Projectile Motion (ignore previous thread)

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Homework Help Overview

The problem involves projectile motion, specifically analyzing the horizontal distance a ball travels after being thrown horizontally from a significant height. The scenario presents a ball thrown with an initial horizontal velocity from a building, requiring the application of kinematic equations to determine the distance from the base of the building where the ball lands.

Discussion Character

  • Exploratory, Mathematical reasoning, Problem interpretation

Approaches and Questions Raised

  • The original poster attempts to identify the necessary equations for solving the problem and questions whether they have all the required information. Some participants suggest finding the time of flight using vertical motion equations, while others confirm the calculations based on the derived time.

Discussion Status

The discussion includes attempts to derive the time of flight and subsequent horizontal distance. Some guidance has been provided regarding the use of kinematic equations, and a participant has confirmed the calculations made by the original poster, indicating a productive exchange of ideas.

Contextual Notes

The problem is framed within a homework context, and participants are navigating the constraints of using specific kinematic equations to arrive at a solution without providing direct answers.

ch3570r
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Im trying to figure out this problem, but I am not sure if I have the equation(s) I need.

"A ball is thrown horizontally out the window of a building with a velocity of 8.0 m/s from a height of 2500 m. How far from the base of the building will the ball land?"

a) 54 m
b) 60 m
c) 90 m
d) 115 m
e) 180 m

The equations I have for the X value (distance in X) include the following:
Vx = ▲x/▲t
▲X = V0 * ▲t
Vfx^2 = Vix^2

Is this all I need to find the answer? Or am I missing some equation(s)?
 
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You need to find the time the ball traveled. You can find it from the equation of displacement in the y-direction.
 
ok. I found the equation y = y0 + Vy0t - 1/2(gt^2)

I solved for t, which came to be 22.6. Then I used x = x0 + Vx0t, which is 8 * 22.6, which comes out to 180.8.

Seems right...
 
Yes, it does.
 

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