What is the period of small oscillations of the block of mass $m$ if the springs are ideal and pulleys are massless ?
$\frac{\pi }{2}\sqrt {\frac{m}{k}} $
$\frac{\pi }{2}\sqrt {\frac{m}{{2k}}} $
$\frac{\pi }{2}\sqrt {\frac{{2m}}{k}} $
$\pi \sqrt {\frac{m}{{2k}}} $
The length of a spring is $l$ and its force constant is $k$. When a weight $W$ is suspended from it, its length increases by $x$. If the spring is cut into two equal parts and put in parallel and the same weight $W$ is suspended from them, then the extension will be
If a body of mass $0.98\, kg$ is made to oscillate on a spring of force constant $4.84\, N/m$, the angular frequency of the body is ..... $ rad/s$
In the situation as shown in figure time period of vertical oscillation of block for small displacements will be
A man weighing $60\ kg$ stands on the horizontal platform of a spring balance. The platform starts executing simple harmonic motion of amplitude $0.1\ m$ and frequency $\frac{2}{\pi } Hz$. Which of the following staements is correct
What is the period of small oscillations of the block of mass $m$ if the springs are ideal and pulleys are massless ?