Practice Example 2 - 2.2 | 27. Euler-Bernoulli Beam Theory | Solid Mechanics
K12 Students

Academics

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

Professionals

Professional Courses

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

Games

Interactive Games

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

2.2 - Example 2

Enroll to start learning

You’ve not yet enrolled in this course. Please enroll for free to listen to audio lessons, classroom podcasts and take practice test.

Learning

Practice Questions

Test your understanding with targeted questions related to the topic.

Question 1

Easy

What is a simply supported beam?

💡 Hint: Think about what happens when a beam is simply supported.

Question 2

Easy

Define a distributed load.

💡 Hint: Imagine evenly spread out weight on a beam.

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 is the defining characteristic of a simply supported beam?

  • It can hold bending moments
  • It has rigid supports
  • It is free to rotate at its ends

💡 Hint: Think about what a simply supported beam allows.

Question 2

True or False: Distributed loads can be converted into equivalent point loads for analysis.

  • True
  • False

💡 Hint: Consider how loads act over distances.

Solve and get performance evaluation

Challenge Problems

Push your limits with challenges.

Question 1

Derive the deflection equation for a simply supported beam under a triangular distributed load that increases linearly from zero to 'w' at the free end.

💡 Hint: Start with the fundamental equations for moment and use integration to find deflection.

Question 2

A simply supported beam is subjected to a varying distributed load. Describe how you would analyze the shear and moment across the beam.

💡 Hint: What steps do you take to find equivalent loads and moments along the lengths?

Challenge and get performance evaluation