Potential/Kinetic Energy Problem

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Homework Help Overview

The discussion revolves around two problems related to potential and kinetic energy, specifically focusing on the conservation of energy and momentum principles. The first problem involves a sports car and a pickup truck coasting down a hill, while the second problem concerns determining the muzzle speed of a bullet using a ballistic pendulum setup.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the conservation of energy in the context of the first problem, questioning how to solve for velocity with limited information. The original poster expresses confusion about the lack of variables and seeks guidance on the setup. In the second problem, there is a focus on applying conservation of momentum, with attempts to derive the bullet's speed from the given data.

Discussion Status

Some participants have provided insights into the conservation principles relevant to both problems. There is acknowledgment of the need for additional information in the first problem, while the second problem has seen a more definitive approach to calculating the bullet's speed. However, the discussion reflects varying levels of understanding and interpretation of the concepts involved.

Contextual Notes

Participants note the absence of certain variables, such as the mass of the vehicles in the first problem, which complicates the calculations. The original poster has expressed frustration with the pace of responses from their instructor, indicating a desire for more immediate assistance.

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[SOLVED] Potential/Kinetic Energy Problem need help ASAP

A small sports car and a pickup truck start coasting down a 10.0 m hill together, side by side. Assuming no friction, what is the velocity of each vehicle at the bottom of the hill? Submit answer in m/s; sports car, then truck.

I don't know how to figure this one out, I know it deals with conservation of energy but I don't know how to calculate it when all I have been given is one variable.

Working at a firing range you are tasked to determine the muzzle speed of a bullet as it exits an experimental rifle.
You set up a ballistic pendulum in order to conduct your experiment. The pendulum is made of a block of wood suspended from a set of strings. You fire the bullet into the stationary block and measure the speed of the combined bullet and block since the bullet lodges inside the block. You measure the mass of the bullet to be 4.20 g, the mass of the block to be 500. g, and the speed of the combined bullet and block to be 6.75 m/s. Calculate the speed of the bullet (muzzle speed) and give your answer in m/s.

I am completely lost on this one. I am taking an online class and my instructor is taking forever answering a couple of questions I have about these problems. I just need some help with getting pointed into the right direction.

Thanks
 
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Bump...I need help
 
I feel like I'm fishing.
 
You should.

For the first problem, do you feel like giving some more information, like hill's base or angle?
 
Crazy Tosser said:
You should.

For the first problem, do you feel like giving some more information, like hill's base or angle?

That is all that is given. I even asked my instructor how can I solve for a problem when all I know is one variable. He went on to say basically PE=x at the top of the hill and KE=0 therefore solve for PE and you will find your answer. But I still don't know how I am to solve it, with only one variable maybe if I had the mass of the vehicles.
 
I found the answer.

assume energy conserved.
potential energy = kinectic energy
mgh = 0.5mv^2
gh = 0.5v^2
(9.81)(10) = 0.5v^2
v=14m/s

The problem is I asked him the speed of a falling object free falling is 9.81 m/s but these are not free falling so I didn't know where I could get a second variable from. He could have told me yes use 9.81 m/s.

For the second one.
The Conservation of Momentum.
M1= mass of bullet
V1=velocity of bullet
M2=mass of block
V2=velocity of block
Vf=final velocity of the system
M1V1+M2V2=Vf(M1+M2)
converted grams to kg
(.0042)(V1)+(.5)(0)=6.75(.0042+.5)
(V1).(0042)=3.4033
V1=810.321 m/s
 
Glad you got it =D

my mental support helped!

All you needed to realize is that at the bottom of the hill all potential energy became kinetic energy
 
Last edited:

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