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## Data Structures, One-dimensional

Problem
Editorial
Analytics

Our friend Monk has an exam that has quite weird rules. Each question has a difficulty level in the form of an Integer. Now, Monk can only solve the problems that have difficulty level less than X . Now the rules are-

• Score of the student is equal to the maximum number of answers he/she has attempted without skipping a question.
• Student is allowed to skip just "one" question that will not be counted in the continuity of the questions.

Note- Assume the student knows the solution to the problem he/she attempts and always starts the paper from first question.

Given the number of Questions, N ,the maximum difficulty level of the problem Monk can solve , X ,and the difficulty level of each question , $A_{i}$ can you help him determine his maximum score?

Input Format
First Line contains Integer N , the number of questions and the maximum difficulty X Monk can solve.
Next line contains N integers, $A_{i}$ denoting the difficulty level of each question.

Output Format
Maximum score Monk can achieve in the exam.

Constraints

• $1 \le N \le 10^{5}$
• $1 \le X \le 10^{9}$
• $1 \le A_{i} \le 10^{9}$
SAMPLE INPUT
7 6
4 3 7 6 7 2 2
SAMPLE OUTPUT
3
Explanation

In this example, maximum difficulty = 6, Monk solves question 0 and 1, but skips the question 2 as A>6. Monk then solves the question 3 , but stops at 4 because A>6 and question 2 was already skipped. As 3 questions (0,1 and 3) were solved and 2 questions (2 and 4) have been skipped, therefore we print "3".

Time Limit: 1.0 sec(s) for each input file.
Memory Limit: 256 MB
Source Limit: 1024 KB

## This Problem was Asked in

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