Set I consists of integers {3, -8, Y, 19, -6} and set B consists of integers {k, -3, 0, 16, -5, 9}. Number L represents the median of set I, number M represents mode of set B and number Z = L^M. If Y is an integer greater than 21, for what value of k will Z be a divisor of 26? Choose the correct option.
A) -2
B) -1
C) 0
D) 1
E) 2
I = {3,-8,Y,19,-6}   B = {k,-3,0,16,-5,9}   Y &gt; 21   So L = Median of I = 3   M = Mode of Set B   Z = (3)^M   If Z is a divisor of 26, (3)^M = 1 because 26 does not have 3 as a factor   =&gt; M = 0   Hence k = 0, as M is mode and 0 will be the most frequently occuring number in set B.   Answer - 0
<result>C</result>
Set I consists of integers {3, -8, Y, 19, -6} and set B consists of integers {k, -3, 0, 16, -5, 9}. Number L represents the median of set I, number M represents mode of set B and number Z = L^M. If Y is an integer greater than 21, for what value of k will Z be a divisor of 26?