A parabolic trajectory is a path traced by a projectile in which the horizontal component of its velocity remains constant, while the vertical component of its velocity is affected by gravity.
The maximum height of a parabolic trajectory can be calculated using the formula: h = (v02 * sin2θ) / 2g, where v0 is the initial velocity, θ is the launch angle, and g is the acceleration due to gravity.
Yes, air resistance can affect the trajectory of a projectile, causing it to deviate from a perfect parabolic path. This is more noticeable for objects with larger surface areas and slower velocities.
The launch angle is a crucial factor in determining the range of a parabolic trajectory. The maximum range is achieved when the launch angle is 45 degrees. Any angle greater or less than 45 degrees will result in a shorter range.
Parabolic trajectories are commonly used in sports such as basketball, football, and golf to calculate the trajectory of a ball. They are also used in space exploration, such as the trajectory of a spacecraft orbiting a planet. In addition, parabolic trajectories are used in military applications to calculate the trajectory of missiles and other projectiles.