• UVa 11044 Searching for Nessy


    Searching for Nessy

    The Loch Ness Monsteris a mysterious and unidentified animal said to inhabit Loch Ness,  a large deep freshwater loch near the city of Inverness in northern Scotland. Nessie is usually categorized as a type of lake monster. http://en.wikipedia.org/wiki/Loch_Ness_Monster

     

     

    In July 2003, the BBC reported an extensive investigation of Loch Ness by a BBC team, using 600 separate sonar beams, found no trace of any ¨sea monster¨ (i.e., any large animal, known or unknown) in the loch. The BBC team concluded that Nessie does not exist. Now we want to repeat the experiment.

     

    Given a grid of n rows and m columns representing the loch, 6$ \le$n, m$ \le$10000, find the minimum number s of sonar beams you must put in the square such that we can control every position in the grid, with the following conditions:

     

    • one sonar occupies one position in the grid; the sonar beam controls its own cell and the contiguous cells;
    • the border cells do not need to be controlled, because Nessy cannot hide there (she is too big).

    For example,

     

    $\textstyle \parbox{.5\textwidth}{\begin{center}\mbox{}\epsfbox{p11044.eps}\end{center}}$$\textstyle \parbox{.49\textwidth}{\begin{center}\mbox{}\epsfbox{p11044a.eps}\end{center}}$

     

    \epsfbox{p11044b.eps}

    where X represents a sonar, and the shaded cells are controlled by their sonar beams; the last figure gives us a solution.

     

    Input

    The first line of the input contains an integer, t, indicating the number of test cases. For each test case, there is a line with two numbers separated by blanks, 6$ \le$n, m$ \le$10000, that is, the size of the grid (nrows and m columns).

     

    Output

    For each test case, the output should consist of one line showing the minimum number of sonars that verifies the conditions above.

    Sample Input

     3
    6 6
    7 7
    9 13
    

     

    Sample Output

     
    4
    4
    12
    

    #include<stdio.h>
    #include<math.h>
    
    int main()
    {
        int T, n, m;
        scanf("%d", &T);
        while(T--)
        {
            scanf("%d%d", &n, &m);
            if((n-2)%3 != 0) n = (n-2)/3 + 1;
            else n = (n-2)/3;
            if((m-2)%3 != 0) m = (m-2)/3 + 1;
            else m = (m-2)/3;
            printf("%d\n", n*m);
        }
        return 0;
    }

    解题思路:
    怪不得通过率那么高,求格中九宫格的最小数量,而且注意题目说了边上的格子是可以不算的,所以可以减去2在进行整除3,当然,如果除不尽当然还是再加上一个九宫格

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  • 原文地址:https://www.cnblogs.com/liaoguifa/p/2944102.html
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