Problem Statement
currentTime will be a
The time on the clock is a multiple of some number k whenever the digits on the clock form a four-digit number ('HHMM') which is divisible by k - for example 10:01 is divisible by 11 (1001 = 11 * 91), but 01:04 is not divisible by 7 (104 = 14 * 7 + 6). Even if you can fall asleep at the current time, you must return the next time you can fall asleep.
Definition
- Class:
- FussySleeper
- Method:
- nextTime
- Parameters:
- int[], int
- Returns:
- int[]
- Method signature:
- int[] nextTime(int[] currentTime, int elephants)
- (be sure your method is public)
Constraints
- currentTime will be as described in the statement.
- elephants will be between 1 and 1000, inclusive.
Examples
{21, 30}
100
Returns: {22, 0 }
You are able to sleep at the top of every hour. The earliest future time that satisfies this requirement is 22:00 (2200 = 22 x 100).
{20, 30}
23
Returns: {20, 47 }
You just missed your chance to sleep at 20:24 (2024 = 23 x 88) but your next chance is at 20:47
{23,55}
1
Returns: {23, 56 }
With only one elephant, you can sleep every minute, so the next possible time is 23:56
{0, 0}
999
Returns: {0, 0 }
With so many elephants in your dream, the only time you can sleep is at midnight. Although you can't sleep currently, you will be able to the next time the clock hits "00:00".
{12, 59}
1
Returns: {13, 0 }
testing elephants = 1
{10, 31}
494
Returns: {0, 0 }
{4, 39}
833
Returns: {8, 33 }
{15, 49}
225
Returns: {18, 0 }
{0, 21}
265
Returns: {5, 30 }
{2, 3}
5
Returns: {2, 5 }
{15, 42}
815
Returns: {16, 30 }
{5, 0}
968
Returns: {19, 36 }
{5, 10}
977
Returns: {19, 54 }
{12, 45}
669
Returns: {13, 38 }
{22, 16}
315
Returns: {0, 0 }
{17, 17}
121
Returns: {18, 15 }
{2, 5}
687
Returns: {0, 0 }
{3, 39}
260
Returns: {5, 20 }
{16, 36}
992
Returns: {0, 0 }
{23, 39}
540
Returns: {0, 0 }
{14, 40}
714
Returns: {21, 42 }
{16, 19}
184
Returns: {16, 56 }
{3, 34}
632
Returns: {6, 32 }
{9, 26}
973
Returns: {19, 46 }
{11, 6}
456
Returns: {18, 24 }
{16, 0}
93
Returns: {19, 53 }
{13, 57}
452
Returns: {18, 8 }
{18, 6}
31
Returns: {18, 29 }
{2, 44}
615
Returns: {6, 15 }
{6, 57}
972
Returns: {19, 44 }
{11, 21}
40
Returns: {12, 0 }
{20, 22}
337
Returns: {23, 59 }
{23,58}
7
Returns: {23, 59 }
{23,58}
131
Returns: {0, 0 }
{0, 1 }
999
Returns: {0, 0 }
{0, 0 }
1
Returns: {0, 1 }
{21, 0 }
100
Returns: {22, 0 }
{0, 2 }
3
Returns: {0, 3 }
{10, 10 }
10
Returns: {10, 20 }
{0, 0 }
2
Returns: {0, 2 }
{9, 59 }
1000
Returns: {10, 0 }
{0, 0 }
60
Returns: {1, 20 }
{23, 59 }
100
Returns: {0, 0 }
{23, 5 }
5
Returns: {23, 10 }
{23, 0 }
23
Returns: {23, 23 }
{0, 0 }
197
Returns: {0, 0 }
{5, 59 }
1
Returns: {6, 0 }
{1, 0 }
11
Returns: {1, 10 }
{0, 59 }
1
Returns: {1, 0 }
{23, 55 }
15
Returns: {0, 0 }
{23, 59 }
3
Returns: {0, 0 }
{23, 59 }
17
Returns: {0, 0 }
{22, 5 }
5
Returns: {22, 10 }
{5, 59 }
560
Returns: {11, 20 }
{23, 58 }
337
Returns: {23, 59 }
{12, 1 }
601
Returns: {12, 2 }
{2, 59 }
9
Returns: {3, 6 }
{10, 50 }
535
Returns: {16, 5 }
{0, 0 }
100
Returns: {1, 0 }
{2, 0 }
2
Returns: {2, 2 }