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Can we derive the equation of a projectile to be elliptical.
The shape of a projectile described by the elliptical equation is an ellipse. This means that the trajectory of the projectile follows a curved path that is symmetrical around two fixed points, known as foci.
The elliptical equation is a mathematical representation of projectile motion. It takes into account the initial velocity, angle of launch, and gravitational acceleration to describe the path of a projectile in the form of an ellipse.
The shape of a projectile described by the elliptical equation is influenced by the initial velocity, angle of launch, and gravitational acceleration. These factors determine the size and orientation of the ellipse.
No, the shape of a projectile described by the elliptical equation remains constant throughout its flight. This is because the equation takes into account all the factors that influence the shape at the time of launch, and these do not change during the flight.
Air resistance can slightly alter the shape of a projectile described by the elliptical equation. It can cause the ellipse to be slightly asymmetrical or decrease its size due to the force of drag acting on the projectile. However, for most practical applications, the effect of air resistance on the shape is negligible.