METHODS
OF
REPRESENTATION OF
DATA
1
TABLE OF CONTENT
2
1. Introduction
a) What do you mean by data
b) Types of statistical data
i. Qualitative data
ii. Quantitative data
2. Methods of representation of data
a) Tabulation
b) Drawings/Graphs
I. Presentation of Quantitative data through graphs
i. Histogram
ii. Frequency Polygon
iii. Frequency Curve
iv. Line chart or graph
v. Cumulative frequency diagram
vi. Scatter/Dot diagram
TABLE OF CONTENT
3
II. Presentation of Qualitative data through graphs
i. Bar diagram
ii. Pie/Sector diagram
iii. Pictogram/Picture diagram
iv. Map diagram / Spot map
3. Summary
4. Conclusion
4
INTRODUCTION
INTRODUCTION
5
 DATA :
 Data, the plural of datum ,are facts expressed in
numerical terms .
 Information in raw or unorganized form (such as
alphabets, numbers, or symbols) that refer to, or
represent, conditions, ideas, or objects.
INTRODUCTION Contd.
6
Statistical data can be divided into broad
categories :
1. Qualitative data
2. Quantitative data
Dixit JV.Principles and practice of biostatistics.4th ed.In:M/s Banarsidas bhanot publishers
2009.chapter-2.Collection and presentation of data.p.5-24
INTRODUCTION Contd.
7
1. Qualitative Data :
 Is also called as enumeration data.
 It represents a particular quality or attribute.
 These are expressed as numbers without units of
measurements.
 Examples : Religion,Sex,blood group, (Tall/Short)
etc
Dixit JV.Principles and practice of biostatistics.4th ed.In:M/s Banarsidas bhanot publishers
2009.chapter-2.Collection and presentation of data.p.5-24
INTRODUCTION Contd.
8
2. Quantitative Data:
 Is also called as measurement data.
 These are expressed as number with or without units
of measurements.
 Example : Height in cm,Weight in kg,Blood pressure
(mm of Hg)
NEED FOR PRESENTATION OF DATA
9
 The information collected from various sources is
called as raw data .
 It does not lead to any understanding of the situation
 Hence it should be compiled, classified & presented in
a purposive manner to bring out important points
clearly and strikingly
10
PRINCIPLES OF PRESENTATION OF
DATA
PRINCIPLES OF PRESENTATION OF DATA
11
 Data should be presented in such a way that data
should:
 arouse interest in reader
 Become concise without losing important details.
 Become simple & meaningful
 Facilitate further statistical analysis
 Define problem & suggest the solution too.
12
METHODS OF REPRESENTATION OF
DATA
METHODS OF REPRESENTATION OF
DATA
13
There are two important methods for
presenting the data:
1. Tabulation
2. Diagrams/Graphs
METHODS OF REPRESENTATION OF DATA
14
1. TABULATION:
 Tables are simple devices used for presentation of
statistical data
General principles that are accepted for table
construction:
 Tables should be as simple as possible
 It should be self-explanatory
 Each row & column should be labeled concisely & clearly
METHODS OF REPRESENTATION OF
DATA
15
1. TABULATION Contd.:
 Table must be numbered
 Title should be clear,concise,and to the point.
 Tables should not be too large
 Foot notes be given wherever necessary providing
additional information, source or explanatory
notes.
TYPES OF TABLES
16
1. Master Table
2. Simple Table
3. Frequency Distribution Table
TYPES OF TABLES
17
1. Master Table:
 They are tables, which contain all the data obtained
from a survey.
Sl.No. Age Sex Education D M F DMF PI
001
002
003
004
TYPES OF TABLES
18
2. Simple Table
 They are one way tables which supply answers to
questions about one characteristic of data only.
TYPES OF TABLES
19
 Example of a simple table :
Number of students in colleges of RSS
Trust in 2011.
Name Of College No.Of Students
Dental College 540
Nursing College 675
College of Physiotherapy 586
College of Management 1025
Total 2826
TYPES OF TABLES
20
3. Frequency Distribution Table
 The simplest table is a two column frequency table
 The first column lists the classes into which the data
are grouped
 The second column lists the frequency for each
classification
TYPES OF TABLES
21
3. Frequency Distribution Table Contd.:
Example of a Frequency Distribution table :
Anemia in boys and girls of RV Dental College
Sex Type Of Anemia Total
Mild Moderate Severe
Boys 615 85 15 260
Girls 190 120 45 355
Total 350 205 60 615
Table Of Content
22
1. Introduction
2. Methods of representation of data
a) Tabulation
b) Drawings/Graphs
I. Presentation of Quantitative data through
graphs
II. Presentation of Qualitative data through
graphs
3. Summary
4. Evaluation Of Learning Objective
5. Conclusion
METHODS OF REPRESENTATION OF DATA
23
2. Diagrams/Graphs
DIAGRAMS/GRAPHS
24
 Diagrams & graphs are one of the most convincing and
appealing ways of depicting results.
They are extremely useful because:
 They are attractive to the eyes.
 Gives a bird’s eye view of the entire data.
 Has a lasting impression on the mind of the layman
 Facilitates comparison of data
DIAGRAMS/GRAPHS
25
Principles in the construction of Diagrams & Graphs:
 Every diagram must be given a title that is self
explanatory.
 It should be simple & consistent with the data.
 The no. of lines drawn in any graph should not be
many. This makes it look clumsy.
 The scale of presentation for the X-axis & Y-axis
should be mentioned
26
PRESENTATION OF QUANTITATIVE
DATA
PRESENTATION OF QUANTITATIVE
DATA
27
 Presentation of quantitative data is through
graphs.
 The common graphs in use are:
1. Histogram
2. Frequency Polygon
3. Frequency Curve
4. Line chart or graph
5. Cumulative frequency diagram
6. Scatter/Dot diagram
PRESENTATION OF QUANTITATIVE DATA
28
1. Histogram
PRESENTATION OF QUANTITATIVE
DATA
29
1. HISTOGRAM :
 It’s a pictorial diagram of frequency distribution.
 The histogram is a series of columns or vertical
rectangles, each having as its base one class interval,
and the frequency or number of cases in that class as
its height
 The class intervals are given on the X axis and the
frequencies along the Y axis.
PRESENTATION OF QUANTITATIVE DATA
30
1. HISTOGRAM Contd.:
 There is no space between the cells on a
histogram.
 This graph is not to be confused with a bar chart,
which has space between the cells.
HISTOGRAM :
31
Example : The following is the frequency distribution
of weights of 30 students of I year dental students
of a dental college . Draw a histogram to represent
the data.
Classes 45-50 50-55 55-60 60-65 65-70 Total
Frequency 3 7 12 5 3 30
Solution :
32
 For drawing a histogram we go through the steps similar to
those of a bar graph.
They are given below :
 Step 1 : On a paper, we draw two perpendicular lines and call
them horizontal and vertical axes.
 Step 2 : Along the horizontal axis, we take classes of equal
width :45–50, 50–55, ...... As the axis starts from 45–50, we
take one interval 40–45 before it and put a kink on axis
before that
 Step 3 : Choose a suitable scale on the vertical axis to
represent the frequency. It can start from 0 to 12, with a
step of 2, i.e., 0, 2, 4, 6, ...., 12, 14
 Step 4 : Draw the rectangles as shown in Fig.
HISTOGRAM :
33
PRESENTATION OF QUANTITATIVE DATA
34
2. FREQUENCY POLYGON:
PRESENTATION OF QUANTITATIVE
DATA
35
2. FREQUENCY POLYGON:
 Its an area diagram of frequency distribution developed
over a histogram.
 The X axis depicts the categories of data and the Y axis
depicts the frequency of data in each category.
 Frequency polygon can be obtained from histogram by
joining mid points of blocks or rectangles of the
histogram.
FREQUENCY POLYGON:
36
EXAMPLE : The daily earnings of 100 Private dental
practioners are given below :
Daily
Earnings
in Rs.
200-300 300-400 400-500 500-600 600-700 700-800 800-900
No. of
Dental
Clinics
3 12 15 30 25 12 3
FREQUENCY POLYGON:
37
PRESENTATION OF QUANTITATIVE DATA
38
3. FREQUENCY CURVE :
PRESENTATION OF QUANTITATIVE
DATA
39
3. FREQUENCY CURVE :
 As the number of observations become very large
& class intervals very much reduced, the frequency
polygon loses its angulation and gives rise to a
smooth curve known as frequency curve.
 Such frequency curves are often encountered
when we study the distribution of most of the
biological variables.
FREQUENCY CURVE :
40
41
NOTE:
 Frequency polygon and frequency curves are same
except frequency curve is drawn using free hand
and frequency polygon is drawn using scale. (Each
point is joint using scale)
PRESENTATION OF QUANTITATIVE DATA
42
4. LINE CHART OR GRAPH
PRESENTATION OF QUANTITATIVE
DATA
43
4. LINE CHART OR GRAPH
 Line charts are used to show the trend of events
with the passage of time.
 It is nothing but a frequency polygon presenting
variations by a line.
 The class interval can be a week, a month, a year or
100 years.
 Scale used can change shape of line diagram but
not its trend
LINE CHART OR GRAPH
44
EXAMPLE:
The table below shows daily temperatures for Bangalore
City, recorded for 6 days, in degrees Fahrenheit.
Temperature in Bangalore City
Day Temperature
1 43
2 53
3 50
4 57
5 59
6 67
LINE CHART OR GRAPH
45
Temperature In Bangalore City
PRESENTATION OF QUANTITATIVE DATA
46
5. CUMULATIVE FREQUENCY DIAGRAM/OGIVE
PRESENTATION OF QUANTITATIVE
DATA
47
5. CUMULATIVE FREQUENCY DIAGRAM/OGIVE:
 Its also a representation of continuous and
ordered data
 In this case, the frequency of data in each
category represents the sum of the data from the
category and from the preceding category.
 Cumulative frequencies are plotted opposite the
group limits of the attribute or variable.
 These points are joined by a smooth free hand
curve to get a cumulative frequency diagram or
“ogive”.
PRESENTATION OF QUANTITATIVE
DATA
48
Example :
A Professor arranged the marks gained by all year 10
pupils in a Anatomy test in a table as shown below:
Marks Frequency of
pupils
11-20 2
21-30 11
31-40 19
41-50 36
51-60 42
61-70 31
71-80 13
81-90 6
CUMULATIVE FREQUENCY
DIAGRAM/OGIVE:
49
 This table shows the number of pupils (called the
frequency) who gained marks in the various mark
bands, eg 31-40.
 For example, the number of pupils who scored
between 21 and 30 marks was 11.
 No pupil scored fewer than 11 marks or more than
90 marks.
CUMULATIVE FREQUENCY DIAGRAM/OGIVE:
50
 To create a cumulative total for the frequency of
pupils in each group (called the cumulative frequency)
a third column is created as shown below:
Marks Frequency Cumulative
Total
Cumulative
frequency
11-20 2 2 2
21-30 11 2+11 13
31-40 19 13+19 32
41-50 36 32+36 68
51-60 42 68+42 110
61-70 31 110+31 141
71-80 13 141+13 154
81-90 6 154+6 160
CUMULATIVE FREQUENCY
DIAGRAM/OGIVE:
51
 The cumulative frequency column makes it easy to
see at a glance that 68 pupils scored 50 marks or
fewer, and that 32 pupils scored 40 marks or
fewer.
Cumulative Frequency Graph for year 10 anatomy results
PRESENTATION OF QUANTITATIVE DATA
52
6. SCATTER/DOT DIAGRAM:
PRESENTATION OF QUANTITATIVE DATA
53
6. SCATTER/DOT DIAGRAM:
 These show relationship between two variables
 Also called as correlation diagram
 Perpendicular drawn from each scatter point on x
& y axis gives value of two variables associated
with it.
 Depending on the clustering of scatter points this
diagram can provide evidence of positive, negative
or no correlation
SCATTER/DOT DIAGRAM:
54
Example
The Prosthodontics and Periodontics results of ten dental
students are shown in the table below:
Name Sal Kim Bill Tom Gita Alex Bev Ken Alen Jo
Prostho 20 71 60 52 80 32 47 90 49 80
Perio 30 80 65 50 81 38 40 87 55 70
SCATTER/DOT DIAGRAM:
55
 To see whether there is a correlation between the
Prostho and Perio marks, you could plot a scatter
diagram.
 The Prostho mark is on the horizontal scale and
the corresponding Perio mark on the vertical scale.
 Bill's Prostho mark was 60 and his Perio mark was
65, so his results are represented by the orange
point at coordinates (60, 65).
SCATTER/DOT DIAGRAM:
56 Prosthodontics Mark
Periodontics
Marks
SCATTER PLOT
57
Things to look for:
 If the points cluster in a band running from lower left
to upper right, there is a positive correlation (if x
increases, y increases).
 If the points cluster in a band from upper left to
lower right, there is a negative correlation (if x
increases, y decreases).
58
 Imagine drawing a straight line or curve through the
data so that it "fits" as well as possible. The more the
points cluster closely around the imaginary line of
best fit, the stronger the relationship that exists
between the two variables.
 If it is hard to see where you would draw a line, and if
the points show no significant clustering, there is
probably no correlation.
Table Of Content
59
1. Introduction
2. Methods of representation of data
a) Tabulation
b) Drawings/Graphs
I. Presentation of Quantitative data
through graphs
II. Presentation of Qualitative data
through graphs
3. Summary
4. Evaluation Of Learning Objective
5. Conclusion
60
PRESENTATION OF QUALITATIVE DATA
PRESENTATION OF QUALITATIVE DATA
61
 Presentation of qualitative data is through
diagrams.
 The common diagrams in use are :
1. Bar diagram
2. Pie or sector diagram
3. Pictogram or Picture diagram
4. Map diagram or spot map
PRESENTATION OF QUALITATIVE DATA
62
1. BAR DIAGRAM :
PRESENTATION OF QUANLITATIVE
DATA
63
1. BAR DIAGRAM :
 Bar diagram is a popular & easy method adopted
for visual comparison of the magnitude of
different frequency such as
morbity,mortality,immunization status of
population in different ages, sexes or places
 There are three types of bar diagrams:
a) Simple bar diagram
b) Multiple bar diagram
c) Proportional bar diagram
PRESENTATION OF QUANLITATIVE DATA
64
a) Simple bar diagram:
 It represents only one variable.
Example :
Age-wise prevalence of dental caries (in percentage)
Simple bar diagram:
65
5-9 years 10-14 years 15-19 years
0
10
20
30
40
50
60
70
80
90
100
Caries
Caries
Age-wise prevalence of dental caries (in percentage)
PRESENTATION OF QUANLITATIVE DATA
66
b) Multiple bar diagram:
 This diagram is similar to the bar diagram except that
for each category of the variable there are set of
bars of the same width corresponding to the different
sections without any gap in between
Example:
Prevalence of dental caries based on age & gender
Multiple bar diagram:
67
5-9 years 10-14 years 15-19 years
0
10
20
30
40
50
60
70
80
90
100
Males
Females
Prevalence Of Dental Caries Based On Age & Gender
PRESENTATION OF QUANLITATIVE DATA
68
c) Proportional bar diagram:
 The individual bars are divided into two or more parts.
 This diagram is used to compare the sub-groups
between different major groups of observations.
Example:
Prevalence of dental caries based on age and gender
Proportional bar diagram:
69
5-9 years
10-14Years
15-19 years
0 20 40 60 80 100 120 140 160 180 200
Females
Males
Prevalence of dental caries based on age and gender
PRESENTATION OF QUALITATIVE DATA
70
2. PIE/SECTOR DIAGRAM:
PRESENTATION OF QUANLITATIVE DATA
71
2. PIE/SECTOR DIAGRAM:
 They are so called because the entire graph looks
like a pie & its component represent slices cut
from a pie.
 The total angle at the Centre of a circle is equal to
360 & it represents the total frequency.
 It is divided into different sectors corresponding
to the frequencies of the variables in the
distribution.
 Eg.: Distribution of dental disease in 30-40 year
olds.
PRESENTATION OF QUANLITATIVE
DATA
72
2. PIE/SECTOR DIAGRAM Contd.:
 The segments are then shaded with different
shades or color and an index is provided for these
shade colors
 This diagram cannot be used to represent two or
more data sets.
Peter S. Essentials of community and preventive dentistry;4th ed.Arya publishing house
2009.chapter-14.Research methodology and biostatistics 365-384.
PIE/SECTOR DIAGRAM:
73
Dental Diseases
Caries
Gingivitis
Periodontitis
30
35
45
Distribution of dental diseases in 30-40 year olds
PRESENTATION OF QUALITATIVE DATA
74
3. PICTOGRAM OR PICTURE DIAGRAM:
PRESENTATION OF QUANLITATIVE
DATA
75
3. PICTOGRAM OR PICTURE DIAGRAM:
 These diagrams are used for a layman man those
who cannot understand technical charts like bar
charts.
 Here pictures or symbols are used to present the
data.
Example:
 For physically disabled person the symbol of
person sitting on wheelchair is used in public
places.
76
PRESENTATION OF QUALITATIVE DATA
77
4. MAP DIAGRAM OR SPOT MAP:
PRESENTATION OF QUANLITATIVE
DATA
78
4. MAP DIAGRAM OR SPOT MAP:
 These maps are used to show geographical
distribution of frequencies of a characteristic.
 It is a map of an area with the location of each
case of an illness,death,abnormality or condition
identified by a spot ,dot or other symbol on the
map
MAP DIAGRAM OR SPOT MAP:
79
CONCLUSION
80
 "A picture is worth a thousand words" refers to
the notion that a complex idea can be conveyed
with just a single still image.
 Representation of data through charts & diagrams
also aptly characterizes one of the main goals of
visualization, namely making it possible to absorb
large amounts of data quickly.
REFERENCES
81
1. Dixit JV.Principles and practice of
biostatistics.4th
ed.In:M/s Banarsidas bhanot
publishers 2009.chapter-2.Collection and
presentation of data.p.5-24
2. Mahajan B.K.Methods in Biostatistics.6th ed.
Jaypee Brothers,Medical publishers(p)
Ltd.chapter-6.p.88-102
3. Hiremath SS.Textbook of preventive and
community dentistry.1st ed.Elsevier
2007:chapter-48. Biostatistics,p.483-488
REFERENCES
82
4. Peter S. Essentials of community and preventive
dentistry;4th ed.Arya publishing house
2009.chapter-14.Research methodology and
biostatistics 365-384
5. Indrayan A, Sarmukaddam SB. Medical
Biostatistic.1st ed. (Marcel Dekker,Inc. New
York) chapter-3.p.66-78
83
THANKYOU !!!!

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method of data presentation biostatics pptx

  • 2. TABLE OF CONTENT 2 1. Introduction a) What do you mean by data b) Types of statistical data i. Qualitative data ii. Quantitative data 2. Methods of representation of data a) Tabulation b) Drawings/Graphs I. Presentation of Quantitative data through graphs i. Histogram ii. Frequency Polygon iii. Frequency Curve iv. Line chart or graph v. Cumulative frequency diagram vi. Scatter/Dot diagram
  • 3. TABLE OF CONTENT 3 II. Presentation of Qualitative data through graphs i. Bar diagram ii. Pie/Sector diagram iii. Pictogram/Picture diagram iv. Map diagram / Spot map 3. Summary 4. Conclusion
  • 5. INTRODUCTION 5  DATA :  Data, the plural of datum ,are facts expressed in numerical terms .  Information in raw or unorganized form (such as alphabets, numbers, or symbols) that refer to, or represent, conditions, ideas, or objects.
  • 6. INTRODUCTION Contd. 6 Statistical data can be divided into broad categories : 1. Qualitative data 2. Quantitative data Dixit JV.Principles and practice of biostatistics.4th ed.In:M/s Banarsidas bhanot publishers 2009.chapter-2.Collection and presentation of data.p.5-24
  • 7. INTRODUCTION Contd. 7 1. Qualitative Data :  Is also called as enumeration data.  It represents a particular quality or attribute.  These are expressed as numbers without units of measurements.  Examples : Religion,Sex,blood group, (Tall/Short) etc Dixit JV.Principles and practice of biostatistics.4th ed.In:M/s Banarsidas bhanot publishers 2009.chapter-2.Collection and presentation of data.p.5-24
  • 8. INTRODUCTION Contd. 8 2. Quantitative Data:  Is also called as measurement data.  These are expressed as number with or without units of measurements.  Example : Height in cm,Weight in kg,Blood pressure (mm of Hg)
  • 9. NEED FOR PRESENTATION OF DATA 9  The information collected from various sources is called as raw data .  It does not lead to any understanding of the situation  Hence it should be compiled, classified & presented in a purposive manner to bring out important points clearly and strikingly
  • 11. PRINCIPLES OF PRESENTATION OF DATA 11  Data should be presented in such a way that data should:  arouse interest in reader  Become concise without losing important details.  Become simple & meaningful  Facilitate further statistical analysis  Define problem & suggest the solution too.
  • 13. METHODS OF REPRESENTATION OF DATA 13 There are two important methods for presenting the data: 1. Tabulation 2. Diagrams/Graphs
  • 14. METHODS OF REPRESENTATION OF DATA 14 1. TABULATION:  Tables are simple devices used for presentation of statistical data General principles that are accepted for table construction:  Tables should be as simple as possible  It should be self-explanatory  Each row & column should be labeled concisely & clearly
  • 15. METHODS OF REPRESENTATION OF DATA 15 1. TABULATION Contd.:  Table must be numbered  Title should be clear,concise,and to the point.  Tables should not be too large  Foot notes be given wherever necessary providing additional information, source or explanatory notes.
  • 16. TYPES OF TABLES 16 1. Master Table 2. Simple Table 3. Frequency Distribution Table
  • 17. TYPES OF TABLES 17 1. Master Table:  They are tables, which contain all the data obtained from a survey. Sl.No. Age Sex Education D M F DMF PI 001 002 003 004
  • 18. TYPES OF TABLES 18 2. Simple Table  They are one way tables which supply answers to questions about one characteristic of data only.
  • 19. TYPES OF TABLES 19  Example of a simple table : Number of students in colleges of RSS Trust in 2011. Name Of College No.Of Students Dental College 540 Nursing College 675 College of Physiotherapy 586 College of Management 1025 Total 2826
  • 20. TYPES OF TABLES 20 3. Frequency Distribution Table  The simplest table is a two column frequency table  The first column lists the classes into which the data are grouped  The second column lists the frequency for each classification
  • 21. TYPES OF TABLES 21 3. Frequency Distribution Table Contd.: Example of a Frequency Distribution table : Anemia in boys and girls of RV Dental College Sex Type Of Anemia Total Mild Moderate Severe Boys 615 85 15 260 Girls 190 120 45 355 Total 350 205 60 615
  • 22. Table Of Content 22 1. Introduction 2. Methods of representation of data a) Tabulation b) Drawings/Graphs I. Presentation of Quantitative data through graphs II. Presentation of Qualitative data through graphs 3. Summary 4. Evaluation Of Learning Objective 5. Conclusion
  • 23. METHODS OF REPRESENTATION OF DATA 23 2. Diagrams/Graphs
  • 24. DIAGRAMS/GRAPHS 24  Diagrams & graphs are one of the most convincing and appealing ways of depicting results. They are extremely useful because:  They are attractive to the eyes.  Gives a bird’s eye view of the entire data.  Has a lasting impression on the mind of the layman  Facilitates comparison of data
  • 25. DIAGRAMS/GRAPHS 25 Principles in the construction of Diagrams & Graphs:  Every diagram must be given a title that is self explanatory.  It should be simple & consistent with the data.  The no. of lines drawn in any graph should not be many. This makes it look clumsy.  The scale of presentation for the X-axis & Y-axis should be mentioned
  • 27. PRESENTATION OF QUANTITATIVE DATA 27  Presentation of quantitative data is through graphs.  The common graphs in use are: 1. Histogram 2. Frequency Polygon 3. Frequency Curve 4. Line chart or graph 5. Cumulative frequency diagram 6. Scatter/Dot diagram
  • 28. PRESENTATION OF QUANTITATIVE DATA 28 1. Histogram
  • 29. PRESENTATION OF QUANTITATIVE DATA 29 1. HISTOGRAM :  It’s a pictorial diagram of frequency distribution.  The histogram is a series of columns or vertical rectangles, each having as its base one class interval, and the frequency or number of cases in that class as its height  The class intervals are given on the X axis and the frequencies along the Y axis.
  • 30. PRESENTATION OF QUANTITATIVE DATA 30 1. HISTOGRAM Contd.:  There is no space between the cells on a histogram.  This graph is not to be confused with a bar chart, which has space between the cells.
  • 31. HISTOGRAM : 31 Example : The following is the frequency distribution of weights of 30 students of I year dental students of a dental college . Draw a histogram to represent the data. Classes 45-50 50-55 55-60 60-65 65-70 Total Frequency 3 7 12 5 3 30
  • 32. Solution : 32  For drawing a histogram we go through the steps similar to those of a bar graph. They are given below :  Step 1 : On a paper, we draw two perpendicular lines and call them horizontal and vertical axes.  Step 2 : Along the horizontal axis, we take classes of equal width :45–50, 50–55, ...... As the axis starts from 45–50, we take one interval 40–45 before it and put a kink on axis before that  Step 3 : Choose a suitable scale on the vertical axis to represent the frequency. It can start from 0 to 12, with a step of 2, i.e., 0, 2, 4, 6, ...., 12, 14  Step 4 : Draw the rectangles as shown in Fig.
  • 34. PRESENTATION OF QUANTITATIVE DATA 34 2. FREQUENCY POLYGON:
  • 35. PRESENTATION OF QUANTITATIVE DATA 35 2. FREQUENCY POLYGON:  Its an area diagram of frequency distribution developed over a histogram.  The X axis depicts the categories of data and the Y axis depicts the frequency of data in each category.  Frequency polygon can be obtained from histogram by joining mid points of blocks or rectangles of the histogram.
  • 36. FREQUENCY POLYGON: 36 EXAMPLE : The daily earnings of 100 Private dental practioners are given below : Daily Earnings in Rs. 200-300 300-400 400-500 500-600 600-700 700-800 800-900 No. of Dental Clinics 3 12 15 30 25 12 3
  • 38. PRESENTATION OF QUANTITATIVE DATA 38 3. FREQUENCY CURVE :
  • 39. PRESENTATION OF QUANTITATIVE DATA 39 3. FREQUENCY CURVE :  As the number of observations become very large & class intervals very much reduced, the frequency polygon loses its angulation and gives rise to a smooth curve known as frequency curve.  Such frequency curves are often encountered when we study the distribution of most of the biological variables.
  • 41. 41 NOTE:  Frequency polygon and frequency curves are same except frequency curve is drawn using free hand and frequency polygon is drawn using scale. (Each point is joint using scale)
  • 42. PRESENTATION OF QUANTITATIVE DATA 42 4. LINE CHART OR GRAPH
  • 43. PRESENTATION OF QUANTITATIVE DATA 43 4. LINE CHART OR GRAPH  Line charts are used to show the trend of events with the passage of time.  It is nothing but a frequency polygon presenting variations by a line.  The class interval can be a week, a month, a year or 100 years.  Scale used can change shape of line diagram but not its trend
  • 44. LINE CHART OR GRAPH 44 EXAMPLE: The table below shows daily temperatures for Bangalore City, recorded for 6 days, in degrees Fahrenheit. Temperature in Bangalore City Day Temperature 1 43 2 53 3 50 4 57 5 59 6 67
  • 45. LINE CHART OR GRAPH 45 Temperature In Bangalore City
  • 46. PRESENTATION OF QUANTITATIVE DATA 46 5. CUMULATIVE FREQUENCY DIAGRAM/OGIVE
  • 47. PRESENTATION OF QUANTITATIVE DATA 47 5. CUMULATIVE FREQUENCY DIAGRAM/OGIVE:  Its also a representation of continuous and ordered data  In this case, the frequency of data in each category represents the sum of the data from the category and from the preceding category.  Cumulative frequencies are plotted opposite the group limits of the attribute or variable.  These points are joined by a smooth free hand curve to get a cumulative frequency diagram or “ogive”.
  • 48. PRESENTATION OF QUANTITATIVE DATA 48 Example : A Professor arranged the marks gained by all year 10 pupils in a Anatomy test in a table as shown below: Marks Frequency of pupils 11-20 2 21-30 11 31-40 19 41-50 36 51-60 42 61-70 31 71-80 13 81-90 6
  • 49. CUMULATIVE FREQUENCY DIAGRAM/OGIVE: 49  This table shows the number of pupils (called the frequency) who gained marks in the various mark bands, eg 31-40.  For example, the number of pupils who scored between 21 and 30 marks was 11.  No pupil scored fewer than 11 marks or more than 90 marks.
  • 50. CUMULATIVE FREQUENCY DIAGRAM/OGIVE: 50  To create a cumulative total for the frequency of pupils in each group (called the cumulative frequency) a third column is created as shown below: Marks Frequency Cumulative Total Cumulative frequency 11-20 2 2 2 21-30 11 2+11 13 31-40 19 13+19 32 41-50 36 32+36 68 51-60 42 68+42 110 61-70 31 110+31 141 71-80 13 141+13 154 81-90 6 154+6 160
  • 51. CUMULATIVE FREQUENCY DIAGRAM/OGIVE: 51  The cumulative frequency column makes it easy to see at a glance that 68 pupils scored 50 marks or fewer, and that 32 pupils scored 40 marks or fewer. Cumulative Frequency Graph for year 10 anatomy results
  • 52. PRESENTATION OF QUANTITATIVE DATA 52 6. SCATTER/DOT DIAGRAM:
  • 53. PRESENTATION OF QUANTITATIVE DATA 53 6. SCATTER/DOT DIAGRAM:  These show relationship between two variables  Also called as correlation diagram  Perpendicular drawn from each scatter point on x & y axis gives value of two variables associated with it.  Depending on the clustering of scatter points this diagram can provide evidence of positive, negative or no correlation
  • 54. SCATTER/DOT DIAGRAM: 54 Example The Prosthodontics and Periodontics results of ten dental students are shown in the table below: Name Sal Kim Bill Tom Gita Alex Bev Ken Alen Jo Prostho 20 71 60 52 80 32 47 90 49 80 Perio 30 80 65 50 81 38 40 87 55 70
  • 55. SCATTER/DOT DIAGRAM: 55  To see whether there is a correlation between the Prostho and Perio marks, you could plot a scatter diagram.  The Prostho mark is on the horizontal scale and the corresponding Perio mark on the vertical scale.  Bill's Prostho mark was 60 and his Perio mark was 65, so his results are represented by the orange point at coordinates (60, 65).
  • 56. SCATTER/DOT DIAGRAM: 56 Prosthodontics Mark Periodontics Marks
  • 57. SCATTER PLOT 57 Things to look for:  If the points cluster in a band running from lower left to upper right, there is a positive correlation (if x increases, y increases).  If the points cluster in a band from upper left to lower right, there is a negative correlation (if x increases, y decreases).
  • 58. 58  Imagine drawing a straight line or curve through the data so that it "fits" as well as possible. The more the points cluster closely around the imaginary line of best fit, the stronger the relationship that exists between the two variables.  If it is hard to see where you would draw a line, and if the points show no significant clustering, there is probably no correlation.
  • 59. Table Of Content 59 1. Introduction 2. Methods of representation of data a) Tabulation b) Drawings/Graphs I. Presentation of Quantitative data through graphs II. Presentation of Qualitative data through graphs 3. Summary 4. Evaluation Of Learning Objective 5. Conclusion
  • 61. PRESENTATION OF QUALITATIVE DATA 61  Presentation of qualitative data is through diagrams.  The common diagrams in use are : 1. Bar diagram 2. Pie or sector diagram 3. Pictogram or Picture diagram 4. Map diagram or spot map
  • 62. PRESENTATION OF QUALITATIVE DATA 62 1. BAR DIAGRAM :
  • 63. PRESENTATION OF QUANLITATIVE DATA 63 1. BAR DIAGRAM :  Bar diagram is a popular & easy method adopted for visual comparison of the magnitude of different frequency such as morbity,mortality,immunization status of population in different ages, sexes or places  There are three types of bar diagrams: a) Simple bar diagram b) Multiple bar diagram c) Proportional bar diagram
  • 64. PRESENTATION OF QUANLITATIVE DATA 64 a) Simple bar diagram:  It represents only one variable. Example : Age-wise prevalence of dental caries (in percentage)
  • 65. Simple bar diagram: 65 5-9 years 10-14 years 15-19 years 0 10 20 30 40 50 60 70 80 90 100 Caries Caries Age-wise prevalence of dental caries (in percentage)
  • 66. PRESENTATION OF QUANLITATIVE DATA 66 b) Multiple bar diagram:  This diagram is similar to the bar diagram except that for each category of the variable there are set of bars of the same width corresponding to the different sections without any gap in between Example: Prevalence of dental caries based on age & gender
  • 67. Multiple bar diagram: 67 5-9 years 10-14 years 15-19 years 0 10 20 30 40 50 60 70 80 90 100 Males Females Prevalence Of Dental Caries Based On Age & Gender
  • 68. PRESENTATION OF QUANLITATIVE DATA 68 c) Proportional bar diagram:  The individual bars are divided into two or more parts.  This diagram is used to compare the sub-groups between different major groups of observations. Example: Prevalence of dental caries based on age and gender
  • 69. Proportional bar diagram: 69 5-9 years 10-14Years 15-19 years 0 20 40 60 80 100 120 140 160 180 200 Females Males Prevalence of dental caries based on age and gender
  • 70. PRESENTATION OF QUALITATIVE DATA 70 2. PIE/SECTOR DIAGRAM:
  • 71. PRESENTATION OF QUANLITATIVE DATA 71 2. PIE/SECTOR DIAGRAM:  They are so called because the entire graph looks like a pie & its component represent slices cut from a pie.  The total angle at the Centre of a circle is equal to 360 & it represents the total frequency.  It is divided into different sectors corresponding to the frequencies of the variables in the distribution.  Eg.: Distribution of dental disease in 30-40 year olds.
  • 72. PRESENTATION OF QUANLITATIVE DATA 72 2. PIE/SECTOR DIAGRAM Contd.:  The segments are then shaded with different shades or color and an index is provided for these shade colors  This diagram cannot be used to represent two or more data sets. Peter S. Essentials of community and preventive dentistry;4th ed.Arya publishing house 2009.chapter-14.Research methodology and biostatistics 365-384.
  • 74. PRESENTATION OF QUALITATIVE DATA 74 3. PICTOGRAM OR PICTURE DIAGRAM:
  • 75. PRESENTATION OF QUANLITATIVE DATA 75 3. PICTOGRAM OR PICTURE DIAGRAM:  These diagrams are used for a layman man those who cannot understand technical charts like bar charts.  Here pictures or symbols are used to present the data. Example:  For physically disabled person the symbol of person sitting on wheelchair is used in public places.
  • 76. 76
  • 77. PRESENTATION OF QUALITATIVE DATA 77 4. MAP DIAGRAM OR SPOT MAP:
  • 78. PRESENTATION OF QUANLITATIVE DATA 78 4. MAP DIAGRAM OR SPOT MAP:  These maps are used to show geographical distribution of frequencies of a characteristic.  It is a map of an area with the location of each case of an illness,death,abnormality or condition identified by a spot ,dot or other symbol on the map
  • 79. MAP DIAGRAM OR SPOT MAP: 79
  • 80. CONCLUSION 80  "A picture is worth a thousand words" refers to the notion that a complex idea can be conveyed with just a single still image.  Representation of data through charts & diagrams also aptly characterizes one of the main goals of visualization, namely making it possible to absorb large amounts of data quickly.
  • 81. REFERENCES 81 1. Dixit JV.Principles and practice of biostatistics.4th ed.In:M/s Banarsidas bhanot publishers 2009.chapter-2.Collection and presentation of data.p.5-24 2. Mahajan B.K.Methods in Biostatistics.6th ed. Jaypee Brothers,Medical publishers(p) Ltd.chapter-6.p.88-102 3. Hiremath SS.Textbook of preventive and community dentistry.1st ed.Elsevier 2007:chapter-48. Biostatistics,p.483-488
  • 82. REFERENCES 82 4. Peter S. Essentials of community and preventive dentistry;4th ed.Arya publishing house 2009.chapter-14.Research methodology and biostatistics 365-384 5. Indrayan A, Sarmukaddam SB. Medical Biostatistic.1st ed. (Marcel Dekker,Inc. New York) chapter-3.p.66-78