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Bunuel
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R= a, a+1, a+2, a+3,.......a+14
Median in R= a+7
In T, starting value is a+7
T= a+7, a+8, a+9,.......a+27

Combined list is a, a+1, a+2,.......a+27
That is 28 numbers in total

C
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R can be written as x, x+1....x+7........x+14
T can be written as x+7.......x+27 (Since T starts from the median of S)

Overalap between two sets, consider a simple example to make it simple. Let x be 1.
Set R=1,2,3....15 (Median is 8)--->15 elements
Ser T=8,9,10,11....28--->21 elements
Common is from 8 to 15 (inclusive)--->8 elements
Unique is from 1 to 28
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R={15 elements}
T={21 elements}
all are consecutive elements

median of R is starting of T
median is 8 th term , so basically we will have 8 to 15 (8 terms common in both set)

Now then total different integers = 15+21-8=28 Option C
Bunuel
R is a list of 15 consecutive integers, and T is a list of 21 consecutive integers. The median of the integers in list R is equal to the least integer in list T. If the two lists are combined into one list of 36 integers, how many different integers are on the combined list?

A. 25
B. 27
C. 28
D. 32
E. 36


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