How Far Is the Diagonal Distance from the Ramp to the Final Resting Place?

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Homework Help Overview

The problem involves a rocket sled driven by Ronson, which accelerates up a ramp and subsequently experiences freefall and bouncing on various surfaces before coming to rest. The context includes kinematics and projectile motion, particularly focusing on the diagonal distance from the ramp to the final resting place.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the need to break down the problem into manageable steps, emphasizing the importance of understanding both x and y components of motion. Questions arise regarding the length of the ramp and the initial conditions necessary for calculations.

Discussion Status

Some participants are attempting to clarify the initial conditions and parameters of the problem, while others are exploring how to calculate the velocity at the end of the ramp. There is an ongoing exchange of ideas about the necessary steps to approach the problem without reaching a consensus yet.

Contextual Notes

There is a missing piece of information regarding the length of the ramp, which is critical for solving the problem. Additionally, participants are navigating through the complexities of kinematic equations and their application to the scenario presented.

Jessicaelleig
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Ronson drives a rocket sled from rest m up from a15 degree ramp at an acceleration of 8.0 m/s2. The rocket cuts off at the end of the ramp, which happens to be atthe edge of a 75 m high cliff. He freefalls in his sled until he bounces on a trampoline, which is on a 30.0 m high platform, and gives him an upward acceleration of 108 m/s2 for 0.45 s. Again he freefalls, bouncing this time on the ground, which gives him an upward acceleration of 445 m/s2 for 0.12 s. FInally after a third freefall, he stops bouncing, losing all vertical velocity but none of his horizontal velocity. Now that he's on the ground, he slides horizontally, decelerating at 1.5 m/s2 before coming to a stop. How far is the diagonal distance from the top of the ramp to his final resting place?

THis is really advanced, and I am really bad at projectiles motion. I know it involves x and y components.

It involves kinematic equations
V = Vo + at

X - Xo = volt + .5at2

v2 = vo2 + 2a(X - Xo)

X - Xo = .5(Vo + V)t

If you can provide ideason how for me to solve this, that would be appreciated!
 
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Welcome to PF.

You need to take this one step at a time. Each step is simple, but there are many of them.

Start with the ramp. You didn't say how long it is, but the problem statement must have given another piece of information that is missing from your post.

Or is the ramp 75m high, i.e. the low end of the ramp is even with the bottom of the cliff?
 


can anyone please help?
 


sry
its supposed to be
"Ronson drives a rocket sled from rest 25 m up from a15 degree ramp at an acceleration of 8.0 m/s2."
 


Okay, so what is Ronson's velocity when he reaches the end of the ramp?
 


That's what I am trying to figure out with the different x and y components. Do you have any idea how to solve?
 

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