no you can not
erm i don't know liak sorry.
It is related. Flexural modulus is the modulus of elasticity (E) in bending and the higher it is the higher the bending stiffness. Technically, bending stiffness is the product of the flexural modulus and the material bending moment of inertia, I, that is EI.
Bending a rectangular sheet into a cylindrical shape.
When a cantilever beam is continuously loaded and released from mean position, in one direction only, it is called unidirectional bending, but when it is loaded alternately, first in one direction and then in the opposite direction from mean position, then it is called reversed bending.
From the Hooke law, stress s is proportional to strain e; s = Ee where E is elastic modulus of the material; the stress is the bending stress which varies from plus on one surface to minus on the opposite surface.
Cry man, cry!
The bending force is called a moment or bending moment. It is a measure of the internal force at a point in a structure when a bending load is applied.
A bending force is an external force acting on an object that causes it to bend or deform. It is typically applied to an object from the outside to induce bending or flexing.
On SFD's and BMD's: The shear force will be 0, the shear force is the derivative of the bending moment at a point on shear force and bending moment diagrams. Otherwise: It depends on the loading.
MAXIMUM SHEAR force bending moment is zero shear force change inside is called bending moment
Shear force is the force perpendicular to the axis of an object, causing it to shear or slide. Bending moment is the measure of the bending effect of a force applied to an object, causing it to bend or deform. In essence, shear force is the force that tends to make a body slide or cut, while bending moment is the force that tends to make a body bend.
To calculate the bending moment of any point:WL/2 x X - WX x X/2W = WeightL = Length of beamX = distance
The internal bending moment formula used to calculate bending stress in a beam is M I / c, where M is the bending moment, is the bending stress, I is the moment of inertia, and c is the distance from the neutral axis to the outermost fiber of the beam.
A good example of Bending Force would be a beam or a pillar. Also a rubber band or elastic. I hope this helped, M.M.
The importance of shear force and bending moment diagram in mechanics lies in structural design and in deflection of beams.
Shear Force: Sum of all Vertical Forces Whose acting on a Beam but Sum of all vertical Forces must be equal to Zero. Bending Moment: The Product of Force And Displacement is known as Bending moment.
An example of bending force is when a person applies force to a pencil causing it to bend. This force causes the pencil to change shape or deform due to the applied stress.