A particle of mass m and charge enters the region between the two charged plates initally moving along x axis with speed `v_(x)` the length of plate is l and an uniform vertical deflectio of the particle at the far edge of the plate is `qEL^(2)//2mv_(x)^(2)`
compare this motion with motion of a projectile in gravitational field

A particle of mass m and charge (-q) enters the region between the two charged plates initially moving along x-axis with speed v_x (like particle 1 in figure. The length of plate is L and an uniform electric field E is maintained between the plates. Show that the vertical deflection of the particle at the far edge of the plate is qEL^(2)//(2m v_(x)^(2)) . Compare this motion with motion of a projectile in gravitational field discussed in Section 4.10 of Class XI Textbook of Physics.

A particle of mass m and charge q is incident on xz plane with velocity v in a direction making angle theta with a uniform magnetic field applied along x-axis. The nature of motion performed by the particle is _______ .

The acceleration of a particle moving along x-axis is a=-100x+50 . It is released from x=2 . Here a and x are in S.I units. The motion of particle will be:

V_(x) is the velocity of a particle of a particle moving along the x- axis as shown. If x=2.0m at t=1.0s , what is the position of the particle at t=6.0s ?

A particle of mass m moving in the x - direction with speed 2c is hit by another particle of mass 2m moving in the y - direction with with speed v . If the collision is perfectly inelastic , the percentage loss in the enrgy during the collision is close to .

A particle of unit mass undergoes one dimensional motion such that its velocity varies according to v(x) = = beta x ^(-2n) where B and n are constants and x is the position of the particle. The acceleraion of the particle as a function of x, is given by :

If the velocity of a paraticle moving along x-axis is given as v=(4t^(2)+3t=1)m//s then acceleration of the particle at t=1sec is :

The positon of an object moving along x-axis is given by x(t) = (4.2 t ^(2) + 2.6) m, then find the velocity of particle at t =0s and t =3s, then find the average velocity of particle at t =0 s to t =3s.

The displacement of particle along the X-axis is given by x= a sin^(2) omega t . The motion of the particle corresponds to………..