The angle of projection affects the maximum height by determining the vertical and horizontal components of the initial velocity. At 90 degrees (vertical), all the initial velocity is vertical which results in maximum height. As the angle decreases from 90 degrees, the vertical component decreases, leading to a lower maximum height.
Changing the angle of projection affects the magnitude of range, maximum height, and time of flight. A higher angle will decrease the range and increase the maximum height while maintaining the time of flight. A lower angle will increase the range and decrease the maximum height while also maintaining the time of flight.
After the collision, the maximum height the other ball will reach is determined by factors such as its initial velocity, mass, and angle of projection.
The maximum height of a projectile depends on its initial velocity and launch angle. In ideal conditions, the maximum height occurs when the launch angle is 45 degrees, reaching a height equal to half the maximum range of the projectile.
The maximum height attained by the ball can be calculated using the kinematic equation for projectile motion. The formula to calculate the maximum height is (v^2 * sin^2(angle))/(2g), where v is the initial velocity, angle is the launch angle, and g is the acceleration due to gravity. Substituting the values, the maximum height is approximately 15 meters.
The launch angle and initial speed of a projectile are both factors that determine the range and height of the projectile. A higher launch angle with the same initial speed will typically result in a longer range but lower maximum height. Conversely, a lower launch angle with the same initial speed will result in a shorter range but a higher maximum height.
Changing the angle of projection affects the magnitude of range, maximum height, and time of flight. A higher angle will decrease the range and increase the maximum height while maintaining the time of flight. A lower angle will increase the range and decrease the maximum height while also maintaining the time of flight.
45 degrees.
The range of projectile is maximum when the angle of projection is 45 Degrees.
"the higher the altitude the lower the range "
After the collision, the maximum height the other ball will reach is determined by factors such as its initial velocity, mass, and angle of projection.
Max height H = u2 sin2@ / 2g So as we increase the angle of projection, then max height too increases and its value will be just u2/2g when it is projected vertically upwards ie @ = 90 deg
15.42 degrees
projection speed projection angle projection height
the angkle of projection is an angle and the projection
The maximum height of a projectile depends on its initial velocity and launch angle. In ideal conditions, the maximum height occurs when the launch angle is 45 degrees, reaching a height equal to half the maximum range of the projectile.
first angle projection and third angle projection.
The maximum height attained by the ball can be calculated using the kinematic equation for projectile motion. The formula to calculate the maximum height is (v^2 * sin^2(angle))/(2g), where v is the initial velocity, angle is the launch angle, and g is the acceleration due to gravity. Substituting the values, the maximum height is approximately 15 meters.