Because liquid is not malleable and ductile.
Young's modulus
1,500,000 to 1,600,000 psi.
Young's Modulus (modulus of elasticity) describes the stress-strain behavior of a material under monotonic loading. The dynamic modulus of elasticity describes the same behavior under cyclic or vibratory loading.
For isotropic materials G = E/ (2(1+u) where u = poisson ratio
The modulus of elasticity, or Young modulus, has dimensions of force per area In English system that is pounds per square inch; in metric system that is newtons per per square meter, or Pascals
Yes, Young's Modulus is the same as Modulus of Elasticity.
Yes, the modulus of elasticity is the same as Young's modulus.
Young's modulus
Young's modulus
the dimensions of Young's Modulus of Elasticity = (M).(L)^(-1).(T)^(-2)
Young's Modulus
The modulus of elasticity is a general term that refers to a material's ability to deform under stress and return to its original shape. Young's modulus, specifically, is a specific type of modulus of elasticity that measures a material's stiffness or resistance to deformation when subjected to tension or compression.
1,500,000 to 1,600,000 psi.
The modulus of elasticity (also known as Young's modulus) is calculated using the formula E = stress/strain, where E is the modulus of elasticity, stress is the force applied per unit area, and strain is the resulting deformation or elongation.
Young's Modulus and Modulus of Elasticity are both measures of a material's stiffness, but they are not the same. Young's Modulus specifically refers to the ratio of stress to strain in a material under tension or compression, while Modulus of Elasticity is a more general term that can refer to the stiffness of a material under various types of stress. In terms of measuring a material's stiffness, both Young's Modulus and Modulus of Elasticity provide valuable information. Young's Modulus is often used for materials that are linearly elastic, meaning they deform proportionally to the applied stress. Modulus of Elasticity, on the other hand, can be used for a wider range of materials and loading conditions. Overall, both measures are important for understanding a material's stiffness, but the choice of which to use may depend on the specific properties of the material and the type of stress it will be subjected to.
As the Young's modulus is a measure of stiffness, an increase in the temperature will typically lead to a decrease in the modulus of elasticity. However it depends on the material.
Young's Modulus (modulus of elasticity) describes the stress-strain behavior of a material under monotonic loading. The dynamic modulus of elasticity describes the same behavior under cyclic or vibratory loading.