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Start the planIntegers \(x\) and \(y\) are each odd, and \(x > y.\) Which of the following represents the number of odd integers, \(z,\) that exist such that \(x > z > y ?\)
A. \(x-y-1\)
B. \(x-y\)
C. \(\dfrac{x-y}2\)
D. \(\dfrac{x-y-1}2\)
E. \(\dfrac{x-y-2}2\)
Answer: E
Source: Veritas Prep
A. \(x-y-1\)
B. \(x-y\)
C. \(\dfrac{x-y}2\)
D. \(\dfrac{x-y-1}2\)
E. \(\dfrac{x-y-2}2\)
Answer: E
Source: Veritas Prep
