Question Suppose that the following 7 keys are inserted into an initially empty linear-probing hash table (but not necessarily in the order given): key hash Assuming that the size of the hash table is 7 and that it neither grows nor shrinks, which of the following could be the contents of the resulting array? Answer Mark all that apply. DEHGNAL OEGAHLDN GDLHAEN OLNAGHDE OLNGHADE 25612 61 ADEGHLN

Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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**Question**

Suppose that the following 7 keys are inserted into an initially empty linear-probing hash table (but not necessarily in the order given):

| Key | Hash |
|-----|------|
| A   | 2    |
| D   | 5    |
| E   | 6    |
| G   | 1    |
| H   | 1    |
| L   | 2    |
| N   | 1    |

Assuming that the size of the hash table is 7 and that it neither grows nor shrinks, which of the following could be the contents of the resulting array?

**Answer**

Mark all that apply.

- [ ] DEHGNAL
- [ ] EGAHLDN
- [ ] GDLHAEN
- [ ] LNAGHDE
- [ ] LNGHADE

**Explanation**

The problem involves inserting keys into a hash table using linear probing, which means that in case of a collision, the table searches sequentially for the next available slot. You must determine the possible final arrangements of the keys in the hash table given the hash values and collisions.
Transcribed Image Text:**Question** Suppose that the following 7 keys are inserted into an initially empty linear-probing hash table (but not necessarily in the order given): | Key | Hash | |-----|------| | A | 2 | | D | 5 | | E | 6 | | G | 1 | | H | 1 | | L | 2 | | N | 1 | Assuming that the size of the hash table is 7 and that it neither grows nor shrinks, which of the following could be the contents of the resulting array? **Answer** Mark all that apply. - [ ] DEHGNAL - [ ] EGAHLDN - [ ] GDLHAEN - [ ] LNAGHDE - [ ] LNGHADE **Explanation** The problem involves inserting keys into a hash table using linear probing, which means that in case of a collision, the table searches sequentially for the next available slot. You must determine the possible final arrangements of the keys in the hash table given the hash values and collisions.
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