central location. MEAN Total of all the values divided by the size of the data set. Works well when the distribution is symmetric and have no outliers. MEDIAN The middle value where exactly half of the data values are above and below it. Can reduce the effect of outliers. Often used when the data is nonsymmetrical MODE Value that occurs the most often in the data set. More useful to distinguish between unimodal & multimodal distribution.
  • 3. MEASURES OF DISPERSION The measures of dispersion help to interpret the variability of data i.e. to how much homogenous or heterogeneous the data is. In simple terms, it shows how squeezed or scattered the variable is. RANGE The difference between the largest & smallest value in the distribution. Standard Deviation The square root of the arithmetic mean of the square of the deviations measured from the mean. Interquartile Range Difference between upper & lower quartile i.e. Q3 - Q1 Variance The average of the square deviation from the mean of the given data set. Mean Deviation The arithmetic mean of the difference between the values and their mean.
  • 4. OTHER MEASURES There are some other measures used in statistics to characterize the location and variability of a data set. SKEWNESS It assesses the asymmetry of a probability distribution. It quantifies the extent to which the data is skewed or shifted to one side. +ve skewness indicates a longer tail on the right side of the distribution, while -ve skewness indicates a longer tail on the left side. KURTOSIS A statistical measure of whether the data are heavy-tailed or light-tailed relative to a normal distribution. It is used to find the presence of outliers in our data & gives us the total degree of outliers present.
  • 5. References: 1. www.itl.nist.gov 2. www.scribbr.com 3. www.geeksforgeeks.org 4. www.investopedia.com 5. www.analyticsvidhya.com SUBMITTED BY : NANDINI S NAIR MSc Clinical Research 1st Year