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can we just estimate and don't do the calculation, the frequencies at 1 accident is 13 and 2 accidents is 21 (most concentration of all) , then the average will be arround 1 to 2 then i chose 1.5
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can we just estimate and don't do the calculation, the frequencies at 1 accident is 13 and 2 accidents is 21 (most concentration of all) , then the average will be arround 1 to 2 then i chose 1.5

You should be careful with such approximations. For example if it were: 1-14 and 2-20 (instead of 1-13 and 2-21) the answer would be B(1) and not C(1.5).
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Bumping for review and further discussion*. Get a kudos point for an alternative solution!

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A quicker way to do this is to note that there are 30 drivers with 0-1 accidents and 30 drivers with 2-6 accidents so you know that your median will fall exactly between 1 and 2. Hence the answer of 1.5.
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The table shows the results of a poll which asked drivers how many accidents they had had over the previous 5 years. What is the median number of accidents per driver?

A. 0.5
B. 1
C. 1.5
D. 2
E. 4

To determine where the median falls in a data set, we can use the following expression in which n = the total number of data points in the set (here, n = 60 since 60 drivers were surveyed):

median position = (n + 1)/2

(60 + 1)/2 = 61/2 = 30.5

Thus, the median is halfway between the 30th and 31st data points, which is the same as the average of the 30th data point and the 31st data point when the data are sorted from least to greatest.

Looking at the chart, we see that the 30th data point is 1 accident and the 31st data point is 2 accidents. Thus, the median is (1+2)/2 = 1.5.

Answer: C
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Hello from the GMAT Club BumpBot!

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