The vertical motion of a ship at sea is described by the equation `(d^(x))/(dt^(2))=-4x` , where x is the vertical height of the ship (in meter) above its mean position. If it oscillates through a height of 1 m

The vertical motion of a ship at sea is described by the equation (d^2(x))/(dt^(2))=-4x , where x is the vertical height of the ship (in meter) above its mean position. If it oscillates through a height of 1 m

The motion of a particle is described by 9(d^(2)x)/(dt^(2))+25x=80 where x is displacement and t is time. Angular frequency of small oscillations of the particle

The roots of the equation x^(4)-2x^(2)+4=0 are the vertices of a :

The roots of the equation x^(4)-2x^(2)+4=0 are the vertices of a :

The roots of the equation x^(4)-2x^(2)+4=0 are the vertices of a :

The equation of SHM of a particle is given as 2(d^(2)x)/(dt^(2))+32x=0 where x is the displacement from the mean position. The period of its oscillation ( in seconds) is -

A body is projected horizontally from a point above the ground. The motion of the body is described by the equations x = 2 t and y= 5 t^2 where x and y are the horizontal and vertical displacements (in m) respectively at time t. What is the magnitude of the velocity of the body 0.2 second after it is projected?

A body is projected horizontally from a point above the ground. The motion of the body is described by the equations x = 2 t and y= 5 t^2 where x and y are the horizontal and vertical displacements (in m) respectively at time t. What is the magnitude of the velocity of the body 0.2 second after it is projected?