In a Pie chart, the angle for each sector is calculated by using the formula:

\frac{C o m p o n e n t P a r t}{T o t a l} \times 100

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\frac{C o m p o n e n t P a r t}{T o t a l} \times 360

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\frac{C o m p o n e n t P a r t}{T o t a l} \times π

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\frac{T o t a l}{C o m p o n e n t P a r t} \times π

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Solution

The correct option is B $\frac{C o m p o n e n t P a r t}{T o t a l} \times 360$
Pie chart is used to represent the population of different quantities (components). Different quantities are represented by different sectors having subtending different angles at the center.
Angle of each sector is calculated by $θ = \frac{C o m p o n e n t p a r t}{T o t a l} \times 360$

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Question 3

In a pie chart, the total angle at the centre of the circle is:

(a) 180°

(b) 360°

(d) 90°

Question 3

In a pie chart, the total angle at the centre of the circle is:

(a) 180°

(b) 360°

(d) 90°

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