10294 - Arif in Dhaka (First Love Part 2)
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10294 - Arif in Dhaka (First Love Part 2)
What is the real limit for input numbers?
I've used such construction and get assertion failed.
[c]int main(void)
{
int n, k;
UINT64 nk;
while (scanf("%d %d\n", &n, &k) == 2) {
assert(n > 1 && n < 51);
assert(k > 0 && k < 11);
nk = getneck(n, k);
printf(I64D" "I64D"\n", nk, getbrac(nk, n, k));
}
return 0;
}[/c]
I've used such construction and get assertion failed.
[c]int main(void)
{
int n, k;
UINT64 nk;
while (scanf("%d %d\n", &n, &k) == 2) {
assert(n > 1 && n < 51);
assert(k > 0 && k < 11);
nk = getneck(n, k);
printf(I64D" "I64D"\n", nk, getbrac(nk, n, k));
}
return 0;
}[/c]
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I've got Accepted now ....
They are (I found this two only) two common problems with this problem:
1. Exist (probably) test with N=1
2. It's possible to get overflow when we calculate values from formula ...
Best luck in hunt
DM
They are (I found this two only) two common problems with this problem:
1. Exist (probably) test with N=1
2. It's possible to get overflow when we calculate values from formula ...
Best luck in hunt
DM
If you really want to get Accepted, try to think about possible, and after that - about impossible ... and you'll get, what you want ....
Born from ashes - restarting counter of problems (800+ solved problems)
Born from ashes - restarting counter of problems (800+ solved problems)
Hi,
I don't think there is a need for doubles.
Code: Select all
20 2
20 3
20 4
Code: Select all
52488 27012
174342216 87230157
54975633976 27489127708
Hi daveon,
Would you please test these testcases? I generate all the samples which their results is less than 12digit.
input:
Would you please test these testcases? I generate all the samples which their results is less than 12digit.
input:
- 1 1
1 2
1 3
1 4
1 5
1 6
1 7
1 8
1 9
1 10
2 1
2 2
2 3
2 4
2 5
2 6
2 7
2 8
2 9
2 10
3 1
3 2
3 3
3 4
3 5
3 6
3 7
3 8
3 9
3 10
4 1
4 2
4 3
4 4
4 5
4 6
4 7
4 8
4 9
4 10
5 1
5 2
5 3
5 4
5 5
5 6
5 7
5 8
5 9
5 10
6 1
6 2
6 3
6 4
6 5
6 6
6 7
6 8
6 9
6 10
7 1
7 2
7 3
7 4
7 5
7 6
7 7
7 8
7 9
7 10
8 1
8 2
8 3
8 4
8 5
8 6
8 7
8 8
8 9
8 10
9 1
9 2
9 3
9 4
9 5
9 6
9 7
9 8
9 9
9 10
10 1
10 2
10 3
10 4
10 5
10 6
10 7
10 8
10 9
10 10
11 1
11 2
11 3
11 4
11 5
11 6
11 7
11 8
11 9
11 10
12 1
12 2
12 3
12 4
12 5
12 6
12 7
12 8
12 9
12 10
13 1
13 2
13 3
13 4
13 5
13 6
13 7
13 8
14 1
14 2
14 3
14 4
14 5
14 6
14 7
15 1
15 2
15 3
15 4
15 5
15 6
16 1
16 2
16 3
16 4
16 5
17 1
17 2
17 3
17 4
17 5
18 1
18 2
18 3
18 4
19 1
19 2
19 3
19 4
20 1
20 2
20 3
20 4
21 1
21 2
21 3
22 1
22 2
22 3
23 1
23 2
23 3
24 1
24 2
24 3
25 1
25 2
25 3
26 1
26 2
26 3
27 1
27 2
28 1
28 2
29 1
29 2
30 1
30 2
31 1
31 2
32 1
32 2
33 1
33 2
34 1
34 2
35 1
35 2
36 1
36 2
37 1
37 2
38 1
38 2
39 1
39 2
40 1
40 2
41 1
41 2
42 1
43 1
44 1
45 1
46 1
47 1
48 1
49 1
50 1
- 1 1
2 2
3 3
4 4
5 5
6 6
7 7
8 8
9 9
10 10
1 1
3 3
6 6
10 10
15 15
21 21
28 28
36 36
45 45
55 55
1 1
4 4
11 10
24 20
45 35
76 56
119 84
176 120
249 165
340 220
1 1
6 6
24 21
70 55
165 120
336 231
616 406
1044 666
1665 1035
2530 1540
1 1
8 8
51 39
208 136
629 377
1560 888
3367 1855
6560 3536
11817 6273
20008 10504
1 1
14 13
130 92
700 430
2635 1505
7826 4291
19684 10528
43800 23052
88725 46185
166870 86185
1 1
20 18
315 198
2344 1300
11165 5895
39996 20646
117655 60028
299600 151848
683289 344925
1428580 719290
1 1
36 30
834 498
8230 4435
48915 25395
210126 107331
720916 365260
2097684 1058058
5381685 2707245
12501280 6278140
1 1
60 46
2195 1219
29144 15084
217045 110085
1119796 563786
4483815 2250311
14913200 7472984
43046889 21552969
111111340 55605670
1 1
108 78
5934 3210
104968 53764
976887 493131
6047412 3037314
28249228 14158228
107377488 53762472
348684381 174489813
1000010044 500280022
1 1
188 126
16107 8418
381304 192700
4438925 2227275
32981556 16514106
179756983 89937316
780903152 390582648
2852823609 1426677525
9090909100 4545954550
1 1
352 224
44368 22913
1398500 704370
20346485 10196680
181402676 90782986
1153450872 576960734
5726645688 2863912668
23535840225 11769248715
83333418520 41669459260
1 1
632 380
122643 62415
5162224 2589304
93900245 46989185
1004668776 502474356
7453000807 3726912175
42288908768 21145502960
1 1
1182 687
341802 173088
19175140 9608050
435970995 218102685
5597460306 2799220041
48444564052 24223929112
1 1
2192 1224
956635 481598
71582944 35824240
2034505661 1017448143
31345666736 15673673176
1 1
4116 2250
2690844 1351983
268439590 134301715
9536767665 4768969770
1 1
7712 4112
7596483 3808083
1010580544 505421344
44878791365 22440372245
1 1
14602 7685
21524542 10781954
3817763740 1909209550
1 1
27596 14310
61171659 30615354
14467258264 7234153420
1 1
52488 27012
174342216 87230157
54975633976 27489127708
1 1
99880 50964
498112275 249144711
1 1
190746 96909
1426419858 713387076
1 1
364724 184410
4093181691 2046856566
1 1
699252 352698
11767920118 5884491500
1 1
1342184 675188
33891544419 16946569371
1 1
2581428 1296858
97764131646 48883660146
1 1
4971068 2493726
1 1
9587580 4806078
1 1
18512792 9272780
1 1
35792568 17920860
1 1
69273668 34669602
1 1
134219796 67159050
1 1
260301176 130216124
1 1
505294128 252745368
1 1
981706832 490984488
1 1
1908881900 954637558
1 1
3714566312 1857545300
1 1
7233642930 3617214681
1 1
14096303344 7048675960
1 1
27487816992 13744694928
1 1
53634713552 26818405352
1 1
1 1
1 1
1 1
1 1
1 1
1 1
1 1
1 1
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- Learning poster
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I have solved the problem using the Formula provided in http://mathworld.wolfram.com
I wanted to know whether there is any recurrance or DP solution for this problem ...
I wanted to know whether there is any recurrance or DP solution for this problem ...
Where's the "Any" key?