ABC School has allotted unique token IDs from 1 to 600 to all the parents for facilitating a lucky draw on the day of their Annual day function. The winner would receive a special prize. Write a program using Python that helps to automate the task. (Hint: use random module)
Question
ABC School has allotted unique token IDs from (1 to 600) to all the parents for facilitating a lucky draw on the day of their Annual day function. The winner would receive a special prize. Write a program using Python that helps to automate the task.(Hint: use random module)
✨ Free AI Tools for You
Powered by Chatterbot AI
Answer
Here's a Python program that uses the random module to select a random winner from the token IDs ranging from 1 to 600:
import random
def select_winner():
# Define the range of token IDs
token_ids = range(1, 601)
# Select a random token ID
winner = random.choice(token_ids)
# Announce the winner
print(f"The lucky draw winner is token ID: {winner}")
# Call the function to select and announce the winner
select_winner()
In this program:
The range
1 to 600is created usingrange(1, 601).The
random.choice()function is used to select a random token ID from this range.The selected winner is then printed as the output.
India's 1st AI Doubt Solver for CBSE, JEE, and NEET
Ask a Question for Freeand then it's just ₹212 a month
Related Questions
$ABC$ is a triangle with $B$ as a right angle, $AC = 5$ cm and $AB = 4$ cm. A circle is drawn with $O$ as the center and $OC$ as the radius. The length of the chord of this circle passing through $C$ and $B$ is
A. $3$ cm
B. $4$ cm
C. $5$ cm
D. $6$ cm
ABC is a right-angled prism kept in air. A ray is incident on the face AB along the normal. Another ray is incident on the face AB such that it emerges normally from the face AC.
The minimum value of the refractive index of the material of the prism for which the ray undergoes total internal reflection on the face AC is:
$\mathrm{ABC}$ is an isosceles right-angled triangle. Prove that $AB^{2} = 2AC^{2}$.
$ABC$ is an equilateral triangle with side $AC=6$ cm. Find the area of the incircle.
(A) $6\pi$
(B) $3\pi$
(C) $\sqrt{3}\pi$
(D) $12\pi$
ABC is a triangle. Number of circles that can be drawn circumscribing this triangle is/are?
- 0
- 1
- 2
- 3
Learn how Chatterbot AI can help you succeed
Computer Science Class 11 CBSE - The Ultimate Guide with Notes, Solutions and AI
This ultimate guide for CBSE Computer Science class 11 has detailed notes, NCERT solutions, cheat sheets, and our free AI-powered doubt-solving assistant, Chatterbot AI.
JEE Advanced 2024 Exam Date Announced: Complete Guide to Eligibility, Syllabus, and Preparation Tips
JEE Advanced 2024 on May 26! Get exam schedule, syllabus, prep tips & more in this guide. Ace India's top engineering test with topper strategies.
How to Crack NEET: The Ultimate Blueprint to Outsmart the Exam and Unlock Your Medical Dreams
Ace NEET with expert strategies: Discover effective exam strategies, time management, core concepts mastery, problem-solving techniques, revision tips, and AI-assisted doubt clearing with Chatterbot AI.
How to Crack IIT: Smart Self-Study Strategies and AI Tools for Success
Ace IIT JEE in 6 months without coaching. Discover expert self-study strategies for Physics, Chemistry, and Math. Master time management, mock tests, and leverage AI tools like Chatterbot AI for personalized doubt-solving.