A particle has initial velocity `vec(v)=3hat(i)+4hat(j)` and a constant force `vec(F)=4hat(i)-3hat(j)` acts on the particle. The path of the particle is `:`

A particle of mass 2kg moves with an initial velocity of (4hat(i)+2hat(j))ms^(-1) on the x-y plane. A force vec(F)=(2hat(i)-8hat(j))N acts on the particle. The initial position of the particle is (2m,3m). Then for y=3m ,

A particle has initial velocity of (3hat(i)+4hat(j)) m//s and a acceleration of (4hat(i)-3hat(j)) m//s^(2) . Its speed after one second will be equal to :-

A particle has initial velocity of 2hat(i) and has constant acceleration of 3hat(j) . Find its displacement and velocity after 3s. If initially, the particle is located at 3hat(i) +4hat(j) , find its final location.

What is the value of linear velocity. If vec(omega)=3hat(i)-4hat(j)+hat(k)and vec(r)=5hat(i)-6hat(j)+6hat(k) ?

A particle moves with a velocity 6hat(i)-4hat(j)+3hat(k)m//s under the influence of a constant force vec(F)= 20hat(i)+15hat(j)-5hat(k)N . The instantaneous power applied to the particle is

Given vec(A)=4hat(i)+6hat(j) and vec(B)=2hat(i)+3hat(j) . Which of the following

A particle moves with a velocity vec(v)=5hat(i)-3hat(j)+6hat(k) " "ms^(-1) under the influence of a constant force vec(f)= 10hat(i)+10hat(j)+20hat(k)N . The instantanteous power applied to the particle is

A charged particle moves with velocity vec v = a hat i + d hat j in a magnetic field vec B = A hat i + D hat j. The force acting on the particle has magnitude F. Then,

The velocity of a particle of mass m is vec(v) = 5 hat(i) + 4 hat(j) + 6 hat(k)" " "when at" " " vec(r) = - 2 hat(i) + 4 hat (j) + 6 hat(k). The angular momentum of the particle about the origin is

The compenent of vec(A)=hat(i)+hat(j)+5hat(j) perpendicular to vec(B)=3hat(i)+4hat(j) is