How does the restoring force depend on K?
Hooke’s Law Remember that the minus sign indicates the restoring force is in the direction opposite to the displacement. The force constant k is related to the rigidity (or stiffness) of a system—the larger the force constant, the greater the restoring force, and the stiffer the system.
What is restoring force equal to?
The restoring force equals the weight supported, if the mass is stationary.
What is the maximum compression of the spring D after the collision?
Thus, the maximum compression of the spring after the collision is 5kmv02 .
Does mass affect frequency of a spring?
In fact, the mass m and the force constant k are the only factors that affect the period and frequency of simple harmonic motion.
Why does mass affect period of a spring?
The period of a spring-mass system is proportional to the square root of the mass and inversely proportional to the square root of the spring constant.
What happens to the period of a mass-spring system when the amount of mass hanging from the spring is decreased?
They all affect the period of oscillation. What happens to the period of a mass-spring system when the amount of mass hanging from the spring is decreased? A. The period decreases.
What would happen if you increase the mass of a pendulum system?
The mass of a pendulum’s bob does not affect the period. As mass increases, so does the force on the pendulum, but acceleration remains the same. (It is due to the effect of gravity.) Because acceleration remains the same, so does the time over which the acceleration occurs.
Which factors do you think will increase or decrease the period of a spring?
Introduction: In activity A, you found that the period of a spring depends only on its mass and the spring constant. In activity B, you found that the period of a pendulum depends on its length and gravitational acceleration. Now, you will determine formulas for the period of each object.
Does period depend on mass?
The period of a pendulum does not depend on the mass of the ball, but only on the length of the string. With the assumption of small angles, the frequency and period of the pendulum are independent of the initial angular displacement amplitude. A pendulum will have the same period regardless of its initial angle.