In science, strain refers to the deformation or distortion of a material due to an applied force or stress. It is a measure of how much a material stretches or compresses when subjected to an external load. Strain can be expressed as either a ratio or a percentage change in length or shape of a material.
In materials science, strain refers to the deformation or change in shape of a material, while stress is the force applied to the material causing the strain. Strain is the result of stress, and they are related but distinct concepts in understanding the behavior of materials under external forces.
Strain in materials science and engineering is calculated by dividing the change in length of a material by its original length. This ratio is typically expressed as a percentage or in decimal form.
The stress over strain equation is used in material science and engineering to calculate the relationship between the force applied to a material (stress) and the resulting deformation or change in shape (strain). This equation helps engineers understand how materials respond to external forces and predict their behavior under different conditions.
The Green-Lagrange strain is a measure of deformation in materials that accounts for both stretching and shearing. It is significant in mechanics and materials science because it provides a more accurate description of how materials deform under stress compared to other strain measures. This helps engineers and scientists better understand the behavior of materials and design more efficient structures and products.
The three types of strain are tensile strain, compressive strain, and shear strain. Tensile strain occurs when an object is stretched, compressive strain occurs when an object is compressed, and shear strain occurs when two parts of an object slide past each other in opposite directions.
In materials science, strain refers to the deformation or change in shape of a material, while stress is the force applied to the material causing the strain. Strain is the result of stress, and they are related but distinct concepts in understanding the behavior of materials under external forces.
Strain in materials science and engineering is calculated by dividing the change in length of a material by its original length. This ratio is typically expressed as a percentage or in decimal form.
Michael Crichton wrote "The Andromeda Strain" in 1969. The novel is a science fiction thriller about a team of scientists investigating a deadly extraterrestrial microorganism.
The stress over strain equation is used in material science and engineering to calculate the relationship between the force applied to a material (stress) and the resulting deformation or change in shape (strain). This equation helps engineers understand how materials respond to external forces and predict their behavior under different conditions.
It can occur when muscles are overworked or overstretched. (SOURCE: Prentice Hall Science Explorer Grade 7 (my science textbook)I hope that helps you! ^_^
"The Andromeda Strain" was written by Michael Crichton, an American author known for his works in the science fiction genre. The novel was first published in 1969 and follows a team of scientists investigating a deadly extraterrestrial microorganism.
no because stress depends on the force and area of the element
The Green-Lagrange strain is a measure of deformation in materials that accounts for both stretching and shearing. It is significant in mechanics and materials science because it provides a more accurate description of how materials deform under stress compared to other strain measures. This helps engineers and scientists better understand the behavior of materials and design more efficient structures and products.
The S strain produces a capsule but the R strain does not
The three types of strain are tensile strain, compressive strain, and shear strain. Tensile strain occurs when an object is stretched, compressive strain occurs when an object is compressed, and shear strain occurs when two parts of an object slide past each other in opposite directions.
strain-to-failure
strain has no unit