Sure on this Ron ?
Any fixed ans for this one ?
In a rectangular array (matrix) of distinct positive numbers, which has m rows and n columns, let x denote the largest of the smallest number in each column [i.e., x = maximum of (xj | j ε (1, 2, …; and xj is the smallest number in column A] and y the smallest of the largest number in each row [i.e., y = minimum of y, ] i.e. 1, 2 …; m and y, is the largest number in row 1]. Then one can infer.
(a) x > y (b) y > x (c) x =y (d) None of the above
"Once you eliminate the impossible, whatever remains, no matter how improbable, must be the truth."