BIOSTATISTICS- Introduction, Measure of central tendency

BIOSTATISTICS- Introduction, Measure of central tendency


INTRODUCTION:

  • STATISTICS : is the science of compiling, classifying and tabulating numerical data & expressing the results in a mathematical or graphical form.
  • BIOSTATISTICS : is that branch of statistics concerned with mathematical facts & data related to biological events.
USES OF STATISTICS:
  • To assess the state of oral health in the community and to determine the availability and utilization of dental care facilities. 
  •  To indicate the basic factors underlying the state of oral health by diagnosing the community and solutions . 
  •  To determine success or failure of specific oral health care programs or to evaluate the program action. 
  •  To promote health legislation and in creating administrative standards.
MEASURES OF CENTRAL TENDENCY:
  • A single estimate of a series of data that summarizes the data – the measure of central tendency.
Objective:
  • To condense the entire mass of data.
  • To facilitate comparison.
PROPERTIES:
  • Should be easy to understand and compute. 
  •  Should be based on each and every item in the series. 
  •  Should not be affected by extreme observations. 
  •  Should be capable of further statistical computations. 
  •  Should have sampling stability.
  • The most common measures of central tendeny that are used in dental sciences are : 
    •  Arithmetic mean – mathematical estimate.
      • Simplest measure of central tendency.
      • Most commonly used
      • Ungrouped data:Mean=Sum of all the observations in the data / Number of observations in the data
      • Grouped data:Mean=Sum of all the variables multiplied by the corresponding frequency in the data/ Total frequency
    •  Median – positional estimate:
      • Middle value in a distribution such that one half of the units in the distribution have a value smaller than or equal to the median and one half have a value greater than or equal to the median. 
      • Extreme values in the series  
      • All the observations are arranged in the order of the magnitude. 
      •  Middle value is selected as the median. 
      • Most commonly used statistical average.
      •  Odd number of observations : (n+1)/2. 
      •  Even number of observations: mean of the middle two values is taken as the mean.
    •  Mode – based on frequency:
      • The mode or the modal value is that value in a series of observations that occurs with the greatest frequency. 
      •  When mode is ill defined, it can be calculated using the relation 
      •  Mode = 3 median – 2 mean

Exam Important

  • Mean and standard deviation can be worked out only if data is on Interval/Ratio scale 
  • Median is the most commonly used statistical average.
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