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OGIVES
MEANING
Cumulative histogram also known as ogives , are
graph that can be used to determine how many data values
lie above or below a particular value in a data set .
OGIVE
Following steps are necessary to plot a less than
type ogive curve.
1. Start from the upper limit of the class intervals
and then add class frequency to the cumulative
frequency distribution.
2. Take upper in the x-axis direction cumulative
frequencies along the y-axis direction.
3. Plot the points ( x,y ) , where is the upper limit
of the class and y is the corresponding
cumulative frequency.
4. Join the points by a smooth curve.
Following steps are necessary to plot a more than
type ogive curve ;
1. Starts from the lower limit of the class
intervals and total frequency is subtracted
from the frequency to get the cumulative
frequency distribution .
2. In the graph , consider the lower limit x - axis
direction and cumulative frequencies along y -
axis direction .
3. Plot the points( x,y) ,where 'x' is the lower limit
of the class and 'y' is the corresponding
cumulative frequency .
4. Join the points by a smooth curve.
Advantages and
Disadvantages of
Ogive
ADVANTAGES
Ogive can
visually approximate
summarize a large data set in visual form
delineate each interval in the frequency
distribution
clarify rates of change between classes better
than other graph
provide visual check of accuracy or
reasonableness of calculations
 become more smooth as data points or classes
added
 be easily understood due to widespread use in
business and media
 show the number of proportion of data point
above / below a particular value
Disadvantages
 Ogive can:
 Be somewhat complicated to prepare
 fail to reflect all data points in a data set
 reveal little about central tendency, dispersion , skew or
kurtosis
 often requires additional written or written or verbal
explanation
 be inadequate to describe to attribute, behaviour, or
condition of interest
 fail to reveal key assumptions
SOLVED
EXAMPLES
QUESTION : For the data given below , construct a less than cumulative
frequency table and plot its ogive .
MARKS 0-10 10-
20
20-
30
30-
40
40-
50
50-
60
60-
70
70-
80
80-
90
90-
100
FREQUE
NCY
3 5 6 7 8 9 10 12 6 4
SOlUTION
MARKS FREQUENCY LESS THAN CUMULATIVE
FREQUENCY
0-10 3 3
10-20 5 8
20-30 6 14
30-40 7 21
40-50 8 29
50-60 9 38
60-70 10 48
70-80 12 60
80-90 6 66
90-100 4 70
MARK
S
0-5 5-10 10-15 15-20 20-25 25-30 30-35 35-40 40-45 45-50
FREQ
UENC
Y
3 5 7 8 10 11 14 19 15 13
QUESTION: For the data given below,
construct more than cumulative frequency
and plot ita ogive
MARKS FREQUENCY CUMULATIVE
FREQUENCY
0-5 3 95
5-10 5 95-3 = 92
10-15 7 92-5 = 87
15-20 8 87-7 = 80
20-25 10 80-8 =72
25-30 11 72-10 = 62
30-35 14 62-11 = 51
35-40 19 51-14 = 37
40-45 15 37-19 = 18
45-50 13 18-15 = 3
SOLUTION
REFERENCES
 https://www.statisticshowto.datasciencecentral.com/ogive-graph
 /https://www.statisticshowto.datasciencecentral.com/ogive-graph/
 http://www.mathcaptain.com/statistics/ogive.html
 www.preciousheart.net/chaplaincy/Auditor_Manual/11grphd.pdf

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Ogives wps office [autosaved]

  • 2. MEANING Cumulative histogram also known as ogives , are graph that can be used to determine how many data values lie above or below a particular value in a data set .
  • 3.
  • 5.
  • 6. Following steps are necessary to plot a less than type ogive curve. 1. Start from the upper limit of the class intervals and then add class frequency to the cumulative frequency distribution. 2. Take upper in the x-axis direction cumulative frequencies along the y-axis direction. 3. Plot the points ( x,y ) , where is the upper limit of the class and y is the corresponding cumulative frequency. 4. Join the points by a smooth curve.
  • 7. Following steps are necessary to plot a more than type ogive curve ; 1. Starts from the lower limit of the class intervals and total frequency is subtracted from the frequency to get the cumulative frequency distribution . 2. In the graph , consider the lower limit x - axis direction and cumulative frequencies along y - axis direction . 3. Plot the points( x,y) ,where 'x' is the lower limit of the class and 'y' is the corresponding cumulative frequency . 4. Join the points by a smooth curve.
  • 9. ADVANTAGES Ogive can visually approximate summarize a large data set in visual form
  • 10. delineate each interval in the frequency distribution clarify rates of change between classes better than other graph provide visual check of accuracy or reasonableness of calculations
  • 11.  become more smooth as data points or classes added  be easily understood due to widespread use in business and media  show the number of proportion of data point above / below a particular value
  • 13.  Ogive can:  Be somewhat complicated to prepare  fail to reflect all data points in a data set  reveal little about central tendency, dispersion , skew or kurtosis
  • 14.  often requires additional written or written or verbal explanation  be inadequate to describe to attribute, behaviour, or condition of interest  fail to reveal key assumptions
  • 16. QUESTION : For the data given below , construct a less than cumulative frequency table and plot its ogive . MARKS 0-10 10- 20 20- 30 30- 40 40- 50 50- 60 60- 70 70- 80 80- 90 90- 100 FREQUE NCY 3 5 6 7 8 9 10 12 6 4
  • 17. SOlUTION MARKS FREQUENCY LESS THAN CUMULATIVE FREQUENCY 0-10 3 3 10-20 5 8 20-30 6 14 30-40 7 21 40-50 8 29 50-60 9 38 60-70 10 48 70-80 12 60 80-90 6 66 90-100 4 70
  • 18.
  • 19. MARK S 0-5 5-10 10-15 15-20 20-25 25-30 30-35 35-40 40-45 45-50 FREQ UENC Y 3 5 7 8 10 11 14 19 15 13 QUESTION: For the data given below, construct more than cumulative frequency and plot ita ogive
  • 20. MARKS FREQUENCY CUMULATIVE FREQUENCY 0-5 3 95 5-10 5 95-3 = 92 10-15 7 92-5 = 87 15-20 8 87-7 = 80 20-25 10 80-8 =72 25-30 11 72-10 = 62 30-35 14 62-11 = 51 35-40 19 51-14 = 37 40-45 15 37-19 = 18 45-50 13 18-15 = 3 SOLUTION
  • 21.
  • 22. REFERENCES  https://www.statisticshowto.datasciencecentral.com/ogive-graph  /https://www.statisticshowto.datasciencecentral.com/ogive-graph/  http://www.mathcaptain.com/statistics/ogive.html  www.preciousheart.net/chaplaincy/Auditor_Manual/11grphd.pdf

Editor's Notes

  1. To plot an ogive we need class boundaries and the cumulative frequencies. For grouped data ,ogive is formed by plotting the cumulative frequency against the upper boundary of the class. For ungrouped data cumulative frequency is plotted on the y-axis against the data which is on the x- axis.
  2. An ogive is a line graph where the bases are the class boundaries and the heights are the <cf for the less than ogive and >cf for the greater than ogive.