# young's modulus of rubber

Dividing this equation by tensile strain, we obtain the expression for Young’s modulus: The Young’s, E, modulus is given by F/A = E× ∆L/L, where L is the length, F is the applied force ( mg for the weight in this case), and A is the cross sectional area of the material (rubber). Young’s modulus formula. Young’s modulus, numerical constant, named for the 18th-century English physician and physicist Thomas Young, that describes the elastic properties of a solid undergoing tension or compression in only one direction, as in the case of a metal rod that after being stretched or compressed lengthwise returns to its original length. For the same stress, the strain of steel is lesser as compared to that of rubber. Young’s modulus–the most common type of elastic modulus, seems to be the most important material property for mechanical engineers. The higher these percentages are, the stiffer the material is. The more the value of elastic modulus means the more elastic the material is. Young’s modulus is the ratio of longitudinal stress and longitudinal strain. Young’s modulus \(Y\) is the elastic modulus when deformation is caused by either tensile or compressive stress, and is defined by Equation \ref{12.33}. Measuring Young’s Modulus. So, Steel material will regain its shape more easily as compared to the rubber on the application of force. What is the modulus of rubber? Young’s Modulus is measured during a Tensile Strength test. 1,500–15,000 lbf/in² (psi) 1 500 pound/square inch = 10 342 135.92 newton/square meter. In essence, the Young’s modulus of steel is more than the Young’s modulus of rubber. Please keep in mind that Young’s modulus holds good only with respect to longitudinal strain. For example, as compared to rubber, the value of young’s modulus is more for steel material (Refer to Table 2). As stated above, when performing a Tensile Strength test a stress-strain curve is plotted. The Young's Modulus of a material is a fundamental property of every material that cannot be changed. Young modulus of Rubber (small strain):(range) 0.01–0.1 GPa. In other words, it is how easily it is bended or stretched. Young's modulus E [MPa] Mechanical - 2.5 Elongation at break A ... See all rubber balls. 15 000 pound/square inch = 103 421 359.2 newton/square meter Note that rubber This is reported as Modulus 25%, Modulus 50% etc. If we look into above examples of Stress and Strain then the Young’s Modulus will be Stress/Strain= (F/A)/(L1/L) Hence, the stress/strain ratio is higher for steel. It is dependent upon temperature and pressure however. Hence, Steel is more elastic than rubber. Young’s Modulus (also referred to as the Elastic Modulus or Tensile Modulus), is a measure of mechanical properties of linear elastic solids like rods, wires, and such. Young’s Modulus (Linear Elastic Region) and Yield Point (Strength) It’s pretty important for materials scientists, too, so in this article I’m going to explain what elasticity means, how to calculate Young’s modulus… Young’s Modulus is also known as tensile modulus, elastic modulus or modulus … The slope of this curve is the Young’s Modulus and any point on that curve is a Tangent Modulus. Stress, Strain & Young’s Modulus Young’s modulus (E) is defined as the ratio of the stress applied to the material along the longitudinal axis of the specimen tested and the deformation or strain, measured on that same axis. Coming back to our comparison of elasticity of steel and rubber, let us understand it in terms of Young’s modulus. The moduli of rubber samples are typically expressed as the stress needed to strain a rubber sample for 25%, 50%, 100%, 200% and 300%. The Young's Modulus (or Elastic Modulus) is in essence the stiffness of a material. 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