Time Limit : 1 Second
Memory Limit : 128 MB
Submission: 41
Solved: 22
 Description
 The cows are having their first election after overthrowing the
tyrannical Farmer John, and Bessie is one of N cows (1 <= N <=
50,000) running for President. Before the election actually happens,
however, Bessie wants to determine who has the best chance of
winning.
The election consists of two rounds. In the first round, the K cows
(1 <= K <= N) cows with the most votes advance to the second round.
In the second round, the cow with the most votes becomes President.
Given that cow i expects to get A_i votes (1 <= A_i <= 1,000,000,000)
in the first round and B_i votes (1 <= B_i <= 1,000,000,000) in the
second round (if he or she makes it), determine which cow is expected
to win the election. Happily for you, no vote count appears twice
in the A_i list; likewise, no vote count appears twice in the B_i
list.
 Input
 * Line 1: Two spaceseparated integers: N and K
* Lines 2..N+1: Line i+1 contains two spaceseparated integers: A_i
and B_i
 Output
 * Line 1: The index of the cow that is expected to win the election.
 sample input

5 3
3 10
9 2
5 6
8 4
6 5
 sample output

5
 hint
 source
 USACO JAN08
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