In the situation as shown in figure time period of vertical oscillation of block for small displacements will be
$2\pi \cos \theta \sqrt {\frac{m}{{2k}}} $
$2\pi \sec \theta \sqrt {\frac{m}{{2k}}} $
$2\pi \sin \theta \sqrt {\frac{m}{{2k}}} $
$2\pi \cos ec\theta \sqrt {\frac{m}{{2k}}} $
A spring block system in horizontal oscillation has a time-period $T$. Now the spring is cut into four equal parts and the block is re-connected with one of the parts. The new time period of vertical oscillation will be
The time period of a mass suspended from a spring is $T$. If the spring is cut into four equal parts and the same mass is suspended from one of the parts, then the new time period will be
Show that the oscillations due to a spring are simple harmonic oscillations and obtain the expression of periodic time.
Three mass and string system is in equilibrium. When $700\,gm$ mass is removed, then the system oscillates with a period of $3\,seconds$ . When the $500\,gm$ mass is also removed, then what will be new time period for system ..... $\sec$
The frequency of oscillation of the springs shown in the figure will be