Answer
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Hint: To solve this problem, we simply count the number of terms and use formulas for odd numbers of terms to find median. i.e. ${(\dfrac{{n + 1}}{2})^{th}}$
Complete step by step solution:
We are given with data \[:{\text{ }}15,22,9,20,6,18,11,25,14\]
So, to find the median we first need the data arranged in ascending order
\[6,9,11,14,15,18,20,22,25\]
So, Total terms \[ = {\text{ }}9\] Observations
Therefore, Median $ = {(\dfrac{{n + 1}}{2})^{th}}$ observation
\[\] \[ = \dfrac{{10}}{2} = {5^{th}}\]observation is \[15.\]
∴ Median \[ = {\text{ }}15\]
Note: To find the median, the first step is to arrange the data in ascending order and check whether there are odd or even observations and apply formula accordingly.
Complete step by step solution:
We are given with data \[:{\text{ }}15,22,9,20,6,18,11,25,14\]
So, to find the median we first need the data arranged in ascending order
\[6,9,11,14,15,18,20,22,25\]
So, Total terms \[ = {\text{ }}9\] Observations
Therefore, Median $ = {(\dfrac{{n + 1}}{2})^{th}}$ observation
\[\] \[ = \dfrac{{10}}{2} = {5^{th}}\]observation is \[15.\]
∴ Median \[ = {\text{ }}15\]
Note: To find the median, the first step is to arrange the data in ascending order and check whether there are odd or even observations and apply formula accordingly.
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