The motion of a mass on a spring, with spring constant $k$ is as shown in figure. <br> The equation of motion is given by $x(t) = A\sin \omega t + B\cos \omega t$ with $\omega = \sqrt {\frac{k}{m}} \,$ <br> Suppose that at time $t = 0$, the position of mass is $x(0)$ and velocity $v(0)$, then its displacement can also be represented as $x(t) = C\,\cos \,(\omega t - \phi )$, where $C$ and $\phi $ are <br> Failed to load question data. Please try again later.
NEET Information
- NEET 2024
- NEET Syllabus
- NEET Application Process
- NEET Seat Intake