
PUMPA - SMART LEARNING
எங்கள் ஆசிரியர்களுடன் 1-ஆன்-1 ஆலோசனை நேரத்தைப் பெறுங்கள். டாப்பர் ஆவதற்கு நாங்கள் பயிற்சி அளிப்போம்
Book Free DemoSince pie charts are circular, they are formed using a 360^\circ angle.
Pie charts, as a whole, constitute 100\%.
Each component on the pie chart occupy some parts of the entire pie chart. The parts that each of the components occupy are represented as percentages.
Each component on the pie chart occupy some parts of the entire pie chart. The parts that each of the components occupy are represented as percentages.
The volume of each of the components on a pie chart is found using the formulae given below.
\text{The central angle of the component} = \frac{\text{Value of the component}}{\text{Total value}} \times 360^\circ
If the components are expressed as percentages, then:
\text{The central angle of the component} = \frac{\text{Percentage value of the component}}{100} \times 360^\circ
Now, let us try to construct a pie chart for the given values.
Component 1 = 15000
Component 2 = 5000
Component 3 = 10000
Component 4 = 2500
Component 5 = 7500
First, find the portion each of the individual components occupy on the pie chart.
Since, values are considered in this example, use the following formula:
\text{The central angle of the component} = \frac{\text{Value of the component}}{\text{Total value}} \times 360^\circ
Here, the total value is the sum of all the values of the individual components.
Total value = Value of component 1 + Value of component 2 + Value of component 3 + Value of component 4 + Value of component 5
= 15000 + 5000 +10000 + 2500 + 7500
= 40000
\text{The central angle of the component 1} = \frac{15000}{40000} \times 360^\circ
= 135^\circ
Now, the centre of the pie chart as radius, construct an angle of 135^\circ.
\text{The central angle of the component 2} = \frac{5000}{40000} \times 360^\circ
= 45^\circ
Now, the centre of the pie chart as radius, construct an angle of 45^\circ.
\text{The central angle of the component 3} = \frac{10000}{40000} \times 360^\circ
= 90^\circ
Now, the centre of the pie chart as radius, construct an angle of 90^\circ.
\text{The central angle of the component 4} = \frac{2500}{40000} \times 360^\circ
= 22.5^\circ
Now, the centre of the pie chart as radius, construct an angle of 22.5^\circ.
\text{The central angle of the component 5} = \frac{7500}{40000} \times 360^\circ
= 67.5^\circ
Now, the centre of the pie chart as radius, construct an angle of 67.5^\circ to complete the pie chart.