A mass m oscillates with simple harmonic motion with frequency $f = \frac{\omega }{{2\pi }}$ and amplitude A on a spring with constant $K$ , therefore
The total energy of the system is $\frac{1}{2}K{A^2}$
The frequency is $\frac{1}{{2\pi }}\sqrt {\frac{K}{M}} $
The maximum velocity occurs, when $x = 0$
All the above are correct
The effective spring constant of two spring system as shown in figure will be
A $1 \,kg$ block attached to a spring vibrates with a frequency of $1\, Hz$ on a frictionless horizontal table. Two springs identical to the original spring are attached in parallel to an $8\, kg$ block placed on the same table. So, the frequency of vibration of the $8\, kg$ block is ..... $Hz$
A mass $m$ is suspended from the two coupled springs connected in series. The force constant for springs are ${K_1}$ and ${K_2}$. The time period of the suspended mass will be
Two masses $m_1$ and $m_2$ connected by a spring of spring constant $k$ rest on a frictionless surface. If the masses are pulled apart and let go, the time period of oscillation is
What is condition for a body suspended at the end of a spring having simple harmonic oscillation ?