Find the mean of given data:

 class interval 10-20 20-30 30-40 40-50 50-60 60-70 70-80
 Frequency 9 13 6 4 6 2 3

  1. 39.95
  2. 35.70
  3. 43.95
  4. 23.95

Answer (Detailed Solution Below)

Option 2 : 35.70
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Detailed Solution

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Formula used:

The mean of grouped data is given by,

\(\bar X\ = \frac{∑ f_iX_i}{∑ f_i}\)

Where, \(u_i \ = \ \frac{X_i\ -\ a}{h}\)

Xi = mean of ith class

f= frequency corresponding to ith class

Given:

class interval 10-20 20-30 30-40 40-50 50-60 60-70 70-80
Frequency 9 13 6 4 6 2 3


Calculation:

Now, to calculate the mean of data will have to find ∑fiXi and ∑fi as below,

Class Interval fi Xi fiXi
10 - 20 9 15 135
20 - 30 13 25 325
30 - 40 6 35 210
40 - 50 4 45 180
50 - 60 6 55 330
60 - 70 2 65 130
70 - 80 3 75 225
  ∑fi = 43 ∑X = 315 ∑fiXi = 1535


Then,

We know that, mean of grouped data is given by

\(\bar X\ = \frac{∑ f_iX_i}{∑ f_i}\)

\(\frac{1535}{43}\)

= 35.7

Hence, the mean of the grouped data is 35.7

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