its not 45 degrees on earth cos of air resistence and whatnot.. its 45.something or 44.something..
either way i hope this spurs u on to find the real answer
The trajectory angle refers to the angle at which an object is projected or moves through the air relative to a reference line, usually the horizontal ground. It plays a crucial role in determining the object's path and range, influencing factors like height and distance traveled. In physics, it's often analyzed in projectile motion to optimize performance, such as in sports or rocketry. Adjusting the trajectory angle can significantly impact the outcome of a launch or throw.
180 degrees
To determine a trajectory line, only two points are needed. These two points can be used to calculate the slope, which represents the direction and angle of the trajectory. Additional points can be used to further refine the trajectory line and estimate its accuracy.
When it is larger than 90 degrees.When it reaches 90
the ofrmula is x=-b/ab... trust me in in 8th grade taking a 11th grade course!!
The optimum trajectory is the most efficient path taken to achieve a desired outcome. It involves considering various factors such as time, cost, energy, and resources to reach the goal with the least amount of effort or resistance. In fields like physics, engineering, and mathematics, finding the optimal trajectory often involves maximizing or minimizing certain parameters to optimize performance.
Projectile trajectory refers to the path that a projectile follows from the moment it is launched until it reaches its target or hits the ground. It is influenced by factors such as initial velocity, launch angle, air resistance, and gravity. The shape of the trajectory is typically parabolic in nature.
This means 'High Trajectory'. That is, a high launch angle.
A trajectory is the angle made with the horizontal when a projectile is fired. Suppose the projectile is a cannon ball. Assuming air is frictionless, that cannon ball will travel the greatest distance if the trajectory is 45 degrees from horizontal.
The launch path of a satellite is called its trajectory. This trajectory is the path that the satellite follows from launch until it reaches its final orbital destination in space.
The trajectory angle refers to the angle at which an object is projected or moves through the air relative to a reference line, usually the horizontal ground. It plays a crucial role in determining the object's path and range, influencing factors like height and distance traveled. In physics, it's often analyzed in projectile motion to optimize performance, such as in sports or rocketry. Adjusting the trajectory angle can significantly impact the outcome of a launch or throw.
A catapult's trajectory refers to the path followed by the projectile launched by the catapult. It is typically parabolic in shape, with the highest point of the trajectory known as the apex. The trajectory is influenced by factors such as the launch angle, initial velocity, and gravitational pull.
The movement of a ball is influenced by factors such as its initial velocity, angle of launch, air resistance, and gravity. These factors determine the trajectory and speed of the ball. For example, a ball launched at a higher velocity and angle will travel further and faster than one launched at a lower velocity and angle. Additionally, air resistance can slow down the ball, affecting its speed and trajectory. Overall, the movement of a ball is a complex interplay of various factors that ultimately determine its trajectory and speed.
The angle at which a rocket needs to be launched, known as the launch angle or launch azimuth, depends on the desired trajectory and destination of the rocket. It is typically determined through complex calculations accounting for factors such as Earth's rotation, launch site location, and orbital mechanics to achieve the desired orbit or trajectory.
Rocket trajectory refers to the path that a rocket follows as it travels through space. This path is influenced by factors such as the rocket's speed, direction, and the gravitational pull of celestial bodies. By carefully calculating and monitoring the trajectory, engineers can ensure that the rocket reaches its intended destination.
The pull-back angle can affect the launch distance by changing the trajectory of the object being launched. A larger pull-back angle can result in a higher launch angle, which may increase the height of the trajectory and potentially increase the distance. However, too large of a pull-back angle may also reduce the launch speed, which can decrease the overall distance.
Angle, initiall velocity and that type of stuff mate Grate Mann, 1999 ----