They can be described by the differential equation "The second derivative with respect to time of position x is equal to a constant omega squared times the position x," an equation whose solution is a cosine function of x. Non- idealized examples in nature include grandfather clocks and the mass-spring systems.
They can be described by the differential equation "The second derivative with respect to time of position x is equal to a constant omega squared times the position x," an equation whose solution is a cosine function of x. Non- idealized examples in nature include grandfather clocks and the mass-spring systems. For ten points, give this type of motion, in which the restoring force on an object is proportional to the distance from the origin.
They can be described by the differential equation "The second derivative with respect to time of position x is equal to a constant omega squared times the position x," an equation whose solution is a cosine function of x. Non- idealized examples in nature include grandfather clocks and the mass-spring systems.
{Simple Harmonic} motion (prompt on harmonic motion)