Arithmetic average Definition:      Median is the eye appreciate of the given add up or dispersion in their ascension line of battle.Median is the average value of the two mediate elements when the size of the distribution is even.   Example 1: To retrieve the median(prenominal) of 4,5,7,2,1 [ODD].     localise 1: Count the join upshots given.      There ar 5 elements or lists in the distribution.     Step 2: say the rime in ascent vagabond.      1,2,4,5,7     Step 3: The total elements in the distribution (5) is odd.      The middle shoes can be metric using the formula. (n+1)/2      So the middle position is (5+1)/2 = 6/2 = 3      The number at tertiary position is = Median = 4   Example 2: To chance upon the median of 4,5,7,2,1,8 [Even]     Step 1: Count the total rime given.      There argon 6 elements or numbers in the distributi on.     Step 2: Arrange the numbers in boost order.      1,2,4,5,7,8     Step 3: The total elements in the distribution (6) is even.      As the total is even, we have to take average of number at n/2 and (n/2)+1      So the position are n/2= 6/2 = 3 and 4      The number at 3rd and 4th position are 4,5  Step 4: Find the median.

     The average is (4+5)/2 = Median = 4.5 The median is defined as the number in the middle of a given circumstances of numbers garmentd in order of increasing magnitude. When given a set of numbers, the median is the number positioned in the exact middle of the list when you arran ge the numbers from the lowest to the highes! t. The median is also a pecker of average. In higher level statistics, median is used as a measure of dispersion. The median is important because it describes the behavior of the accurate set of numbers. Example 3 Find the median in the set of numbers given below Solution From the exposition of median, we should be able to tell that the first-year step is to set up the given set of numbers in order of increasing...If you indirect request to get a full essay, order it on our website:
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