: Manish Soni
: IGNOU Operating System Previous Years Solved Papers
: Poorav Publications
: 9789369720910
: 1
: CHF 6.60
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: Betriebssysteme, Benutzeroberflächen
: English
: 220
: DRM
: PC/MAC/eReader/Tablet
: ePUB

Welcome to the collection of solved previous year papers for the Indira Gandhi National Open University (IGNOU) operating system course. This compilation is designed to assist students in their preparation for IGNOU's operating system examinations by providing a comprehensive set of solved papers from previous years.
Operating systems are the backbone of modern computing, serving as the bridge between hardware and software. Understanding their principles and practical applications is essential for any student pursuing a career in computer science or information technology. As such, IGNOU offers a well-structured course on operating systems that covers fundamental concepts, algorithms, and practical aspects.
This collection of solved papers is intended to be a valuable resource for students looking to enhance their grasp of operating systems. It not only provides answers to past examination questions but also serves as a guide to the types of questions and the level of understanding expected from IGNOU students.
Key Features
- Extensive Theoretical Content: The book covers the entire spectrum of robotics topics, from basic principles to advanced techniques. Each chapter is structured to build upon the previous one, ensuring a logical progression and deep understanding of the subject matter. You will explore topics such as kinematics, dynamics, control systems, sensors, actuators, and artificial intelligence in robotics.
- Online Test Papers: To reinforce your learning, we provide a series of online test papers that mimic real-world scenarios and challenges. These tests are designed to evaluate your understanding and identify areas that may require further study, helping you to continually improve your knowledge and skills.
- Interactive Exercises: The book includes a variety of exercises such as multiple-choice questions, true/false statements, and problem-solving tasks. These exercises are strategically placed throughout the chapters to reinforce key concepts and test your knowledge.
- Video Tutorials: Understanding complex robotics concepts can sometimes be challenging through text alone. Our book includes links to a series of video tutorials that provide visual and auditory explanations of intricate topics. These videos, created by experts, are intended to complement the written material, offering a more immersive learning experience.
- Practical Applications: Each chapter features real-world examples and case studies that illustrate how robotics is applied across different industries. These examples help bridge the gap between theory and practice, demonstrating the practical relevance of robotics skills and how they can be applied to solve real-world problems.
- Self-Assessment Tools: At the end of each chapter, self-assessment questions and exercises allow you to test your understanding and track your progress. These tools are invaluable in helping you gauge your readiness and build confidence as you advance through the book.
Conclusion
We encourage you to use these solved papers as a supplement to your own study and practice. By reviewing the solutions and applying the knowledge gained, you can improve your performance and readiness for the examinations.
We wish you the best of luck in your studies and hope that this compilation proves to be a useful tool in your journey to mastering the intricacies of operating systems and achieving success in your IGNOU course.

Chapter 3: Term-End June 2011


Solved Paper

 

Q 1.(a) What is a semaphore? Give solution to sleeping barber problem with the help of semaphore.                                                                              10

Ans. A semaphore is a synchronization mechanism in computer science and operating systems that is used to control access to a common resource in a concurrent or multi-threaded environment. Semaphores are typically implemented as an integer value that can be accessed and modified using two fundamental operations:

- wait() (also known asP ordown): This operation decrements the semaphore's value. If the value becomes negative, thewait() operation blocks the calling process or thread until the semaphore's value becomes greater than or equal to zero.

- signal() (also known asV orup): This operation increments the semaphore's value. If there are any processes or threads blocked on the semaphore, it allows one of them to continue execution.

The Sleeping Barber Problem is a classic synchronization problem that can be solved using semaphores. The problem is described as follows:

Problem Statement: There is a barbershop with a barber and a waiting room with a finite number of chairs. Customers arrive at the barbershop, and if the barber is free, they get a haircut. If the barber is busy, they either wait in the waiting room if there are empty chairs or leave if the waiting room is full.

Here's a solution to the Sleeping Barber Problem using semaphores:

from threading import Thread, Semaphore

# Initialize semaphores

barber_sem = Semaphore(0) # Semaphore for the barber

customer_sem = Semaphore(0) # Semaphore for customers

mutex = Semaphore(1) # Mutex for protecting shared variables

# Shared variables

num_chairs = 5 # Number of chairs in the waiting room

num_customers = 20 # Number of customers

def barber():

while True:

customer_sem.acquire() # Wait for a customer to arrive

mutex.acquire()

num_chairs += 1 # Free up a chair in the waiting room

mutex.release()

barber_sem.release() # Signal that the barber is ready to cut hair

# Cut hair

def customer(customer_id):

mutex.acquire()

if num_chairs> 0:

num_chairs -= 1 # Occupy a chair in the waiting room

customer_sem.release() # Signal that a customer has arrived

mutex.release()

barber_sem.acquire() # Wait for the barber to cut hair

# Get a haircut

else:

mutex.release()

# Leave because there are no empty chairs

if __name__ =="__main__":

barber_thread = Thread(target=barber)

barber_thread.start()

customer_threads = []

for i in range(num_customers):

customer_thread = Thread(target=customer, args=(i,))

customer_threads.append(customer_thread)

customer_thread.start()

barber_thread.join()

for customer_thread in customer_threads:

customer_thread.join()

In this solution, the semaphoresbarber_sem andcustomer_sem are used to coordinate the activities of the barber and customers. Themutex semaphore is used to protect shared variables like the number of chairs. The barber waits for customers and customers wait for the barber using these semaphores, ensuring proper synchronization and avoiding race conditions.

(b) Explain physical and logical clocks. Explain Lamport's scheme of ordering of events.             10

Ans.Physical Clocks: Physical clocks are time-keeping devices that are based on physical processes and provide an absolute notion of time. They are typically realized using hardware components, such as oscillators or crystals, and are used to measure time in a real-world sense. Examples of physical clocks include wall clocks, wristwatches, and system clocks on computer hardware. These clocks are influenced by factors like temperature and other physical characteristics, and they may not always be perfectly synchronized across different devices.

Logical Clocks: Logical clocks, on the other hand, are a concept used in distributed systems and operating systems to order events in a way that is meaningful for the system, regardless of physical time. Logical clocks do not rely on the real-time clock of the system and instead provide a partial order of events in a distributed system, allowing processes to establish causal relationships among events.

Lamport's Scheme of Ordering of Events: Leslie Lamport's logical clock, known as the Lamport timestamp, is a widely used scheme to establish a partial order of events in a distributed system. Lamport timestamps assign a unique timestamp to each event, which allows processes to determine the relative ordering of events, even in the absence of a global clock.

The Lamport timestamp is defined as follows:

1. Each process maintains a local counter.

2. Whenever an event occurs at a process, it increments its local counter.

3. When a process sends a message, it includes its current timestamp (local counter) in the message.

4. When a process receives a message, it updates its own local counter to be greater than the maximum of its current local counter and the timestamp received in the message.

5. Events at different processes are considered to be ordered based on their Lamport timestamps. If event A's timestamp is less than event B's timestamp, A happened before B.

Lamport's scheme ensures that events are causally ordered. If event B's timestamp is greater than event A's timestamp, it is known that event B is causally dependent on event A. However, it's important to note that Lamport timestamps do not necessarily represent real-time values and may no