Introduction The Deformation Of Materials Is A Response To Loads Or Forces The Relationship Between The Amount Of Defo 1 (154.32 KiB) Viewed 36 times
Introduction The Deformation Of Materials Is A Response To Loads Or Forces The Relationship Between The Amount Of Defo 2 (129.18 KiB) Viewed 36 times
Introduction The Deformation Of Materials Is A Response To Loads Or Forces The Relationship Between The Amount Of Defo 3 (90.14 KiB) Viewed 36 times
Introduction: The deformation of materials is a response to loads or forces. The relationship between the amount of deformation and properties of the material is proportional. The effect of the dimensions can be normalized by taking the ratio of the force to the cross-sectional of the loaded area of the specimen. The normalized relationship of the force and crosssectional area is known as stress. Therefore stress is defined as the force per unit area. σ=AF - Where; σ= Stress, F= Exerted Force, A= Cross-sectional area However, applying a load on material causes the material to deform. The ratio of the deformation to the original dimension of the material is called Strain; ε=lΔl Where ε= Strain Δl= Change in dimension I=original dimension
The following data provided are for different types of materials. For this part of the lab, you are required to Plot the Stress-Strain Relationship and calculate the following values for each specimen: 1. The modulus of elasticity 2. The proportional limit 3. The Ultimate Strength 4. The yield strength (Lower and Upper Point) 5. The fracture stress 6. The true fracture stress 7. Determine the type of material corresponding to each specimen based on the numbers obtained above. Once you calculate these values, discuss the results and compare them with the experimented materials values for different materials.
Galıge lenoth = in and Original Miameter =0501
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