Geodesics equation we are given a metric: (a) calculate the christoffel symbols "by hand". you don't need to show your work for the large group that are obviously zero (but explain which ones they are and why) (b) use (a) to find the geodesic equation (c) re-derive the geodesic by maximizing the proper time where you use the expression for the metric from the beginning (i. e. use this metric in the formula for proper time and then minimize (d) the schwarzschild metric is given in the usual coordinates as expanding around a specific point in space with r »> 2m, show that the metric takes the form of the metric in equation (6) (e) (bonus) from your answer in (d) and intuition for gravity around the earth, what do you think the geodesics that solve (b) should look like?

Answer choice a test prep

Since you have not included the experiment situation and the data, of course, i can not give you specific details about it. but i can you with this question.1) i will assume that the motion is projectile (parabolic) motion.2) yes, the horizontal distance depends on the horizontal velocity as, naming vx the horizontal velocity and t the time, it is: x = vx × t3) now, observe that the flight time depends on the vertical velocity as, naming voy the initial vertical velocity, t the time and y the vertical distance before reaching the ground: y = yo + voy×t - gt² / 2.the higher the initial vertical velocity (voy) the longer the object will be flying and so t will be higher in the equation for the horizontal distance.that explains the relationship between the horizontal distance and the horizontal velocity.