A particle moves along X-axis in such a way that its coordinate X varies with time t according to the equation `x = (2-5t +6t^(2))m`. The initial velocity of the particle is

A particle moves alopng x-axis in such a way that its coordinates x varies with time t according to the equation. x = (2 - 5t + 6t^2) m. The initial velocity of the pawrticle is

A particle moves along x-axis in such a way that its r-coordinate varies with time't according to the equation x= (8-4t + 6t^(2) ) metre. The velocity of the particle will vary with time according to the graph

A particle moves along x axis in such a way that its coordinate x varies with time t according to the equation x = A_0 - A_1 t + A_2 t^2 . The initial velocity of the particle is.

A particle moves along the x-axis in such a way that its coordinates x varies with time 't' according to the equation x=2-5t+6t^(2) . What is the initial velocity of the particle?

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 moves along the x-axis in such a way that its x-co-ordinate varies with time as x = 2 – 5t + 6t^(2) . The initial velocity and acceleration of particle will respectively be-

A particle moves along the x-axis in such a way that its x-co-ordinate varies with time as x = 2 – 5t + 6t^(2) . The initial velocity and acceleration of particle will respectively be-

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 :–