`X_(1)` and `X_(2)` are two points on the path of a particle executing `SHM` in a straight line, at which its velocity is zero. Starting from a certain point `X(X_(1)XltX_(2)X)` then particle crosses this point again at successive intervals of `2s` and `4s` with a speed of `5m//s`. The time period of `SHM` is
A and B are two points on the path of a particle executing SHM in a straight line, at which its velocity is zero. Starting from a certain point X (AXltBX) the particle crosses this pint again at successive intervals of 2 seconds and 4 seconds with a speed of 5m//s Q. The ratio (AX)/(BX) is
A and B are two points on the path of a particle executing SHM in a straight line, at which its velocity is zero. Starting from a certain point X (AXltBX) the particle crosses this pint again at successive intervals of 2 seconds and 4 seconds with a speed of 5m//s Q. Amplitude of oscillation is
A particle is executing SHM on a straight line. A and B are two points at which its velocity is zero. It passes through a certain point P(APltBP) at successive intervals of 0.5s and 1.5 s with a speed of 3m/s.
The displacement time graph of a particle executing S.H.M. (in straight line) is shown. Which of the following statements is true?
A particle is executing SHM in straight line starting its motion at t_(1)=0 with zero initial phase.It crosses a point during the motion at successive intervals at t_(2)=t and t_(3)=2t with a speed v. If its acceleration amplitude is (2 pi V)/(Nt) then N is equal to
The equation for the displacement of a particle executing SHM is x = 5sin (2pit)cm Then the velocity at 3cm from the mean position is( in cm//s)
A particle is executing SHM along a straight line. Its velocities at distances x_(1) and x_(2) from the mean position are v_(1) and v_(2) , respectively. Its time period is
The displacement of a particle executing S.H.M. is x = 5 sin (20 pit ). Then its frequency will be
If a particle executing S.H.M. with amplitude A and maximum velocity vo, then its speed at displacement A/2 is