The effective mass of a spring is the mass that would behave the same way as the spring when subjected to a force or acceleration. It is a concept used in physics to simplify calculations in systems involving springs. The effective mass of a spring depends on its stiffness and the mass it is attached to.
The period of a spring is not affected by its mass. The period of a spring is determined by its stiffness and the force applied to it, not by the mass of the object attached to it.
When a mass is hanging from a spring, the forces acting on the mass are the force of gravity pulling the mass downward, and the spring force pulling the mass upward. When the mass is in equilibrium, these two forces are equal in magnitude but in opposite directions.
A mass is hanging from a spring experiences the force of gravity.
When a mass hits a spring, the motion of the spring is affected by the mass's weight and speed. The heavier the mass, the more force it exerts on the spring, causing it to compress more. The speed of the mass also affects the motion, with faster speeds causing more force and compression on the spring.
In the spring elasticity experiment, the mass of the spring is often neglected because the mass of the spring itself is usually negligible compared to the masses being hung on it. Additionally, the focus of the experiment is typically on the relationship between the force applied to the spring and the resulting extension, rather than the mass of the spring.
The period of a spring is not affected by its mass. The period of a spring is determined by its stiffness and the force applied to it, not by the mass of the object attached to it.
When a mass is hanging from a spring, the forces acting on the mass are the force of gravity pulling the mass downward, and the spring force pulling the mass upward. When the mass is in equilibrium, these two forces are equal in magnitude but in opposite directions.
A mass is hanging from a spring experiences the force of gravity.
When a mass hits a spring, the motion of the spring is affected by the mass's weight and speed. The heavier the mass, the more force it exerts on the spring, causing it to compress more. The speed of the mass also affects the motion, with faster speeds causing more force and compression on the spring.
more mass the longer the spring
In the spring elasticity experiment, the mass of the spring is often neglected because the mass of the spring itself is usually negligible compared to the masses being hung on it. Additionally, the focus of the experiment is typically on the relationship between the force applied to the spring and the resulting extension, rather than the mass of the spring.
The velocity of a mass on a spring is at its maximum value when the mass passes through its equilibrium position.
Connect a mass to the bottom of the spring. (depending on the spring size, the mass will vary, the larger the spring the greater the mass u can use) Suppose you use a 100 g mass on a spring, measure the amount by which it stretches and record the data. Use hooke law to figure out the constant of the spring. K = m.g/x m = mass, g =gravity, x = stretch
Weight is the property measured by a spring scale. That is Mass X Acceleration.
You either Decrease mass or increase spring force.
The electrons that are missing have a negative effective mass. So the holes have a positive effective mass.
A mass of 1.7kg caused a vertical spring to stretch 6m so the spring constant is 2.78.