![]() ![]() What you already have here does not look right to me, but I can't be sure (since I don't remember this expression by heart) without going through these steps to obtain it. The main direction of solving a problem: try to derive equations that use these parameters. ![]() This relation can be broken down into two components : General Physics :: Projectile Motion :: How to Calculate 1. terms of x- and y- components initial conditions orbit equation with derivation. In this classnote, I use the basic equa- tions of projectile motion and show how we can derive. Hence, the vector equation (1) becomes two scalar Projectile Motion. Kinematics equations apply to objects moving along straight lines. ously known equations is an important enterprise in physics. Find the time it takes the projectile to reach its maximum height. The above relation can be used for $x$-axis or y-axis separately, you just have to keep the vectors in your mind. Kinematic Equations for Projectile Motion. Let the height of a projectile above the ground be given by.
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