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INTERPRETING THE RESEARCH
FINDINGS.
Shakir Rahman
BScN, MScN, MSc Applied Psychology, PhD Nursing (Candidate)
University of Minnesota USA
Principal & Assistant Professor
Ayub International College of Nursing & AHS Peshawar
Visiting Faculty
Swabi College of Nursing & Health Sciences Swabi
Nowshera College of Nursing & Health Sciences Nowshera
Objectives
• At the completion of this unit learners will be able to
• Discuss the different means and interpretation of data
presentation/displaying through, Graphs (pie, bar, line,
histogram), Tables, Charts. (spot map)
• Discuss the different inferences through inferential tests and their
interpretation.
Methods of Data collection and Presentation
PH)
Methods of data collection:
Source of Data:
Statistical data may be obtained from two sources, namely,
primary and secondary
1 Primary data:
data measured or collected by the investigator or the user directly
from the source. Primary sources are sources that can supply first
hand information for immediate user.
Secondary data:
When an investigator uses data, which have already been collected
by others, such data are called secondary data. Data gathered or
compiled from published and unpublished sources
2
PH)
Two different methods of collecting data
1
2
Extraction of data from self – administered questionnaire
Direct investigation-measurement (observation) of the subject
and interviewing (face-to-face, telephone)
first step is to decide on which of these three methods to use
Methods of data Presentation
PH)
1 Textual Method: – a narrative description of the data
gathered
2 Tabular Method or frequency distribution :– a
systematic arrangement of information into columns and
rows
3 Graphical Method :– an illustrative description of the
data
The frequency distribution table
• A statistical table showing the frequency or number of
observations contained in each of the defined classes or
categories.
• Frequency distribution: is a basic techniques that
provide rich insights into the data and lay the foundation
for more advanced analysis.
• A frequency distribution table: lists categories of scores
along with their corresponding frequencies.
Frequency distribution
PH)
It is a grouping of all the (numerical) observations into intervals or
classes together with a count of the number of observations that
fall in each interval or class.
A frequency distribution has two main parts:
The values of the variable (if quantitative) or the categories
(if qualitative), and
The number of observations (frequency) corresponding to the
values or categories.
Frequency Distributions
PH)
There are two types of Frequency distributions
1
2
Marital status Single Married Divorced Widowed Total
Frequency 25 20 8 7 60
• Categorical (or qualitative)
Numerical (or quantitative)
• Categorical Frequency Distribution:
• Data are classified according to non-numerical
categories. Categories must be mutually exclusive.
• Used to present nominal and ordinal data
• Nominal data: Here the construction is straight forward: count
the occurrences in each category and find the totals.
• Example: The martial status of 60 adults classified as single,
married, divorced and widowed is presented in a FD as below:
Categorical Frequency distribution
PH)
Ordinal data:The construction is identical to the nominal case. How
ever, the categories should be put in an ordered manner
Example:Satisfaction of hospital admission in a hospital size of
80 is presented as.
Satisfaction V.Satisfied Satisfied Dissatisfied V.Dissatisfied Total
Frequency 15 36 3 7 80
Numerical Frequency Distribution
PH)
Data are classified according to numerical size.
used to summarize interval and ratio data.
may be discrete or continuous, depending on whether the variable
is discrete or continuous Population
Discrete (Ungrouped) Frequency Distribution
Count the number of times each possible value is repeated
Example:In a survey of 30 families, the number of children per
family was recorded and obtained the following data:
4 2 4 3 2 8 3 4 4 2 2 8 5 3 4 5 4 5 4 3 5 2 7 3 3 6 7 3 8 4 These
individual observations can be arranged in ascending
order of magnitude to from an array:
2 2 2 2 2 3 3 3 3 3 3 3 4 4 4 4 4 4 4 4 5 5 5 5 6 7 7 8 8 8
The distribution of children in 30 families would be:
Number of children 2 3 4 5 6 7 8 Total
Number of family 5 7 8 4 1 2 3 30
PH)
Frequency distribution can be presented graphically or diagrammatically
Advantage:
To understand the information easily.
To make the data attractive.
To make comparisons of items easy.
To draw attention of the observer
The purpose of graphs and diagrams is not to provide exact and
detailed information, but simple comparisons.
Diagrammatic Presentation of Data
PH)
Diagrams are appropriate for presenting discrete as well as qualitative
data. The three most commonly used diagrammatic presentation of
data are:
Pie charts
Bar charts
Pictograms
Pie Chart
PH)
Pie chart: can used to compare the relation between the whole
and its components
Pie chart: is important for depicting discrete variables with
relatively few categories.
Pie chart: is a circular diagram and the area of the sector of a
circle is used in pie chart.
Pie Chart
PH)
Example Pie chart:
Monthly budget of a family. Represent these figures by a
suitable diagram.
item of expenditure family budget
Food 600
Clothing 100
house rent 400
fuel and lighting 100
miscellaneous 300
Total 1500
Example:
item of expenditure family budget Percent
Food 600 40
Clothing 100 6.67
house rent 400 26.67
fuel and lighting 100 6.67
miscellaneous 300 20
Total 1500 100
PH)
PH)
Bar chart
PH) May 8,201933/47
The bar chart (simple, multiple and stacked bar graph) :
used to represent and compare the frequency distribution of
discrete variables and attributes or categorical series.
The vertical or horizontal bins to represent the frequencies of a
distribution.
Tips for constructing bar chart:
Whenever possible it is better to construct a bar diagram on a
graph paper
All bars drawn in any single study should be of the same
width.
The different bars should be separated by equal distances
Simple Bar Chart
PH)
simple bar Chart: is used to represents data involving only one
variable classified on spatial, quantitative or temporal basis.
Example: Draw simple bar diagram to represent the profits of a bank
for 5 years.
year 1989 1990 1991 1992 1993
profit(milions$) 10 12 18 25 42
Simple bar Chart
PH) May 8,201935/47
Multiple bar Chart
PH)
Multiple bar chart are used two or more sets of inter-related data
are represented (multiple bar diagram facilities comparison
between more than one phenomenon).
Example : Draw a multiple bar chart to represent the import
and export of Canada (values in $) for the years 1991 to 1995.
year imports Exports
1991 7930 4260
1992 8850 5225
1993 9780 6150
1994 11720 7340
1995 12150 8145
Multiple bar Chart
Example
PH)
Component Bar Chart
PH) May 8,201938/47
Component bar Chart: is used to represent data in which the
total magnitude is divided into different or components
Example : The table below shows the quantity in hundred kgs of
Wheat, Barley and Oats produced on a certain form during the years
1991 to 1994.
year wheat barely oats
1991 34 18 27
1992 43 14 24
1993 43 16 27
1994 45 13 34
Component bar Chart
PH) May 8,201939/47
Graphical Presentation of data
PH) May 8,201940/47
The histogram,
Frequency polygon
Cumulative frequency graph (ogive) are most commonly
applied graphical representation for continuous data.
Procedures for constructing statistical graphs
Draw and label the X and Y axes.
Choose a suitable scale for the frequencies or cumulative
frequencies and label it on the Y axes.
Represent the class boundaries for the histogram or ogive and the
mid
points for the frequency polygon on the X
axes. Plot the points.
Draw the bars or lines to connect the points.
Histogram
PH) May 8,201941/47
I A graph which places the class boundaries on the horizontal axis
and the frequencies on a vertical axis
II Class marks and class limits are some times used as quantity on
the X axes.
III Blood glucose level for 50 patients
Example
Figure:Grouped Frequency Distributions of 50 Patients glucose
level
PH) May 8,201942/47
Histogram
PH) May 8,201943/47
Frequency polygon
Line graph of class marks against class frequencies.
To draw a frequency polygon we connect the midpoints of
class boundaries of the histogram by a straight line
PH) May 8,201944/47
Ogive (cumulative frequency
polygon)
PH) AlemakefWagnewM.(Bsc.in statisticsandM May 8,201945/47
A graph showing the cumulative frequency (less than or more
than type) plotted against upper or lower class boundaries
respectively.
That is class boundaries are plotted along the horizontal axis and
the corresponding cumulative frequencies are plotted along the
vertical axis.
The points are joined by a free hand curve.
Example: Draw an ogive curve(less than type) for the above
data.
Chapter 2
Ogive (cummulative less than
type)
Figure:Ogive (cumulative less than
type)
PH) AlemakefWagnewM.(Bsc.in statisticsandM May 8,201946/47
Chapter 2
Unit 11. Interepreting the Research Findings.pptx
Unit 11. Interepreting the Research Findings.pptx

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Unit 11. Interepreting the Research Findings.pptx

  • 1.
  • 2. INTERPRETING THE RESEARCH FINDINGS. Shakir Rahman BScN, MScN, MSc Applied Psychology, PhD Nursing (Candidate) University of Minnesota USA Principal & Assistant Professor Ayub International College of Nursing & AHS Peshawar Visiting Faculty Swabi College of Nursing & Health Sciences Swabi Nowshera College of Nursing & Health Sciences Nowshera
  • 3. Objectives • At the completion of this unit learners will be able to • Discuss the different means and interpretation of data presentation/displaying through, Graphs (pie, bar, line, histogram), Tables, Charts. (spot map) • Discuss the different inferences through inferential tests and their interpretation.
  • 4. Methods of Data collection and Presentation PH) Methods of data collection: Source of Data: Statistical data may be obtained from two sources, namely, primary and secondary 1 Primary data: data measured or collected by the investigator or the user directly from the source. Primary sources are sources that can supply first hand information for immediate user. Secondary data: When an investigator uses data, which have already been collected by others, such data are called secondary data. Data gathered or compiled from published and unpublished sources 2
  • 5. PH) Two different methods of collecting data 1 2 Extraction of data from self – administered questionnaire Direct investigation-measurement (observation) of the subject and interviewing (face-to-face, telephone) first step is to decide on which of these three methods to use
  • 6. Methods of data Presentation PH) 1 Textual Method: – a narrative description of the data gathered 2 Tabular Method or frequency distribution :– a systematic arrangement of information into columns and rows 3 Graphical Method :– an illustrative description of the data
  • 7. The frequency distribution table • A statistical table showing the frequency or number of observations contained in each of the defined classes or categories. • Frequency distribution: is a basic techniques that provide rich insights into the data and lay the foundation for more advanced analysis. • A frequency distribution table: lists categories of scores along with their corresponding frequencies.
  • 8. Frequency distribution PH) It is a grouping of all the (numerical) observations into intervals or classes together with a count of the number of observations that fall in each interval or class. A frequency distribution has two main parts: The values of the variable (if quantitative) or the categories (if qualitative), and The number of observations (frequency) corresponding to the values or categories.
  • 9. Frequency Distributions PH) There are two types of Frequency distributions 1 2 Marital status Single Married Divorced Widowed Total Frequency 25 20 8 7 60 • Categorical (or qualitative) Numerical (or quantitative) • Categorical Frequency Distribution: • Data are classified according to non-numerical categories. Categories must be mutually exclusive. • Used to present nominal and ordinal data • Nominal data: Here the construction is straight forward: count the occurrences in each category and find the totals. • Example: The martial status of 60 adults classified as single, married, divorced and widowed is presented in a FD as below:
  • 10. Categorical Frequency distribution PH) Ordinal data:The construction is identical to the nominal case. How ever, the categories should be put in an ordered manner Example:Satisfaction of hospital admission in a hospital size of 80 is presented as. Satisfaction V.Satisfied Satisfied Dissatisfied V.Dissatisfied Total Frequency 15 36 3 7 80
  • 11. Numerical Frequency Distribution PH) Data are classified according to numerical size. used to summarize interval and ratio data. may be discrete or continuous, depending on whether the variable is discrete or continuous Population Discrete (Ungrouped) Frequency Distribution Count the number of times each possible value is repeated Example:In a survey of 30 families, the number of children per family was recorded and obtained the following data: 4 2 4 3 2 8 3 4 4 2 2 8 5 3 4 5 4 5 4 3 5 2 7 3 3 6 7 3 8 4 These individual observations can be arranged in ascending order of magnitude to from an array: 2 2 2 2 2 3 3 3 3 3 3 3 4 4 4 4 4 4 4 4 5 5 5 5 6 7 7 8 8 8 The distribution of children in 30 families would be: Number of children 2 3 4 5 6 7 8 Total Number of family 5 7 8 4 1 2 3 30
  • 12. PH) Frequency distribution can be presented graphically or diagrammatically Advantage: To understand the information easily. To make the data attractive. To make comparisons of items easy. To draw attention of the observer The purpose of graphs and diagrams is not to provide exact and detailed information, but simple comparisons.
  • 13. Diagrammatic Presentation of Data PH) Diagrams are appropriate for presenting discrete as well as qualitative data. The three most commonly used diagrammatic presentation of data are: Pie charts Bar charts Pictograms
  • 14. Pie Chart PH) Pie chart: can used to compare the relation between the whole and its components Pie chart: is important for depicting discrete variables with relatively few categories. Pie chart: is a circular diagram and the area of the sector of a circle is used in pie chart.
  • 15. Pie Chart PH) Example Pie chart: Monthly budget of a family. Represent these figures by a suitable diagram. item of expenditure family budget Food 600 Clothing 100 house rent 400 fuel and lighting 100 miscellaneous 300 Total 1500
  • 16. Example: item of expenditure family budget Percent Food 600 40 Clothing 100 6.67 house rent 400 26.67 fuel and lighting 100 6.67 miscellaneous 300 20 Total 1500 100 PH)
  • 17. PH)
  • 18. Bar chart PH) May 8,201933/47 The bar chart (simple, multiple and stacked bar graph) : used to represent and compare the frequency distribution of discrete variables and attributes or categorical series. The vertical or horizontal bins to represent the frequencies of a distribution. Tips for constructing bar chart: Whenever possible it is better to construct a bar diagram on a graph paper All bars drawn in any single study should be of the same width. The different bars should be separated by equal distances
  • 19. Simple Bar Chart PH) simple bar Chart: is used to represents data involving only one variable classified on spatial, quantitative or temporal basis. Example: Draw simple bar diagram to represent the profits of a bank for 5 years. year 1989 1990 1991 1992 1993 profit(milions$) 10 12 18 25 42
  • 20. Simple bar Chart PH) May 8,201935/47
  • 21. Multiple bar Chart PH) Multiple bar chart are used two or more sets of inter-related data are represented (multiple bar diagram facilities comparison between more than one phenomenon). Example : Draw a multiple bar chart to represent the import and export of Canada (values in $) for the years 1991 to 1995. year imports Exports 1991 7930 4260 1992 8850 5225 1993 9780 6150 1994 11720 7340 1995 12150 8145
  • 23. Component Bar Chart PH) May 8,201938/47 Component bar Chart: is used to represent data in which the total magnitude is divided into different or components Example : The table below shows the quantity in hundred kgs of Wheat, Barley and Oats produced on a certain form during the years 1991 to 1994. year wheat barely oats 1991 34 18 27 1992 43 14 24 1993 43 16 27 1994 45 13 34
  • 24. Component bar Chart PH) May 8,201939/47
  • 25. Graphical Presentation of data PH) May 8,201940/47 The histogram, Frequency polygon Cumulative frequency graph (ogive) are most commonly applied graphical representation for continuous data. Procedures for constructing statistical graphs Draw and label the X and Y axes. Choose a suitable scale for the frequencies or cumulative frequencies and label it on the Y axes. Represent the class boundaries for the histogram or ogive and the mid points for the frequency polygon on the X axes. Plot the points. Draw the bars or lines to connect the points.
  • 26. Histogram PH) May 8,201941/47 I A graph which places the class boundaries on the horizontal axis and the frequencies on a vertical axis II Class marks and class limits are some times used as quantity on the X axes. III Blood glucose level for 50 patients
  • 27. Example Figure:Grouped Frequency Distributions of 50 Patients glucose level PH) May 8,201942/47
  • 29. Frequency polygon Line graph of class marks against class frequencies. To draw a frequency polygon we connect the midpoints of class boundaries of the histogram by a straight line PH) May 8,201944/47
  • 30. Ogive (cumulative frequency polygon) PH) AlemakefWagnewM.(Bsc.in statisticsandM May 8,201945/47 A graph showing the cumulative frequency (less than or more than type) plotted against upper or lower class boundaries respectively. That is class boundaries are plotted along the horizontal axis and the corresponding cumulative frequencies are plotted along the vertical axis. The points are joined by a free hand curve. Example: Draw an ogive curve(less than type) for the above data. Chapter 2
  • 31. Ogive (cummulative less than type) Figure:Ogive (cumulative less than type) PH) AlemakefWagnewM.(Bsc.in statisticsandM May 8,201946/47 Chapter 2