Moving along the X-axis there are two points with `x=10+6t,x=3+t^(2)`. The speed with which they are reaching from each other at the time of encounter is (`x` is cm and `t`is in second)

Moving along the x - axis there are two points with x = 10 + 6t, x =3 + t^(2) , the speed with which they are reching from eachother at the time of encounter is (x is the cm and t is in seconds)

Moving along the X-axis,there are two pointswith x=10+6t,X=3+t?. The speed withwhich they are reaching from each other at thetime of encounter is (x is in centimetre andt isin second)a 16cm/sb20cm/sc8cm/sd12cm/s+ in timot is given by

The distance-time graph of a moving particle is given by x = 4t -6t^(2) . At what time would the speed of the particle be zero ? ( x is in metre and t is in second).

A particle is moving along the x-axis with its cordinate with time 't' given by x(t)=10+8t-3t^(2) . Another particle is moving along the y-axis with its coordinate as a function of time given by y(t)= 5-8t^(2) At t=1 s, the speed of the4 second particle as measured in the frame of the first particle is given as sqrtv . Then v (in m//s) is

A particle is moving along the x-axis with its cordinate with time 't' given by x(t)=10+8t-3t^(2) . Another particle is moving along the y-axis with its coordinate as a FIGUREunction oFIGURE time given by y(t)= 5-8t^(2) At t=1 s, the speed oFIGURE the4 second particle as measured in the FIGURErame oFIGURE the FIGUREirst particle is given as sqrtv . Then v (in m//s) is

A particle moving along the x axis has a position given by x=54 t - 2.0 t^(3) m . At the time t=3.0s , the speed of the particle is zero. Which statement is correct ?

The position of particle moving along the x-axis veries with time t as x=6t-t^(2)+4 . Find the time-interval during which the particle is moving along the positive x-direction.

The x -coordinate of a particle moving along x -axis varies with time as x=6-4t+t^(2), where x in meter and t in second then distance covered by the particle in first 3 seconds is