Suppose displacement `y(t)` (that is, y as a function of t ) is given by
`y(t)=t^(3)`

A wave pulse is travelling on a string at 2 m/s. displacement y of the particle at x = 0 at any time t is given by y=2/(t^2+1) Find (i) Expression of the function y = (x, t) i.e., displacement of a particle position x and time t.

The transverse displamcement y(x,t) of a wave y(x,t ) on a string is given by yox, t) = . This represents a

Suppose that the position function for a particle is given as ⃗ r(t)=x(t)ˆi+y(t)ˆj with x(t)=t+1 and y(t)=(t^(2)/8)+1) The ratio of magnitude of average velocity (during time interval t=2 to 4sec) to the speed at t=2sec is

If the position of a particle along Y axis is represented as a funtion of time t by the equation y(t)=t^(3) then find displacement of the particle during the period t to t+Deltat

The horizontal and vertical displacements x and y of a projectile at a given time t are given by x = 6t metre and y = 8t-5t^2 metre. The range of the projectile in metre is

The displacement of a particle executing SHM is given by Y=5 " sin "(4t+(pi)/(3)) If T is the time period and the mass of the particle is 2g, the kinetic energy of the particle When t= (T)/(4) is given by-

The horizontal and vertical displacements x and y of a projectile at a given time t are given by x= 6 "t" and y= 8t -5t^2 meter.The range of the projectile in metre is: