The video tutorial explains how beams deform under load, generating internal stresses like shear force and bending moment. It covers bending stresses, pure bending, and the neutral axis. The tutorial details calculating bending strains using geometry and Hooke's law, deriving the flexure formula, and understanding the section modulus. It discusses shear stresses, their calculation, and their distribution in various cross-sections, including thin-walled sections like I-beams. The video concludes with a call for support.

What happens to a beam when a load is applied?

• It remains unchanged.

• It deforms by bending.

• It breaks immediately.

• It becomes longer.

In a state of pure bending, what is the shear force along the beam?

• Equal to the bending moment

• Greater than zero

• Less than zero

• Equal to zero

What is the neutral axis in a beam?

• The axis at the bottom of the beam

• The axis where maximum stress occurs

• The axis where fibers do not change length

• The axis where shear force is maximum

How does the flexure formula relate bending stress to other factors?

• Bending stress decreases with bending moment

• Bending stress increases with area moment of inertia

• Bending stress increases with distance from the neutral axis

• Bending stress is independent of section modulus

What is the section modulus?

• A measure of shear force

• A measure of bending moment

• A measure of cross-section geometry

• A measure of beam length

What is the role of shear stresses in a beam?

• They do not affect the beam

• They act parallel to the cross-section

• They act perpendicular to the cross-section

• They only occur at the beam's ends

How do horizontal shear stresses affect wooden beams?

• They have no effect on the beam

• They can cause the beam to split longitudinally

• They strengthen the beam

• They cause the beam to expand

Where does the maximum shear stress occur in a rectangular cross-section?

• At the top surface

• At the bottom surface

• At the neutral axis

• At the edges

What assumption is made about shear stresses in the shear stress equation?

• They are zero at the neutral axis

• They are constant across the width

• They are constant across the height

• They vary randomly

How are shear stresses distributed in an I-beam?

• Evenly across the flanges

• Mainly in the web

• Not present in the web

• Only at the edges