#HX4465. 最小生成树练习题:tree

提交1 通过1
通过率100%
时间限制2000ms
内存限制256MiB

题目描述

题目描述

原题来自:2012 年国家集训队互测。

给你一个无向带权连通图,每条边是黑色或白色。让你求一棵最小权的恰好有 need 条白色边的生成树。题目保证有解。

输入格式

第一行 V,E,need 分别表示点数、边数和需要的白色边数。

接下来 E 行,每行 s,t,c,col 表示这边的端点(点从 0 开始标号)、边权、颜色(0 白色,1 黑色)。

输出格式

一行表示所求生成树的边权和。

2 2 1
0 1 1 1
0 1 2 0
2
50000 99999 25000
0 1 1 0
1 2 2 0
2 3 3 0
3 4 4 0
4 5 5 0
5 6 6 0
6 7 7 0
7 8 8 0
8 9 9 0
9 10 10 0
10 11 11 0
11 12 12 0
12 13 13 0
13 14 14 0
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15 16 16 0
16 17 17 0
17 18 18 0
18 19 19 0
19 20 20 0
20 21 21 0
21 22 22 0
22 23 23 0
23 24 24 0
24 25 25 0
25 26 26 0
26 27 27 0
27 28 28 0
28 29 29 0
29 30 30 0
30 31 31 0
31 32 32 0
32 33 33 0
33 34 34 0
34 35 35 0
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49527 49529 90 1
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49664 49666 49 1
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49670 49672 91 1
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49672 49674 5 1
49673 49675 12 1
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49675 49677 26 1
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49677 49679 40 1
49678 49680 47 1
49679 49681 54 1
49680 49682 61 1
49681 49683 68 1
49682 49684 75 1
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49684 49686 89 1
49685 49687 96 1
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49688 49690 17 1
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49695 49697 66 1
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49710 49712 71 1
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49713 49715 92 1
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49723 49725 62 1
49724 49726 69 1
49725 49727 76 1
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49727 49729 90 1
49728 49730 97 1
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49730 49732 11 1
49731 49733 18 1
49732 49734 25 1
49733 49735 32 1
49734 49736 39 1
49735 49737 46 1
49736 49738 53 1
49737 49739 60 1
49738 49740 67 1
49739 49741 74 1
49740 49742 81 1
49741 49743 88 1
49742 49744 95 1
49743 49745 2 1
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49745 49747 16 1
49746 49748 23 1
49747 49749 30 1
49748 49750 37 1
49749 49751 44 1
49750 49752 51 1
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49765 49767 56 1
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49768 49770 77 1
49769 49771 84 1
49770 49772 91 1
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49775 49777 26 1
49776 49778 33 1
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49780 49782 61 1
49781 49783 68 1
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49783 49785 82 1
49784 49786 89 1
49785 49787 96 1
49786 49788 3 1
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49790 49792 31 1
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49797 49799 80 1
49798 49800 87 1
49799 49801 94 1
49800 49802 1 1
49801 49803 8 1
49802 49804 15 1
49803 49805 22 1
49804 49806 29 1
49805 49807 36 1
49806 49808 43 1
49807 49809 50 1
49808 49810 57 1
49809 49811 64 1
49810 49812 71 1
49811 49813 78 1
49812 49814 85 1
49813 49815 92 1
49814 49816 99 1
49815 49817 6 1
49816 49818 13 1
49817 49819 20 1
49818 49820 27 1
49819 49821 34 1
49820 49822 41 1
49821 49823 48 1
49822 49824 55 1
49823 49825 62 1
49824 49826 69 1
49825 49827 76 1
49826 49828 83 1
49827 49829 90 1
49828 49830 97 1
49829 49831 4 1
49830 49832 11 1
49831 49833 18 1
49832 49834 25 1
49833 49835 32 1
49834 49836 39 1
49835 49837 46 1
49836 49838 53 1
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49838 49840 67 1
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49842 49844 95 1
49843 49845 2 1
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49863 49865 42 1
49864 49866 49 1
49865 49867 56 1
49866 49868 63 1
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49868 49870 77 1
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49871 49873 98 1
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49873 49875 12 1
49874 49876 19 1
49875 49877 26 1
49876 49878 33 1
49877 49879 40 1
49878 49880 47 1
49879 49881 54 1
49880 49882 61 1
49881 49883 68 1
49882 49884 75 1
49883 49885 82 1
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49885 49887 96 1
49886 49888 3 1
49887 49889 10 1
49888 49890 17 1
49889 49891 24 1
49890 49892 31 1
49891 49893 38 1
49892 49894 45 1
49893 49895 52 1
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49895 49897 66 1
49896 49898 73 1
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49899 49901 94 1
49900 49902 1 1
49901 49903 8 1
49902 49904 15 1
49903 49905 22 1
49904 49906 29 1
49905 49907 36 1
49906 49908 43 1
49907 49909 50 1
49908 49910 57 1
49909 49911 64 1
49910 49912 71 1
49911 49913 78 1
49912 49914 85 1
49913 49915 92 1
49914 49916 99 1
49915 49917 6 1
49916 49918 13 1
49917 49919 20 1
49918 49920 27 1
49919 49921 34 1
49920 49922 41 1
49921 49923 48 1
49922 49924 55 1
49923 49925 62 1
49924 49926 69 1
49925 49927 76 1
49926 49928 83 1
49927 49929 90 1
49928 49930 97 1
49929 49931 4 1
49930 49932 11 1
49931 49933 18 1
49932 49934 25 1
49933 49935 32 1
49934 49936 39 1
49935 49937 46 1
49936 49938 53 1
49937 49939 60 1
49938 49940 67 1
49939 49941 74 1
49940 49942 81 1
49941 49943 88 1
49942 49944 95 1
49943 49945 2 1
49944 49946 9 1
49945 49947 16 1
49946 49948 23 1
49947 49949 30 1
49948 49950 37 1
49949 49951 44 1
49950 49952 51 1
49951 49953 58 1
49952 49954 65 1
49953 49955 72 1
49954 49956 79 1
49955 49957 86 1
49956 49958 93 1
49957 49959 100 1
49958 49960 7 1
49959 49961 14 1
49960 49962 21 1
49961 49963 28 1
49962 49964 35 1
49963 49965 42 1
49964 49966 49 1
49965 49967 56 1
49966 49968 63 1
49967 49969 70 1
49968 49970 77 1
49969 49971 84 1
49970 49972 91 1
49971 49973 98 1
49972 49974 5 1
49973 49975 12 1
49974 49976 19 1
49975 49977 26 1
49976 49978 33 1
49977 49979 40 1
49978 49980 47 1
49979 49981 54 1
49980 49982 61 1
49981 49983 68 1
49982 49984 75 1
49983 49985 82 1
49984 49986 89 1
49985 49987 96 1
49986 49988 3 1
49987 49989 10 1
49988 49990 17 1
49989 49991 24 1
49990 49992 31 1
49991 49993 38 1
49992 49994 45 1
49993 49995 52 1
49994 49996 59 1
49995 49997 66 1
49996 49998 73 1
49997 49999 80 1
49998 0 87 1
49999 1 94 1
1725913
9 72 0
0 1 1 0
0 1 5 1
0 2 67 0
0 2 70 1
0 3 30 0
0 3 31 1
0 4 92 0
0 4 95 1
0 5 6 0
0 5 9 1
0 6 76 0
0 6 80 1
0 7 29 0
0 7 32 1
0 8 2 0
0 8 6 1
1 2 46 0
1 2 47 1
1 3 16 0
1 3 21 1
1 4 37 0
1 4 40 1
1 5 42 0
1 5 42 1
1 6 28 0
1 6 31 1
1 7 25 0
1 7 28 1
1 8 23 0
1 8 28 1
2 3 39 0
2 3 39 1
2 4 78 0
2 4 80 1
2 5 12 0
2 5 13 1
2 6 81 0
2 6 82 1
2 7 37 0
2 7 39 1
2 8 61 0
2 8 64 1
3 4 62 0
3 4 65 1
3 5 12 0
3 5 14 1
3 6 52 0
3 6 55 1
3 7 91 0
3 7 92 1
3 8 75 0
3 8 78 1
4 5 8 0
4 5 9 1
4 6 22 0
4 6 24 1
4 7 93 0
4 7 97 1
4 8 29 0
4 8 29 1
5 6 67 0
5 6 71 1
5 7 68 0
5 7 71 1
5 8 27 0
5 8 28 1
6 7 27 0
6 7 28 1
6 8 63 0
6 8 67 1
7 8 72 0
7 8 72 1
108

数据范围与约定

对于所有数据,V≤5×10^4,E≤10^5,边权为 [1,100] 中的正整数。