A particle is moving along `x`-axis. Its velocity `v` with `x` co-ordinate is varying as `v=sqrt(x)`. Then

A particle of unit mass is moving along x-axis. The velocity of particle varies with position x as v(x). =alphax^-beta (where alpha and beta are positive constants and x>0 ). The acceleration of the particle as a function of x is given as

A particle of unit mass is moving along x-axis. The velocity of particle varies with position x as v(x). =alphax^-beta (where alpha and beta are positive constants and x>0 ). The acceleration of the particle as a function of x is given as

A particle moves along x - axis in such a way that its x - co - ordinate varies with time according to the equation x=4-2t+t^(2) . The speed of the particle will vary with time as

A particle moves along x - axis in such a way that its x - co - ordinate varies with time according to the equation x=4-2t+t^(2) . The speed of the particle will vary with time as

A particle located at x = 0 at time t=0 starts moving along positive x-direction with velocity v that varies as v = asqrt(x) . The displacement of the particle varies with time as :

Consider the v-t diagram of a particle moving along x axis as shown below.Velocity is in m/s and time is in seconds

A particle moves along the x-axis such that its co-ordinate (x) varies with time (t), according to the expression x=2 -5t +6t^(2), where x is in metres and t is in seconds. The initial velocity of the particle is :–

A particle located at x = 0 at time t = 0 starts moving along positive x-direction with velocity v that varies as v = asqrtx . Show that x prop t^2 .

Consider the v-t diagram of a particle moving along x axis as shown below.Velocity is in m/s and time is in seconds v 4