Chef and Instant Noodles

 Chef has invented 

1$1$-minute Instant Noodles. As the name suggests, each packet takes exactly 1$1$ minute to cook.

Chef's restaurant has X$X$ stoves and only 1$1$ packet can be cooked in a single pan.

How many customers can Chef serve in Y$Y$ minutes if each customer orders exactly 1$1$ packet of noodles?

Input Format

• The first and only line of input contains two space-separated integers X$X$ and Y$Y$ — the number of stoves and the number of minutes, respectively.

Output Format

• Print a single integer, the maximum number of customers Chef can serve in Y$Y$ minutes

Constraints

• 1≤X,Y≤1000$1\le X,Y\le 1000$

Sample Input 1 

3 7

Sample Output 1 

21

Explanation

Chef cooks for Y=7$Y=7$ minutes and can cook X=3$X=3$ packets per minute, one on each stove.

So, the total number of packets that can be cooked is X⋅Y=3⋅7=21$X\cdot Y=3\cdot 7=21$.

Each person orders one packet, so the maximum number of customers that can be served is 21$21$.

Sample Input 2 

7 8

Sample Output 2 

56

Explanation

Chef cooks for Y=8$Y=8$ minutes and can cook X=7$X=7$ packets per minute, one on each stove.

So, the total number of packets that can be cooked is X⋅Y=7⋅8=56$X\cdot Y=7\cdot 8=56$.

Each person orders one packet, so the maximum number of customers that can be served is 56$56$.