An initial amplitude k, damping constant c, and period p are given.
a.) Find a function of the form $y = k e ^ { - c t } \sin \omega t$ that models damped harmonic motion.
b.) Graph the function. $k = 100 , c = 0.5 , p = \frac { \pi } { 12 }$

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The Answer of An initial amplitude k, damping constant c, and period p are given.
a.) Find a function of the form $y = k e ^ { - c t } \sin \omega t$ that models damped harmonic motion.
b.) Graph the function. $k = 100 , c = 0.5 , p = \frac { \pi } { 12 }$

An Initial Amplitude K, Damping Constant C, and Period P y=ke−ctsin⁡ωty = k e ^ { - c t } \sin \omega ty=ke−ctsinωt

An Initial Amplitude K, Damping Constant C, and Period P $y = k e ^ { - c t } \sin \omega t$