Practice Force on +z and −z Plane - 2.1 | 17. Cylindrical Coordinate System | 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.

2.1 - Force on +z and −z Plane

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

Define the term 'traction vector'.

💡 Hint: Think about forces acting on a surface.

Question 2

Easy

What does the integration of the area element represent?

💡 Hint: Consider how small areas contribute to a total.

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 the traction vector on the +z plane include?

  • Only normal stress
  • One shear stress component
  • Multiple stress components

💡 Hint: Think about how many forces act on a surface.

Question 2

True or False: The integration for the total force on the -z plane uses positive traction components.

  • True
  • False

💡 Hint: Remember the direction of the forces.

Solve and get performance evaluation

Challenge Problems

Push your limits with challenges.

Question 1

A vertical cylindrical tank filled with water has a base area of 3 m². Calculate the force acting on the bottom (+z) plane if the water exerts a pressure of 100 kPa.

💡 Hint: Use the basic formula for pressure force calculation.

Question 2

For a hollow cylinder with an inner radius of 1 m and outer radius of 1.5 m, derive the expression for the total force on the top surface if σ varies linearly from the center to the outer edge.

💡 Hint: Set the limits for integration accordingly based on the radii.

Challenge and get performance evaluation