There is no simple answer for this. It can vary a lot depending on many factors, such as grading, stress history etc. There is no simple answer for this. It can vary a lot depending on many factors, such as grading, stress history etc.
p -0.29,e-12.4e3mpa
K=E/(3*(1-2v)) K: Bulk modulus E: young modulus v: poison's ratio on the other hand: delta V/V=(1-2v)*delta L/L relative change in Volume equals to: (1-2v) * relative change in length.
This is known as the Modulus of Elastisity, or Youngs Modulus (in tension/compression) and will be a constant as long as the deformation is in the elastic range.
between .15 and .20
Modulus of Compression is the ratio of stress to strain in an uniaxial compression action, while as, bulk modulus is the ratio of volumetric stress (hydrostatic pressure) to volumetric strain in hydrostatic loading. These two modulii are inter-related though and are written with the use of Poisson's ratio. 1/m = (3K-E)/6K 1/m = Poisson ratio K = Bulk Modulus E = Elastic Modulus Satisfied? - tell others, not satisfied? - tell me.
p -0.29,e-12.4e3mpa
Young's modulus-205 kN/mm2 Poisson's ratio = 0.30
K=E/(3*(1-2v)) K: Bulk modulus E: young modulus v: poison's ratio on the other hand: delta V/V=(1-2v)*delta L/L relative change in Volume equals to: (1-2v) * relative change in length.
Depends on the hardness of the formulation. Poisson's ratio depends mainly on the bulk modulus and slightly on the Youngs modulus at very low strains for the subject compound. If the Youngs modulus lies between 0.92 and 9.40MN/m², Poisson's ratio lies between 0.49930 and 0.49993.
G = E/2(1+u) where G = mod of rigidity and u =poisson ration and E = young modulus
This is known as the Modulus of Elastisity, or Youngs Modulus (in tension/compression) and will be a constant as long as the deformation is in the elastic range.
since k=E/3(1-2n): where k=bulk modulus and n=poision's ratio it can be seen that value of poision's ratio can't be smaller than 0.5 in order to keep k be +ve.hence poision's ratio is 0.5
In the Poisson's ratio formula, Poisson's ratio is directly related to Young's modulus. The formula is: Poisson's ratio (Lateral Strain / Longitudinal Strain) - (Transverse Stress / Longitudinal Stress) 1 / 2 (Young's Modulus / Shear Modulus). This shows that Poisson's ratio is inversely proportional to Young's modulus.
The poison ratio for S235JR EN10025 is typically around 0.25-0.30, and the Young's modulus is approximately 200 GPa. These values may vary slightly based on specific material compositions and processing conditions.
Well this entirely depends on the "type" of glass you are talking about and whether its a sample or an artefact/material. as Youngs modulus = stress / stran..... where the ratio is constant. stress being sigma and strain being epsilon. If its just glass as in general (material) then its around 65 - 90 GPA . not MPA as GPA is for stiff materials. the justinator
In the equation for calculating shear modulus, the relationship between shear modulus (G), Poisson's ratio (), and Young's modulus (E) is given by the formula: G E / (2 (1 )). This equation shows that shear modulus is inversely proportional to Poisson's ratio.
between .15 and .20