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Given input 3823, 8806, 8783, 2850, 3593, 8479, 1941, 4290, 8818, 7413, and a hash function h(x = x mod 13, show the resulting separate chaining table.
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Given input 3823, 8806, 8783, 2850, 3593, 8479, 1941, 4290, 8818, 7413, and a hash function h(x = x mod 13, show the resulting separate chaining table.
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Jul 1, 2018
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Given input 3823, 8806, 8783, 2850, 3593, 8479, 1941, 4290, 8818, 7413, and a hash function h(x = x mod 13, show the resulting separate chaining table.
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Hello:
3823=13(294)+1
, 8806=13(677)+5
8783=
13(675)+8
2850=
13(219)+3
3593=
13(276)+5
8479=
13(652)+3
1941=
13(149)+4
4290=13(330)
8818=13(678)+4
7413=13(570)+3
3823=1 mod 13
8806 = 5mod 13
8783
= 8 mod 13 ........continue
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Jul 7, 2018
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