PROJECTILE MOTION EQUATIONS DERIVATIONS FULL

PROJECTILE MOTION EQUATIONS DERIVATIONS FULL

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Suppose we have a projectile that is projected with an initial velocity u and an angle θ with respect to the x-axis. We can solve the projectile by resolving the motion of the projectile into two independent rectilinear motions along the x and y axes, respectively. We will now look at the way in which projectile motion can be solved. On the curved path of the projectile, the acceleration due to gravity is constant, and it acts towards the centre of the Earth. We all must’ve come across the projectile motion at some point in our lives. The projectile is something like a baseball that is batted or hurled.Ī projectile usually follows a curved path, or as it is known in physics, a parabolic trajectory. A projectile's trajectory is its route after being fired. This doesn't imply that other forces don't affect it it merely means that their impact is far smaller than that of gravity. Gravity is the main force affecting a projectile.

Any object launched into space with only gravity acting on it is referred to as a projectile. Before moving on to the equation of trajectory of a projectile motion, it is necessary to first understand the basics of projectile motion.

Projectile motion equations derivations