9 + 3
9 + 2 + 1
8 + 4
8 + 3 + 1
7 + 5
7 + 4 + 1
7 + 3 + 2
6 + 5 + 1
6 + 4 + 2
6 + 3 + 2 + 1
5 + 4 + 3
5 + 4 + 2 + 1
All combinations that start with 4, 3, 2 or 1 have to use numbers larger than 4 so they will appear in the above list.
Therefore the number of ways of getting 12 adding numbers in the set is 12. Notice the pattern to decompose a number into sums of numbers less than it, that I used in generating the list.
2007-05-31 14:05:42
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answer #1
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answered by Bazz 4
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0⤊
1⤋
1 + 2 + 3 + 6
1 + 2 + 4 + 5
1 + 2 + 9
1 + 3 + 8
1 + 4 + 7
1 + 5 + 6
2 + 3 + 7
2 + 4 + 6
3 + 4 + 5
3 + 9
4 + 8
5 + 7
I found 12 ways to do it.
2007-05-31 21:35:09
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answer #2
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answered by Don E Knows 6
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0⤊
0⤋
1+2+3+6
1+3+2+6
2+1+3+6
2+3+1+6
3+1+2+6
3+2+1+6
1+2+6+3
2+1+6+3
3+1+6+2
1+3+6+2
2+3+6+1
3+2+6+1
1+6+2+3
2+6+1+3
3+6+1+2
1+6+3+2
2+6+3+1
3+6+2+1
6+1+2+3
6+1+3+2
6+2+1+3
6+2+3+1
6+3+1+2
6+3+2+1
9+3
9+2+1
8+4
8+3+1
7+5
7+4+1
7+3+2
6+6
6+5+1
6+4+2
5+4+3
24 ways for the 4 digit combo (as shown)=24
6 ways diferent orders for all 7 of the 3 digit combos each=42
2 ways for all 4 2 digit combos except (6+6) = 6
1 way for (6+6) =1
That makes 73 ways...
Anyone disagree?
2007-05-31 21:09:47
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answer #3
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answered by . 2
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0⤊
0⤋
9 + 3
8+4
7+5
93 + (-81)
94 + (-82)
95 + (-83)
96 + (-84)
97 + (-85)
86 + (-74)
85 + (-73)
84 + (-72)
83 + (-71)
75 + (-63)
74 + (-62)
73 + (-61)
69 + (-57)
64 + (-52)
63 + (-51)
59 + (-47)
58 + (-46)
54 + (-42)
53 + (-41)
49 + (-37)
48 + (-36)
47 + (-35)
46 + (-34)
43 + (-31)
39 + (-27)
38 + (-26)
37 + (-25)
36 + (-24)
35 + (-23)
29 + (-17)
28 + (-16)
27 + (-15)
26 + (-14)
25 + (-13)
24 + (-12)
21 + (-9)
19 + (-7)
18 + (-6)
17 + (-5)
16 + (-4)
15 + (-3)
14 + (-2)
2007-05-31 21:20:21
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answer #4
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answered by jacobandalex 2
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0⤊
0⤋
(9+3)
(9+2+1)
(8+4)
(8+3+1)
(7+5)
(7+4+1)
(7+3+2)
(6+ 3+2+1)
(6+5+1)
(6+4+2)
(5+4+3)
(5+4+2+1)
i get 12 combinations
2007-05-31 21:13:08
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answer #5
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answered by ironduke8159 7
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0⤊
0⤋
7
2007-05-31 21:06:31
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answer #6
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answered by math geek 3
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0⤊
1⤋
You can only sum up the #12 three times using 1-9.
2007-05-31 21:11:40
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answer #7
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answered by lusani j aka LJ 1
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0⤊
1⤋
1,2,3,6
9,3
8,4
7,5
1,3,8
1,5,6
1,4,7
1,2,9
2,3,7
2,4,6
3,4,5
i'm pretty sure that's it
2007-05-31 21:00:46
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answer #8
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answered by Anonymous
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0⤊
1⤋