Explanation
We know that for the vehicle bankingon a curved path, tan\theta=\dfrac{v^{2}}{rg}.
Here, the vehicle moves with velocityv and radius of curvature R and width is b.
So, here \theta is small (refer figure) and thus, sin\theta=\dfrac{h}{b}=tan\theta.
Now, we can equate \dfrac{h}{b}=\dfrac{v^{2}}{Rg}\Rightarrow h= \dfrac{bv^{2}}{Rg}, will be the required elevation between the outer and inner edges of the road.
A stationary ball weighing 0.25\ kg acquires a speed of 10 \ m/s when hit by a hockey stick. The impulse imparted to the ball is:
A\ and \ B: \left| { a }_{ tangential } \right| = g which is maximum and radial acceleration is between\ maximum and minimum when string makes { 90 }^{ 0 }.
\Rightarrow A is not correct, B is correct. C is not correct as tangential acceleration and radial acceleration can become equal multiple times in a circular motion.D is correct because radial acceleration becomes maximum at the bottom most point where tangential acceleration is zero.
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