I assumed it..Orodruin said:
It is not a healthy habit to assume things that you cannot give an argument for. Can you show whether it is the case or not?ayderay said:
Ohh, thank u for this, it’s much more understandable. I’ll try the question out againetotheipi said:
You treat 1.2m as displacement along vertical.ayderay said:
The initial velocity of a basketball shot can be calculated using the formula v = √(g * d / sin(2θ)), where v is the initial velocity, g is the acceleration due to gravity (9.8 m/s²), d is the horizontal distance from the shooter to the basket, and θ is the angle at which the ball is released.
The trajectory of a basketball shot is affected by several factors, including the initial velocity, angle of release, air resistance, and the height and distance of the shot. Other factors such as the rotation of the ball and the release point on the shooter's hand can also have an impact.
Air resistance, also known as drag, can significantly affect the flight of a basketball. As the ball travels through the air, it experiences a force that slows it down due to the friction between the ball and the air molecules. This can cause the ball to drop faster and have a shorter overall distance traveled.
The optimal angle for a successful basketball shot is around 45 degrees. This angle allows the ball to travel the furthest distance while still having enough height to clear the rim. However, the optimal angle may vary depending on the shooter's strength and shooting style.
Yes, projectile motion calculations can be used to improve basketball shooting. By understanding the physics behind a successful shot, players can adjust their technique, angle of release, and other factors to increase their chances of making a basket. Practice and experimentation can also help players find their optimal shooting angle and improve their overall accuracy.