361943 A stone is projected from the ground with velocity \(25\;m{\rm{/}}s\). Two seconds later, it just clears a wall \(5\;m\) high. The angle of projection of the stone is \(\left( {g = 10\;m{\rm{/}}{{\sec }^2}} \right)\)

361944 The equation of projectile is \(y = \sqrt 3 x - {\textstyle{g \over 2}}{x^2}\), the angle of its projection is

361945 At the top of the trajectory of a particle, the acceleration is

361946 The trajectory of a projectile projected from origin is given by the equation \(y = x - \frac{{2{x^2}}}{5}\) . The initial velocity of the projectiles is

361947 A stone is projected from ground. Its path is as shown in figure. At which point its speed is decreasing at fastest rate?

361943 A stone is projected from the ground with velocity \(25\;m{\rm{/}}s\). Two seconds later, it just clears a wall \(5\;m\) high. The angle of projection of the stone is \(\left( {g = 10\;m{\rm{/}}{{\sec }^2}} \right)\)

361944 The equation of projectile is \(y = \sqrt 3 x - {\textstyle{g \over 2}}{x^2}\), the angle of its projection is

361945 At the top of the trajectory of a particle, the acceleration is

361946 The trajectory of a projectile projected from origin is given by the equation \(y = x - \frac{{2{x^2}}}{5}\) . The initial velocity of the projectiles is

361947 A stone is projected from ground. Its path is as shown in figure. At which point its speed is decreasing at fastest rate?

361943 A stone is projected from the ground with velocity \(25\;m{\rm{/}}s\). Two seconds later, it just clears a wall \(5\;m\) high. The angle of projection of the stone is \(\left( {g = 10\;m{\rm{/}}{{\sec }^2}} \right)\)

361944 The equation of projectile is \(y = \sqrt 3 x - {\textstyle{g \over 2}}{x^2}\), the angle of its projection is

361945 At the top of the trajectory of a particle, the acceleration is

361946 The trajectory of a projectile projected from origin is given by the equation \(y = x - \frac{{2{x^2}}}{5}\) . The initial velocity of the projectiles is

361947 A stone is projected from ground. Its path is as shown in figure. At which point its speed is decreasing at fastest rate?

361943 A stone is projected from the ground with velocity \(25\;m{\rm{/}}s\). Two seconds later, it just clears a wall \(5\;m\) high. The angle of projection of the stone is \(\left( {g = 10\;m{\rm{/}}{{\sec }^2}} \right)\)

361944 The equation of projectile is \(y = \sqrt 3 x - {\textstyle{g \over 2}}{x^2}\), the angle of its projection is

361945 At the top of the trajectory of a particle, the acceleration is

361946 The trajectory of a projectile projected from origin is given by the equation \(y = x - \frac{{2{x^2}}}{5}\) . The initial velocity of the projectiles is

361947 A stone is projected from ground. Its path is as shown in figure. At which point its speed is decreasing at fastest rate?

361943 A stone is projected from the ground with velocity \(25\;m{\rm{/}}s\). Two seconds later, it just clears a wall \(5\;m\) high. The angle of projection of the stone is \(\left( {g = 10\;m{\rm{/}}{{\sec }^2}} \right)\)

361944 The equation of projectile is \(y = \sqrt 3 x - {\textstyle{g \over 2}}{x^2}\), the angle of its projection is

361945 At the top of the trajectory of a particle, the acceleration is

361946 The trajectory of a projectile projected from origin is given by the equation \(y = x - \frac{{2{x^2}}}{5}\) . The initial velocity of the projectiles is

361947 A stone is projected from ground. Its path is as shown in figure. At which point its speed is decreasing at fastest rate?