An air hockey puck is initially moving at 0.5 m/s at an angle of 160° on a tilted table where the tilt imparts an acceleration to the puck of 4 m/s2 at an angle of -10° (or 350°) as shown below. When and where will the puck first hit one of the walls of the air hockey table?

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You're playing a cartoony racing video game, with a character on a motorcycle. You drive your character off a ledge at 15 m/s. The next ledge for the character's bike to land on is 25 m away (horizontally) and 12 m below. Assume the video game has realistic physics coded into it, except that acceleration due to gravity is only 8.0 m/s^2.  a) will your character land on the next platform? b) whether they land or not, find their velocity (magnitude and direction) as they either land on or pass through the 12 m below position.

Youre in an airplane that flies horizontally with speed 940km/h (260m/s) when the engine falls off. Neglecting air resisitence, assume it takes 27 s for the engine to hit the ground.  Part A: Find the height of the airplane.  Part B:Find the horizontal distance that the aircraft engine falls Part C: If the airplane somehow continues to fly as if nothing had happened, what is the distance between the engine and the airplane at the moment the engine hits the ground?

A soccer ball is kicked with an initial horizontal velocity of 18 m/s and an initial vertical velocity of 13 m/s. 1) What is the initial speed of the ball? 2) What is the initial angle ? of the ball with respect to the ground? 3) What is the maximum height the ball goes above the ground? 4) How far from where it was kicked will the ball land?

Find the ranges shown for the projectiles in the figure for an initial speed of 50 m/s at the given initial angles. Part A: What is the range, in meters, for the projectile with the angle of 15°?  Part B: What is the range, in meters, for the projectile with the angle of 45°?  Part C: What is the range, in meters, for the projectile with the angle of 75°?

You’ll now apply the horizontal launch to a car accident example. In this scenario, a car driver named Joshua Horton says he was driving at the speed limit of 45 mph when he hit an icy patch and drove through a guard rail of the 15 m tall bridge, before landing 24 m from the base of the bridge. Tes1ng shows that driving through the guard rail lowers a car’s speed by 10 m/s.  QUESTION 3: Given the distance that the car landed from the bridge, determine what speed Joshua was actually driving before leaving the bridge. Was he telling the truth or lying? Show your calcula1ons here.