A person walks $25.0^{\circ}$ north of east for $3.18 \,km$. How far would she have to walk due north and then due east to arrive at the same location?
Towards north $2.88 \,km$ and towards east $1.34 \,km$
Towards north $2.11 \,km$ and towards east $2.11 \,km$
Towards north $1.25 \,km$ and towards east $1.93 \,km$
Towards north $1.34 \,km$ and towards east $2.88 \,km$
$x-t$ graph for a uniformly accelerated particle is as shown in the figure. Then find the average velocity between points $(i)$ and $(ii)$ ......... $ms^{-1}$
The figure shows the velocity $(v)$ of a particle plotted against time $(t)$
A particle moves in a circle of radius $R$, with a constant speed $v$. Then, during a time interval $[\pi R/3v]$, which of the following is true?
The acceleration of a body in a non-uniform circular motion is $5\, ms^{-2}$. Which one of the following is correct?