If a stone is to hit at a point which is at a distance $d$ away and at a height $h$ above the point from where the stone starts, then what is the value of initial speed $u$ if the stone is launched at an angle $\theta $ ?
$\frac{g}{{\cos \,\theta }}\,\sqrt {\frac{d}{{2\left( {d\,\tan \,\theta \, - \,h} \right)}}} $
$\frac{d}{{\cos \,\theta }}\,\sqrt {\frac{g}{{2\left( {d\,\tan \,\theta \, - \,h} \right)}}} $
$\,\sqrt {\frac{{g{d^2}}}{{h\,{{\cos }^2}\,\theta }}} $
$\,\sqrt {\frac{{g{d^2}}}{{\left( {d\ -\ h} \right)}}} $
A ball is projected with kinetic energy $E$ at an angle of ${45^o}$ to the horizontal. At the highest point during its flight, its kinetic energy will be
The maximum horizontal range of a projectile is $16\,km$ when the projectile is thrown at an elevation of $30^o$ from the horizontal, it will reach to the maximum height of ....... $km$
A cricketer can throw a ball to a maximum horizontal distance of $100 \,m$. With the same effort, he throws the ball vertically upwards. The maximum height attained by the ball is ......... $m$
Two projectiles are thrown simultaneously in the same plane from the same point. If their velocities are $v_1$ and $v_2$ at angles $\theta _1$ and $\theta_2$ respectively from the horizontal, then answer the following question
If $v_1\,\,sin\,\,\theta _1 = v_2\,\,sin\,\,\theta _2$, then choose the incorrect statement
A cricketer can throw a ball to a maximum horizontal distance of $100\, m .$ The speed with which he throws the ball is (to the nearest integer) (in $ms ^{-1}$)