A graphical representation of the application of Cauchy's fundamental theorem to calculate this quantity's in plane and normal components for a plane with arbitrary orientation is given by Mohr's circle.
One form of this quantity can be found with Jourawski's equation, which states that it is equal to force times the first moment of inertia over the product of thickness and the second moment of area. The fact that this quantity's value at a point for any three distinct planes completely determines this quantity's value at that point is known as Cauchy's (*) fundamental theorem of it. A graphical representation of the application of Cauchy's fundamental theorem to calculate this quantity's in plane and normal components for a plane with arbitrary orientation is given by Mohr's circle. Like pressure, this quantity is measured in pascals, and it is found in the numerator of the standard definitions of the shear modulus and Young's modulus. For 10 points, identify this measure of how much force per unit area adjacent parts of an object exert on each other, which causes strain.
One form of this quantity can be found with Jourawski's equation, which states that it is equal to force times the first moment of inertia over the product of thickness and the second moment of area.
stress [accept specific types like shear stress]