What is the Spring Constant for Question 9?

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Homework Help Overview

The discussion revolves around determining the spring constant in the context of a physics problem involving forces and energy. Participants are comparing their calculations of displacement and questioning the values provided in a textbook.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants are discussing different methods to calculate displacement and energy, with one participant providing a detailed calculation of energy and displacement. Questions are raised about the assumptions made regarding force and displacement, as well as the interpretation of the spring constant.

Discussion Status

The discussion is active, with participants seeking clarification on calculations and assumptions. Some guidance has been offered regarding the relationship between force and displacement, but there is no explicit consensus on the correct values or methods being used.

Contextual Notes

There is mention of a discrepancy between the participant's calculations and the textbook's values, as well as confusion regarding the interpretation of force and displacement in relation to the spring constant.

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question 8 is similar to my last forces question. I got 3.2mm displacement for the raquet - yet the book says 2.2
The only difference i see is that the ball rebounds at 9.5ms-1 and instead of compression - we have displacement. Its the same thing...

question 9 is damnright confusing..
 
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How did you go about getting 3.2mm? Please post your work so we can check where your (or the book's) mistake is.

For the second one, remember Work = Force * distance. You'll need to do a few simple integrations.
 
well,

the speed the ball is traveling is 10ms-1
the rule for kinetic energy is .5 * mass * velocity squared.
so .5 * .1 * 100
= 5j of energy

now, work done is measured in jouls.. and can be measured as the area under the force displacement graph.
so 5j = .5 * force * displacement.
if we let X = force and displacement
5j = .5Xsquared
10 = X squared
X = 3.2 mm displacement.

i let X = both force and displacement as if i change the scale of the force..X can equal both sides.

i get 3.2mm..the book says 2.2
 
"if we let X = force and displacement"?

I don't know what you mean by "scale the force". What scale are you using? That should depend on the "spring constant"- the slope of the Force versus displacement graph. Unfortunately, I was unable to open your link to find that. What is the slope of the graph?
You should be able to write the force as k*X, reading k from the graph.
 

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