Hash map vs hash set in Data Structures Theory - Quick Revision & Key Differences

Recall & Review

beginner

What is a hash map?

A hash map is a data structure that stores key-value pairs. It allows you to quickly find a value by using its key.

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What is a hash set?

A hash set is a data structure that stores unique values without any associated keys. It helps to quickly check if a value exists or not.

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How does a hash map differ from a hash set?

A hash map stores pairs of keys and values, while a hash set stores only unique values without pairs.

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Give a real-life example of a hash map.

A phone book where you look up a person's name (key) to find their phone number (value) is like a hash map.

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Give a real-life example of a hash set.

A guest list for a party where each name appears only once is like a hash set, ensuring no duplicates.

What does a hash map store?

A Key-value pairs

B Only keys

C Only values

D Duplicates of values

A hash map stores key-value pairs, allowing quick access to values using keys.

What is the main purpose of a hash set?

A Store ordered values

B Store key-value pairs

C Store duplicate values

D Store unique values

A hash set stores unique values and prevents duplicates.

Which data structure would you use to find a phone number by name?

A Array

B Hash set

C Hash map

D Linked list

A hash map stores key-value pairs, perfect for looking up a phone number by name.

Can a hash set store duplicate values?

A Yes

B No

C Only if keys are different

D Only if values are numbers

A hash set does not allow duplicate values; each value is unique.

Which of these is NOT true about hash maps and hash sets?

A Hash sets store key-value pairs

B Hash sets store only unique values

C Hash maps allow quick value lookup by key

D Hash maps store key-value pairs

Hash sets do not store key-value pairs; they store only unique values.

Explain the difference between a hash map and a hash set using a simple real-life example.

Think about how you look up information versus how you check for unique items.

Describe a situation where using a hash set is better than a hash map.

Consider when you only care if something exists or not.

Practice

1. Which data structure is best suited for storing unique items without any associated values?

easy

A. Hash set

B. Linked list

C. Array

D. Hash map

Solution

1. Step 1: Understand the purpose of a hash set

   A hash set stores only unique values and does not associate keys with values.

2. Step 2: Compare with hash map

   A hash map stores key-value pairs, so it is not just for unique values but for mapping keys to values.

3. Final Answer:

   Hash set -> Option A

4. Quick Check:

   Unique values only = Hash set [OK]

Hint: Unique items without keys? Think hash set [OK]

Common Mistakes:

• Confusing hash map with hash set
• Thinking hash map stores unique values only
• Assuming arrays enforce uniqueness

2. Which of the following is the correct way to declare a hash map in Python?

easy

A. my_map = ["key1", "value1", "key2", "value2"]

B. my_map = ("key1", "value1", "key2", "value2")

C. my_map = {"key1": "value1", "key2": "value2"}

D. my_map = set("key1", "key2")

Solution

1. Step 1: Recognize Python dictionary syntax

   Python hash maps are dictionaries declared with curly braces and key-value pairs separated by colons.

2. Step 2: Check each option

   my_map = {"key1": "value1", "key2": "value2"} uses curly braces and key-value pairs correctly. Options A and C use lists or tuples, not dictionaries. my_map = set("key1", "key2") creates a set, not a map.

3. Final Answer:

   my_map = {"key1": "value1", "key2": "value2"} -> Option C

4. Quick Check:

   Curly braces with key:value = dict [OK]

Hint: Curly braces with colons mean hash map in Python [OK]

Common Mistakes:

• Using lists or tuples instead of dictionaries
• Confusing sets with maps
• Missing colons between keys and values

3. What will be the output of the following Python code?

my_set = {1, 2, 3}
my_set.add(2)
print(len(my_set))

medium

A. 4

B. 3

C. 2

D. Error

Solution

1. Step 1: Understand set behavior on adding duplicates

   Sets store unique values. Adding 2 again does not increase size.

2. Step 2: Calculate length after adding duplicate

   Initial set has 3 elements. Adding 2 again keeps it at 3.

3. Final Answer:

   3 -> Option B

4. Quick Check:

   Set ignores duplicates = length unchanged [OK]

Hint: Adding duplicate to set doesn't increase size [OK]

Common Mistakes:

• Assuming duplicates increase set size
• Confusing set with list behavior
• Expecting an error on duplicate add

4. Identify the error in this JavaScript code snippet that tries to use a hash set:

const mySet = new Set();
mySet.add('apple');
mySet.add('banana');
mySet.add('apple');
console.log(mySet.length);

medium

A. Using 'length' property instead of 'size' for Set

B. Adding duplicate values to Set causes error

C. Set cannot store strings

D. Missing parentheses in Set constructor

Solution

1. Step 1: Check Set properties in JavaScript

   JavaScript Sets use 'size' property to get number of elements, not 'length'.

2. Step 2: Analyze the code

   Code uses 'mySet.length' which is undefined, causing incorrect output.

3. Final Answer:

   Using 'length' property instead of 'size' for Set -> Option A

4. Quick Check:

   Set size = size property, not length [OK]

Hint: Use .size, not .length, to get Set size in JavaScript [OK]

Common Mistakes:

• Using length instead of size for Sets
• Thinking duplicates cause errors
• Believing Sets can't store strings

5. You have a list of student names with possible duplicates. You want to count how many unique students there are and also store their grades. Which data structures should you use together?

hard

A. Use two hash sets: one for names and one for grades

B. Use only a hash map with names as keys and grades as values

C. Use a hash set for grades and a hash map for names

D. Use a hash set for unique names and a hash map for name-grade pairs

Solution

1. Step 1: Identify need for uniqueness and mapping

   Counting unique students requires a hash set to store unique names. Storing grades requires a hash map to map each name to a grade.

2. Step 2: Evaluate options

   Use a hash set for unique names and a hash map for name-grade pairs uses both structures correctly. Use only a hash map with names as keys and grades as values does not separate uniqueness check explicitly. Options C and D misuse sets and maps.

3. Final Answer:

   Use a hash set for unique names and a hash map for name-grade pairs -> Option D

4. Quick Check:

   Uniqueness + mapping = set + map [OK]

Hint: Unique names = set; name to grade = map [OK]

Common Mistakes:

• Using only one data structure for both tasks
• Confusing sets for storing grades
• Not separating uniqueness from mapping