Calculating properties of steel

In summary, the conversation discusses the properties of steel, including its tensile and yield strength, elongation, reduction in area, and hardness. The individual is trying to calculate the elastic modulus and Poisson's ratio, but there is some uncertainty about the correct procedure and data needed. It is mentioned that any steel will have a Young's modulus between 26-30 ksi and a Poisson's ratio between .28-.36.
  • #1
vtmike
7
0
Hi,

I know the following properties for steel,
Tensile Strength = 135000 psi
Yield Strength = 130000 psi
Elongation in 2 inches = 16% minimum
Reduction in Area = 50% minimum
Hardness (Rockwell C) = 29 - 34Rc

So from above properties I need to calculate the Elastic modulus & Poisson's ratio. This is how I went about it,
1. Calculate strain = change in length/original length = 2.32-2/2 = .16
2. Elastic modulus, E = stress/strain = 135000/.16 = 843750 psi
3. Poissons ratio = lateral strain/axial strain = .16/.5 = .32

Is the above procedure correct? Any help would be appreciated.

Thanks,
Mike
 
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  • #2
Hi Mike,

A few things-Poisson's ratio and the Elastic Modulus are elastic properties, so you need to calculate them with data from the elastic region. You used the tensile strength to calculate E-the tensile strength is reached in the plastic region for materials with any ductility. Plus, that stress is not the stress that caused the .16 strain (at least nothing in the problem statement states that). The tensile strength is a material property. Does the problem tell you what tensile force or nominal stress that the specimen is being subjected to (F or sigma_o, etc.)? Or give you a stress-strain curve?

If you have a strain-strain curve, you can just use the slope of the linear-elastic region to find E.

Jennifer
 
  • #3
Keep in mind that ANY steel is going to have a Young's modulus between 26-30 ksi. Your value for Poisson's ratio is right about where it should be. It usually ranges between .28-.32 but I have seen as high as .36 for some steels.
 

1. What is the process for calculating the strength of steel?

The strength of steel is typically determined by using stress-strain curves and equations such as the Yield Strength and Tensile Strength. These values can be calculated by conducting tensile tests on steel samples and plotting the resulting data.

2. What is the equation for calculating the density of steel?

The density of steel can be calculated using the equation: Density = Mass/Volume. The mass can be determined by weighing the steel, and the volume can be calculated by measuring the dimensions of the steel and using the formula for the volume of a shape (e.g. volume of a cylinder = πr^2h).

3. How do you calculate the thermal expansion coefficient of steel?

The thermal expansion coefficient of steel can be calculated by dividing the change in length of the steel by its original length, and then dividing that value by the change in temperature. This is represented by the equation: α = ΔL/LΔT, where α is the thermal expansion coefficient, ΔL is the change in length, L is the original length, and ΔT is the change in temperature.

4. What factors affect the hardness of steel and how can it be calculated?

The hardness of steel can be affected by several factors, including its carbon content, heat treatment, and alloying elements. To calculate the hardness of steel, tests such as the Rockwell or Brinell hardness tests can be conducted, which involve measuring the depth of indentation made by a standardized indenter on the steel surface.

5. How can the corrosion resistance of steel be calculated?

The corrosion resistance of steel can be calculated by conducting corrosion tests, such as the Salt Spray Test, and measuring the rate of corrosion over a given period of time. The result of the test is typically reported in millimeters of corrosion depth per year (mm/y).

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