可以在棋盘上进行最小切割，以便不将其分为2部分

给定M x N棋盘。任务是确定我们可以在棋盘上进行的最大切割次数，以使棋盘不分为两部分。
例子：

Input: M = 2, N = 4
Output: Maximum cuts = 3

Input: M = 3, N = 3
Output: Maximum cuts = 4

表示：

1. 对于M = 2，N = 2我们只能切割1个(红色标记)。如果再削减1块，那么棋盘将分为2块。
2. 对于M = 2，N = 4，我们可以切割3次(红色标记)。如果再削减1块，那么棋盘将分为2块。

因此，可以观察到没有。切口数= (m-1)*(n-1) 。
下面是上述方法的实现：

C++

// C++ implementation of above approach
#include 
using namespace std;
 
// function that calculates the
// maximum no. of cuts
int numberOfCuts(int M, int N)
{
    int result = 0;
 
    result = (M - 1) * (N - 1);
 
    return result;
}
 
// Driver Code
int main()
{
    int M = 4, N = 4;
 
    // Calling function.
    int Cuts = numberOfCuts(M, N);
 
    cout << "Maximum cuts = " << Cuts;
 
    return 0;
}

Java

// Java implementation of above approach
 
class GFG {
     
// function that calculates the
// maximum no. of cuts
static int numberOfCuts(int M, int N)
{
    int result = 0;
 
    result = (M - 1) * (N - 1);
 
    return result;
}
 
// Driver Code
public static void main(String args[])
{
    int M = 4, N = 4;
 
    // Calling function.
    int Cuts = numberOfCuts(M, N);
 
    System.out.println("Maximum cuts = " + Cuts);
 
}
}

Python3

# Python3 implementation of
# above approach
 
# function that calculates the
# maximum no. of cuts
def numberOfCuts(M, N):
    result = 0
     
    result = (M - 1) * (N - 1)
     
    return result
 
# Driver code
if __name__=='__main__':
     
    M, N = 4, 4
     
    # Calling function.
    Cuts = numberOfCuts(M, N)
     
    print("Maximum cuts = ", Cuts)
 
# This code is contributed by
# Kriti_mangal

C#

//C#  implementation of above approach
using System;
 
public class GFG{
// function that calculates the
// maximum no. of cuts
static int numberOfCuts(int M, int N)
{
    int result = 0;
 
    result = (M - 1) * (N - 1);
 
    return result;
}
 
// Driver Code
     
    static public void Main (){
     
    int M = 4, N = 4;
    // Calling function.
    int Cuts = numberOfCuts(M, N);
 
    Console.WriteLine("Maximum cuts = " + Cuts);
    }
//This code is contributed by akt_mit   
}

Javascript

 
// Javascript implementation of above approach
 
// function that calculates the
// maximum no. of cuts
function numberOfCuts(M, N)
{
    var result = 0;
 
    result = (M - 1) * (N - 1);
 
    return result;
}
 
// Driver Code
var M = 4, N = 4;
 
// Calling function.
var Cuts = numberOfCuts(M, N);
document.write( "Maximum cuts = " + Cuts);
 

输出：

Maximum cuts = 9

时间复杂度： O(1)

辅助空间： O(1)