How Far Does the Shell Land Beyond the Cliff Edge?

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To determine how far the shell lands beyond the cliff edge, first calculate the shell's velocity as it clears the cliff, treating the cliff edge as the new starting point. The minimum muzzle velocity required for the shell to clear the cliff is 32.6 m/s. Once the shell has cleared the cliff, apply the principles of 2D projectile motion to find the horizontal distance it travels. The calculations involve using the horizontal velocity and the time of flight from the cliff's height. This approach simplifies the problem into a standard projectile motion scenario.
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! Please Help !

A cannon, located 60.0 m from the base of a vertical 25.0m-tall cliff, shoots a 15-kg shell at 43 degrees above the horizontal toward the cliff.

I have determined:
v=47.75 m/s
v_0x= 34.92 m/s
v_oy=32.56 m/s
a_x=0
a_y=-9.8 m/s^2
x_o=0
y_o=0
x=60m
y=25m
alpha= 43 degrees

part a: What must the minimum muzzle velocity be for the shell to clear the top of the cliff? answer=32.6 m/s


Part b: The ground at the top of the cliff is level, with a constant elevation of 25.0 m above the cannon. Under the conditions of part (a), how far does the shell land past the edge of the cliff?

How do I find part b
 
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Don't panic.
 
Poncho said:
Don't panic.
Thanks for the help. I completely understand now.
 
Figure out the velocity just as the shell clears the cliff. Then treat it as a new problem as if the edge of the cliff were your starting point. From there it's a simple 2d projectile motion problem on flat ground.
 
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