164386 If a simple harmonic motion is represented by \(\frac{d^2 y}{d t^2}+A y=0\). Then value of time period will be :

164387 A particle executes SHM of amplitude A. If \(\mathbf{T}_1\) and \(T_2\) are the times taken by the particle to traverse from 0 to \(A / 2\) and from \(A / 2\) to \(A\) respectively. Then \(T_1 / T_2\) will be equal to :

164388 A particle of mass \(\mathbf{2} \mathbf{~ k g}\) moves simple harmonically such that its PE (U) varies with position \(x\), as shown. The period of oscillations is :

164389 A particle is executing SHM with the periode \(\mathrm{T}\). Starting from mean position, time taken by it to complete \(3 / 8\) oscillations, is :

164386 If a simple harmonic motion is represented by \(\frac{d^2 y}{d t^2}+A y=0\). Then value of time period will be :

164387 A particle executes SHM of amplitude A. If \(\mathbf{T}_1\) and \(T_2\) are the times taken by the particle to traverse from 0 to \(A / 2\) and from \(A / 2\) to \(A\) respectively. Then \(T_1 / T_2\) will be equal to :

164388 A particle of mass \(\mathbf{2} \mathbf{~ k g}\) moves simple harmonically such that its PE (U) varies with position \(x\), as shown. The period of oscillations is :

164389 A particle is executing SHM with the periode \(\mathrm{T}\). Starting from mean position, time taken by it to complete \(3 / 8\) oscillations, is :

164386 If a simple harmonic motion is represented by \(\frac{d^2 y}{d t^2}+A y=0\). Then value of time period will be :

164387 A particle executes SHM of amplitude A. If \(\mathbf{T}_1\) and \(T_2\) are the times taken by the particle to traverse from 0 to \(A / 2\) and from \(A / 2\) to \(A\) respectively. Then \(T_1 / T_2\) will be equal to :

164388 A particle of mass \(\mathbf{2} \mathbf{~ k g}\) moves simple harmonically such that its PE (U) varies with position \(x\), as shown. The period of oscillations is :

164389 A particle is executing SHM with the periode \(\mathrm{T}\). Starting from mean position, time taken by it to complete \(3 / 8\) oscillations, is :

164386 If a simple harmonic motion is represented by \(\frac{d^2 y}{d t^2}+A y=0\). Then value of time period will be :

164387 A particle executes SHM of amplitude A. If \(\mathbf{T}_1\) and \(T_2\) are the times taken by the particle to traverse from 0 to \(A / 2\) and from \(A / 2\) to \(A\) respectively. Then \(T_1 / T_2\) will be equal to :

164388 A particle of mass \(\mathbf{2} \mathbf{~ k g}\) moves simple harmonically such that its PE (U) varies with position \(x\), as shown. The period of oscillations is :

164389 A particle is executing SHM with the periode \(\mathrm{T}\). Starting from mean position, time taken by it to complete \(3 / 8\) oscillations, is :