Which of the following CANNOT be the median W of the four consecutive positive integers w, x, y, and z, where w < x < y < z ?
Choose the correct choice from the following options:	A) (w+x)/2 - 1	B) (w+z)/2	C) (x+y)/2	D) (y+z)/2 -1	E) (w+x+y+z)/4
Using the properties of consecutive positive integers we could right away eliminate B,C and E.   (B) - The average of first and last terms is the median   (C) - For even number of integers, the median is the average of middle terms   (E) - The average is equal to median if the integers are consecutive   Remaining answer choices are A and D.   For A, the average of first two consecutive numbers (w,x) will definitely be less than x making it impossible to be a median W.   (w+x)/2 - 1nswer ((w+x)/2 - 1)
<result>A</result>
Which of the following CANNOT be the median W of the four consecutive positive integers w, x, y, and z, where w < x < y < z ?