Hookies law applies to a great many materials including wood , glass and most metals provided elastic limit is not exceeded in each case.However, if the spring is replaced with a piece of wood or a steel bar, any extensions produced would be far too small to measure using the existing millimetre scale.
Yes, a spring typically obeys Hooke's Law, which states that the force exerted by the spring is directly proportional to its displacement from the equilibrium position, as long as the deformation is within the elastic limit of the spring. Mathematically, this is expressed as ( F = -kx ), where ( F ) is the force, ( k ) is the spring constant, and ( x ) is the displacement. However, if the spring is stretched or compressed beyond its elastic limit, it may no longer follow Hooke's Law and could become permanently deformed.
Hooke's law applies to elastic materials, which means that the material will return to its original shape when the deforming force is removed. Inelastic materials do not follow Hooke's law as they do not exhibit linear elasticity.
Hooke's Law states that the force needed to compress or stretch a spring is directly proportional to the displacement of the spring from its equilibrium position. This means that as long as the material of the spring remains within its elastic limit, the relationship between force and displacement is linear.
The state of matter that obeys Boyle's Law is gas. This law states that "For a fixed amount of an ideal gas kept at a fixed temperature, pressure and volume are inversely proportional".
Every single object that exists obeys ALL of Newtons Laws
A hookean material obeys Hooke's Law: stress is proportional to strain in a linear fashion and when stress is removed strain returns to zero. Most materials behave this way until yield is reached but before that are readily analyzed. Mathematically, where s is stress and e is strain and E the elastic modulus material constant, we have s = Ee
Young's modulus describes the relationship between stress (sigma) and strain (epsilon) in a material that obeys Hooke's law. Concrete is such a material and knowing this property allows one to plan and design the use of concrete as a building material safely.
Yes, a spring typically obeys Hooke's Law, which states that the force exerted by the spring is directly proportional to its displacement from the equilibrium position, as long as the deformation is within the elastic limit of the spring. Mathematically, this is expressed as ( F = -kx ), where ( F ) is the force, ( k ) is the spring constant, and ( x ) is the displacement. However, if the spring is stretched or compressed beyond its elastic limit, it may no longer follow Hooke's Law and could become permanently deformed.
Yes it does, unless you stretch it so much that it yields
Torque wrenches depend on a modern generalisation of Hooke's Law. The deformation of an elastic material (even the steel out of which parts of a torque wrench are made) is proportional to the stress to which it is subjected. When you use a torque wrench part of it follows the thing your turning and part of it does not. That part of the torque wrench twists slightly; it's being deformed and obeys Hooke's Law. The more twist, the more torque is being applied. The needle amplifies the amount of twist so that you can read the torque on the gauge.
Hooke's law applies to elastic materials, which means that the material will return to its original shape when the deforming force is removed. Inelastic materials do not follow Hooke's law as they do not exhibit linear elasticity.
Hooke's law of elasticity is used to describe how a material body is deformed by stress (at its simplest). Imagine a weight suspended on a spring. The spring will lengthen according to Hooke's law. The law has application in civil and mechanical engineering wherever materials are placed under stress.
The springiness of a telephone dial obeys Hooke's Law, which states that the force exerted by a spring is proportional to its displacement from the equilibrium position, within the elastic limit. When the dial is rotated, the spring compresses or extends, creating a restoring force that attempts to return it to its original position. This behavior ensures that the dial can return to its resting state after being turned, demonstrating the linear relationship between force and displacement as described by Hooke's Law. Thus, the dial's mechanism efficiently converts rotational motion into an electrical signal through this elastic response.
The change in length of a material under loading can be used to calculate the strain the material has undergone. When stress is plotted against strain, the gradient of the straight line portion of the stress strain curve is equal to Young's Modulus, a type of axial stiffness applicable to a material that obeys Hooke's law at stresses below the yield strength of the material.
Within the elastic limit of the material, a springs deformation is proportional to its loading.
Robert Hooke discovered the law of elasticity in 1660.
Hooke's law describes the relationship between the force applied to a spring and the resulting extension or compression of the spring, as long as the material remains in the elastic deformation range of the stress-strain curve. Beyond the elastic limit, the material may exhibit plastic deformation, and Hooke's law may not apply.