Question

Find the median for the first seven even natural numbers

Please explain

Please answer it correctly

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Answer 1

Here your answer goes

For finding median of Ungrouped data Step as below :-

Step :- 1

Median is nothing but a measure of Central tendency Which gives us the value of middle most observation in the data

2,4,6,8,10,12,14 are first seven even natural numbers

Given ,

Number of Observation ( n ) = 7 ( odd )

Step :- 2

As  n is odd (Given above )

$Median = [ ( \frac{(n + 1 )}{2} ] th$ Observation

Step :- 3

Evaluating the value in the given formula

⇒ $n = \frac{7 + 1 }{2}$ th Observation

⇒ $n = \frac{8}{2}$ th Observation

⇒ $n = 4$ th Observation

4th Observation = 8

Therefore , the required median is 8

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Answer 2

Median gives the value of the middle-most observation in the data

▪We first arrange the data values or

observations in ascending order or descending order

Then

1 ) if no. Of values is odd....

Median = [( n + 1 ) /2 ]th observation.

2 ) if no. Of values is even....

Median = ( n/ 2 )+ [( n /2 ) + 1 ] ÷2

According to the question

2,4,6,8,10,12,14 are first seven even natural numbers

Number of observations = n = 7 ( odd )

Therefore,

Median = [ ( n + 1 ) / 2 ] th observation

= [( 7 + 1 ) / 2 ] th observation

= 4th observation

= 8

Required median = 8

@skb