For ten points, name these systems which can be "damped" and "simple," and exhibit periodic motion, an example of which is a spring.
When the equation describing one of these systems has a double root, the object will cross a certain point once before slowing to a stop, and an RLC circuit acts like one of these systems. When the external force on a certain type of these systems has the right frequency, it will exhibit pure (*) resonance. Using the small angle approximation lets a pendulum be modeled as one of these systems, and setting Newton's 2nd Law equal to Hooke's Law gives the equation that models the "simple" type of these systems. For ten points, name these systems which can be "damped" and "simple," and exhibit periodic motion, an example of which is a spring.
When the equation describing one of these systems has a double root, the object will cross a certain point once before slowing to a stop, and an RLC circuit acts like one of these systems.
harmonic oscillator [prompt on “springs” and “pendulum” before mention, accept critically damped harmonic oscillator, accept simple harmonic oscillator, accept any of those with harmonic motion instead of oscillator] &lt;MS&gt;