A particle is going with constant speed along a uniform helical and spiral path separately as shown in figure
The velocity of the particle is constant in both cases
The magnitude of acceleration of the particle is constant in both cases
The magnitude of accleration is constant in $(a)$ and decreasing in $(b)$
The magnitude of accleration is decreasing continuously in both the cases
A stone of mass $900 \mathrm{~g}$ is tied to a string and moved in a vertical circle of radius $1 \mathrm{~m}$ making $10\ \mathrm{rpm}$. The tension in the string, when the stone is at the lowest point is (if $\pi^2=9.8$ and $g=9.8 \mathrm{~m} / \mathrm{s}^2$ )
A particle revolves round a circular path. The acceleration of the particle is
If $\theta$ is angle between the velocity and acceleration of a particle moving on a circular path with decreasing speed, then .........
A particle $P$ is moving in a circle of radius $'a'$ with a uniform speed $v$. $C$ is the centre of the circle and $AB$ is a diameter. When passing through $B$ the angular velocity of $P$ about $A$ and $C$ are in the ratio
A string of length $L$ is fixed at one end and carries a mass $M$ at the other end. The string makes $2/\pi$ revolutions per second around the vertical axis through the fixed end as shown in the figure, then tension in the string is