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Start the planA.150
B.175
C.200
D.225
E.300
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Start the planAverage of consecutive nos = sum of first and last number/2GmatKiss wrote:The average (arithmetic mean) of the integers from 200 to 400, inclusive, is how much greater than the average of the integers from 50 to 100, inclusive?
A.150
B.175
C.200
D.225
E.300
Since we have an evenly spaced set of integers, the average of the integers from 200 to 400, inclusive, is (200 + 400)/2 = 300.GmatKiss wrote:The average (arithmetic mean) of the integers from 200 to 400, inclusive, is how much greater than the average of the integers from 50 to 100, inclusive?
A.150
B.175
C.200
D.225
E.300

As the range is inclusive and the total number in each of the range is odd number, we will have our average or arithmetic mean to be the midpoint in each range. From there you get 300 and 75 and the difference gives the answer as 225GmatKiss wrote:The average (arithmetic mean) of the integers from 200 to 400, inclusive, is how much greater than the average of the integers from 50 to 100, inclusive?
A.150
B.175
C.200
D.225
E.300