Two particle A and B are moving in XY-plane. Their positions vary with time t according to relation
`x_(A)(t)=3t, x_(B)(t)=6`
`y_(A)(t)=t, y_(B)(t)=2+3t^(2)`
The distance between two particle at `t=1` is :

Two articles A and B are moving in XY plane. Their positions vary with time t according relation x_(A)(t)=3t,y_(A)(t)=t,x_(B)(t)=6y_(B)(t)=2+3t^(2) Distance between two particles at is (1)5(2)3(3)4(4)sqrt(12) particular straight line passes throumh

Two particles, A and B, are in motion in the xy-plane. Their co-ordinates at each instant of time t (t ge 0) are given by x_(A) =t, y _(A)=2t , x _(B)=1-t and y _(B) =t. The minimum distance between particles A and B is :

Two particles, A and B, are in motion in the xy-plane. Their co-ordinates at each instant of time t (t ge 0) are given by x_(A) =t, y _(A)=2t , x _(B)=1-t and y _(B) =t. The minimum distance between particles A and B is :

A particle moves in an XY-plane in such a way that its x and y-coordinates vary with time according to x(t)=t^(3)-32t, y(t)=5t^(2)+12 Find the acceleration of the particle, if t = 3 s.

A particle moves in an XY-plane in such a way that its x and y-coordinates vary with time according to x(t)=t^(3)-32t, y(t)=5t^(2)+12 Find the acceleration of the particle, if t = 3 s.

A particle moves in the x-y plane. It x and y coordinates vary with time t according to equations x=t^(2)+2t and y=2t . Possible shape of path followed by the particle is

A particle moves in the x-y plane. It x and y coordinates vary with time t according to equations x=t^(2)+2t and y=2t . Possible shape of path followed by the particle is

A particle moves in the x-y plane. It x and y coordinates vary with time t according to equations x=t^(2)+2t and y=2t . Possible shape of path followed by the particle is

The coordinates of a particle moving in XY-plane vary with time as x= 4t^(2), y= 2t . The locus of the particle is a : -

The coordinates of a particle moving in XY-plane vary with time as x= 4t^(2), y= 2t . The locus of the particle is a : -