Data Structures in Detail
Focus on Arrays, Lists, and Queues
with Examples
Introduction to Data Structures
• Data structures are fundamental tools in
computer science. They are used to efficiently
store, organize, and manipulate data.
• This presentation focuses on Arrays, Lists, and
Queues, explaining their characteristics,
operations, and real-world examples.
Arrays - Overview
• An Array is a collection of elements, all of the
same data type, stored in contiguous memory
locations.
• Key Features:
• 1. Fixed size.
• 2. Elements can be accessed using indices.
• 3. Allows random access to elements.
Arrays - Example
• Example: Storing marks of students in a class.
• Marks = [85, 90, 78, 88, 76]
• Operations:
• 1. Access: Marks[2] -> 78
• 2. Update: Marks[3] = 89 -> [85, 90, 78, 89, 76]
Lists - Overview
• A List is a collection of elements that can
dynamically grow and shrink.
• Key Features:
• 1. Dynamic size.
• 2. Can contain elements of different data
types (in some languages).
• 3. Supports various operations like insertion,
deletion, and traversal.
Lists - Example
• Example: Maintaining a list of tasks.
• Tasks = ['Study', 'Grocery Shopping', 'Exercise']
• Operations:
• 1. Add: Tasks.append('Read') -> ['Study',
'Grocery Shopping', 'Exercise', 'Read']
• 2. Remove: Tasks.remove('Exercise') ->
['Study', 'Grocery Shopping', 'Read']
Queues - Overview
• A Queue is a linear data structure that follows
the FIFO (First In, First Out) principle.
• Key Features:
• 1. Elements are added at the rear and
removed from the front.
• 2. Useful in scenarios like task scheduling,
managing requests, etc.
Queues - Example
• Example: Managing customer support
requests.
• Queue = ['Request1', 'Request2', 'Request3']
• Operations:
• 1. Enqueue: Queue.append('Request4') ->
['Request1', 'Request2', 'Request3',
'Request4']
Conclusion
• Arrays, Lists, and Queues are essential data
structures in computer science.
• Understanding their properties and
applications helps in solving a wide range of
computational problems effectively.

Data_Structures_Arrays_Lists_Queues (2).pptx

  • 1.
    Data Structures inDetail Focus on Arrays, Lists, and Queues with Examples
  • 2.
    Introduction to DataStructures • Data structures are fundamental tools in computer science. They are used to efficiently store, organize, and manipulate data. • This presentation focuses on Arrays, Lists, and Queues, explaining their characteristics, operations, and real-world examples.
  • 3.
    Arrays - Overview •An Array is a collection of elements, all of the same data type, stored in contiguous memory locations. • Key Features: • 1. Fixed size. • 2. Elements can be accessed using indices. • 3. Allows random access to elements.
  • 4.
    Arrays - Example •Example: Storing marks of students in a class. • Marks = [85, 90, 78, 88, 76] • Operations: • 1. Access: Marks[2] -> 78 • 2. Update: Marks[3] = 89 -> [85, 90, 78, 89, 76]
  • 5.
    Lists - Overview •A List is a collection of elements that can dynamically grow and shrink. • Key Features: • 1. Dynamic size. • 2. Can contain elements of different data types (in some languages). • 3. Supports various operations like insertion, deletion, and traversal.
  • 6.
    Lists - Example •Example: Maintaining a list of tasks. • Tasks = ['Study', 'Grocery Shopping', 'Exercise'] • Operations: • 1. Add: Tasks.append('Read') -> ['Study', 'Grocery Shopping', 'Exercise', 'Read'] • 2. Remove: Tasks.remove('Exercise') -> ['Study', 'Grocery Shopping', 'Read']
  • 7.
    Queues - Overview •A Queue is a linear data structure that follows the FIFO (First In, First Out) principle. • Key Features: • 1. Elements are added at the rear and removed from the front. • 2. Useful in scenarios like task scheduling, managing requests, etc.
  • 8.
    Queues - Example •Example: Managing customer support requests. • Queue = ['Request1', 'Request2', 'Request3'] • Operations: • 1. Enqueue: Queue.append('Request4') -> ['Request1', 'Request2', 'Request3', 'Request4']
  • 9.
    Conclusion • Arrays, Lists,and Queues are essential data structures in computer science. • Understanding their properties and applications helps in solving a wide range of computational problems effectively.