Solve Velocity Problem: Drone Drops Bomb from 3500 ft

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A drone drops a bomb from a height of 3500 feet, and the bomb travels 875 feet horizontally during its descent. To solve for the velocity of the drone and the bomb at the time of the drop, the equations of projectile motion must be applied. The relevant equation discussed is Δx = v0t + ½at², which accounts for both vertical and horizontal motion. Understanding the components of projectile motion is crucial for solving this problem effectively. The discussion emphasizes the need to break down the motions involved to find the correct solution.
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Homework Statement


A drone drops a bomb from a height of 3500 ft. The bomb travels 875 feet horizontally while it drops. What is the velocity of the drone and the bomb at the time of the drop? Direction is 0 degrees.

Homework Equations

The Attempt at a Solution



*sigh* I'm afraid I don't have any work to submit with this one; I just can't seem to figure out how to work this problem... I've re-read it multiple times, and I'm uncertain how to go about doing it. I've looked at a similar type of problem, though the data included speed; this, I'm unsure how to work.
 
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You should at least be able to write down some relevant equations. What type of motions are involved?
 
I'm thinking the equation to use may be Δx=vot+½at^2
 
fandomgeek_394 said:
I'm thinking the equation to use may be Δx=vot+½at^2
Sure, that's a start.

You have both vertical and horizontal motion involved. Apply your knowledge of projectile motion and use that equation appropriately for both.
 
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