Practice Implement Polynomial Regression - 4.1.7 | Module 2: Supervised Learning - Regression & Regularization (Weeks 3) | Machine Learning
K12 Students

Academics

AI-Powered learning for Grades 8–12, aligned with major Indian and international curricula.

Academics
Professionals

Professional Courses

Industry-relevant training in Business, Technology, and Design to help professionals and graduates upskill for real-world careers.

Professional Courses
Games

Interactive Games

Fun, engaging games to boost memory, math fluency, typing speed, and English skillsβ€”perfect for learners of all ages.

games

4.1.7 - Implement Polynomial Regression

Learning

Practice Questions

Test your understanding with targeted questions related to the topic.

Question 1

Easy

What is polynomial regression?

πŸ’‘ Hint: Think about how it adapts to curves.

Question 2

Easy

What does polynomial degree refer to?

πŸ’‘ Hint: Consider what kind of relationships it reflects.

Practice 4 more questions and get performance evaluation

Interactive Quizzes

Engage in quick quizzes to reinforce what you've learned and check your comprehension.

Question 1

What does polynomial regression do?

  • Models linear relationships
  • Models non-linear patterns
  • Neither

πŸ’‘ Hint: Focus on the flexibility provided by polynomial features.

Question 2

True or False: Polynomial regression can lead to overfitting if the degree is too high.

  • True
  • False

πŸ’‘ Hint: Think about memorizing versus understanding.

Solve and get performance evaluation

Challenge Problems

Push your limits with challenges.

Question 1

You have a dataset of house prices over time, where prices increase and decrease irregularly due to market fluctuations. Explain why linear regression might fail and how polynomial regression can succeed.

πŸ’‘ Hint: Consider the importance of accommodating fluctuations in data.

Question 2

Generate a polynomial regression model for data showing temperature changes throughout a year, which exhibits seasonal variations. Explain the implications of selecting different polynomial degrees.

πŸ’‘ Hint: Reflect on how temperature changes may follow a cyclical curve.

Challenge and get performance evaluation