Projectile Motion, Shooting a Ball in Zero Gravity.

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SUMMARY

The discussion centers on calculating the projectile motion of a lacrosse ball shot by Chris Fiore in a zero-gravity environment. The initial velocity of the shot is given as 96 mi/h, which converts to approximately 5.56 x 108 m/s. In the absence of gravity, the ball will travel at a constant velocity without falling, making the traditional projectile motion equations inapplicable. The time to reach the goal, calculated under Earth’s gravity, is 2.47 seconds, but this does not apply in zero gravity.

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Projectile Motion, Shooting a Ball in Zero Gravity. URGENT!

So I had to come up with my own problem for class, but this is going to be in zero gravity. I chose lacrosse.

Homework Statement


Chris Fiore does a split dodge with the help of a pick and gets his hands free for a sidearm shot from 15 yards. He is so good that when he shoots, the ball always travels in a 2D path! The initial velocity of the shot is 96mi/h (Chris Fiore is one of the fastest shooters in lacrosse). How long does it take until it hits the goal?

Homework Equations


Conversions:
15yd (0.91m) = 13.72m
96mi/h(1609.34m)(3600s) = 5.56x108m/s

d = vit + 1/2gt2

The Attempt at a Solution


If this is how it is calculated on Earth...
d = vit + 1/2gt2
13.72 = (5.56x108)t + 0.5(-9.81) t2
-4.91t2 + 5.56x108x -13.72 = 0
t = 2.47s

What the hell happens if the gravity is zero? I can't just put in 0 instead of -9.81 can I? From what I recall the whole formula doesn't even work if its not on earth! The ball would go insanely fast! Need some clarification on this. How would I go about calculating this? Thanks!
 
Last edited:
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Hi there,

Without the gravity field, you object will not fall. It will simply travel at constant velocity (neglecting the air friction) until it hits the goal!
 


Are you sure about that 5.56x10^8m/s speed of the ball? This Chris Fiore guy must have one hell of an arm to be able to shoot that ball faster than the speed of light!
 

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