- Chemical Engineering Basics - Section 1
- Chemical Engineering Basics - Section 2
- Chemical Engineering Basics - Section 3
- Chemical Engineering Basics - Section 4
- Chemical Engineering Basics - Section 5
- Chemical Engineering Basics - Section 6
- Chemical Engineering Basics - Section 7
- Chemical Engineering Basics - Section 8
- Chemical Engineering Basics - Section 9
- Chemical Engineering Basics - Section 10
- Chemical Engineering Basics - Section 11
- Chemical Engineering Basics - Section 12
- Chemical Engineering Basics - Section 13
- Chemical Engineering Basics - Section 14
- Chemical Engineering Basics - Section 15
- Chemical Engineering Basics - Section 16
- Chemical Engineering Basics - Section 17
- Chemical Engineering Basics - Section 18
- Chemical Engineering Basics - Section 19
- Chemical Engineering Basics - Section 20
- Chemical Engineering Basics - Section 21
- Chemical Engineering Basics - Section 22
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- Chemical Engineering Basics - Section 25
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- Chemical Engineering Basics - Section 27
- Chemical Engineering Basics - Section 28


Chemical Engineering Basics - Engineering
Q1: Hooke's lawA applies to elastic deformation.
B applies beyond limit of proportionality in stress-strain curve.
C states that stress is inversely proportional to strain upto elastic limit.
D noneofthese.
ANS:A - applies to elastic deformation. "Applies to elastic deformation" means that Hooke's law describes the behavior of materials when they are subjected to small deformations that are fully reversible, meaning that when the applied stress is removed, the material returns to its original shape and size. In elastic deformation, the material responds to an applied stress by deforming, but it does so in a linear and reversible manner. This means that as the stress increases, the material deforms proportionally, and when the stress is removed, the material returns to its original undeformed state. Hooke's law specifically states that within the elastic limit of a material, the stress (force per unit area) applied to it is directly proportional to the strain (change in length per unit length) it undergoes. Mathematically, this relationship can be expressed as: Stress=E×Strain Where:
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