The acceleration of a body in a non-uniform circular motion is $5\, ms^{-2}$. Which one of the following is correct?
The acceleration of a body in a non-uniform circular motion is $5\, ms^{-2}$. Which one of the following is correct?
- [AIIMS 2009]
- A
The radial acceleration and the tangential accelerations are $3\, ms^{-2}$ and $4\, ms^{-2}$ respectively
- B
The radial and the tangential accelerations are $2\, ms^{-2}$ and $3\, ms^{-2}$ respectively
- C
The radial and the tangential accelerations are both $5\, ms^{-2}$.
- D
The radial and the tangential acceleration are $5\, ms^{-2}$ and $3\, ms^{-2}$ respectively.
Similar Questions
A cyclist starts from the centre $O$ of a circular park of radius $1\; km$, reaches the edge $P$ of the park, then cycles along the circumference, and returns to the centre along $QO$ as shown in Figure. If the round trip takes $10 \;min$, what is the
$(a)$ net displacement,
$(b)$ average velocity, and
$(c)$ average speed of the cyclist ?
$(a)$ net displacement,
$(b)$ average velocity, and
$(c)$ average speed of the cyclist ?
What can be the angle between velocity and acceleration for the motion in two or three dimension ?
What can be the angle between velocity and acceleration for the motion in two or three dimension ?
The position vector of a particle is given as $\vec r\, = \,({t^2}\, - \,8t\, + \,12)\,\hat i\,\, + \,\,{t^2}\hat j$ The time after which velocity vector and acceleration vector becomes perpendicular to each other is equal to........$sec$
The position vector of a particle is given as $\vec r\, = \,({t^2}\, - \,8t\, + \,12)\,\hat i\,\, + \,\,{t^2}\hat j$ The time after which velocity vector and acceleration vector becomes perpendicular to each other is equal to........$sec$
The position of a particle moving in the $xy-$ plane at any time $t$ is given by $x = (3t^2 -6t)\, metres$, $y = (t^2 -2t)\,metres$. Select the correct statement about the moving particle from the following
The position of a particle moving in the $xy-$ plane at any time $t$ is given by $x = (3t^2 -6t)\, metres$, $y = (t^2 -2t)\,metres$. Select the correct statement about the moving particle from the following
The position vector of a particle $\vec R$ as a function of time is given by $\overrightarrow {\;R} = 4\sin \left( {2\pi t} \right)\hat i + 4\cos \left( {2\pi t} \right)\hat j$ where $R$ is in meters, $t$ is in seconds and $\hat i$ and $\hat j$ denote unit vectors along $x-$ and $y-$directions, respectively. Which one of the following statements is wrong for the motion of particle?
The position vector of a particle $\vec R$ as a function of time is given by $\overrightarrow {\;R} = 4\sin \left( {2\pi t} \right)\hat i + 4\cos \left( {2\pi t} \right)\hat j$ where $R$ is in meters, $t$ is in seconds and $\hat i$ and $\hat j$ denote unit vectors along $x-$ and $y-$directions, respectively. Which one of the following statements is wrong for the motion of particle?
- [AIPMT 2015]