Finding the Angle When the Crate Begins to Slip

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    Angle Slip
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Homework Help Overview

The problem involves determining the angle at which a crate begins to slip on an inclined board, given the coefficient of static friction. The context is rooted in the principles of forces and friction in physics.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • The original poster attempts to understand why gravitational acceleration is canceled in their calculations and the reasoning behind adding the coefficient of friction to the inverse tangent function. Some participants discuss the mathematical manipulation of the forces involved.

Discussion Status

Participants are engaging with the original poster's questions, with some providing insights into the mathematical steps involved. There is a focus on clarifying the reasoning behind specific calculations, though no consensus has been reached on the interpretation of the problem.

Contextual Notes

There are issues with the clarity of an accompanying image, which some participants find difficult to read, potentially impacting the discussion. The original poster's questions highlight areas of confusion regarding the problem setup and assumptions.

Graydon Hope
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Homework Statement


A crate is placed on an adjustable, inclined board. The coefficient of static friction between the crate and the board is 0.29. A) Calculate the angle at which the crate just begins to slip.

Homework Equations


Sum of Forces=M*A

The Attempt at a Solution


In my problem: Why is g cancelled? and why is 0.29 added to tan^-1
These are highlighted areas
 

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Your picture is so tiny it is not readable
 
Hmm weird.. I can see it clearly even from my phone. Its my first post maybe I messed something up.
 
phinds said:
Your picture is so tiny it is not readable
Weird.. I can see it from my phone clearly. Maybe I did something wrong
 
so it looks like you have in the one section: = 0 < g*(sinθ - μ*cosθ). Just multiply both sides by 1/g and you have 0/g < (g/g)*(sinθ - μ*cosθ). 0/g is 0, and g/g is 1.
For the last part, they get it down to μ < tanθ, then plug in μ=0.29 which is given in the problem statement. Take inverse tangent of both sides to find θ.
 
When I was young, I had excellent near vision. Now . . . not so much. However, even when I downloaded the photo and zoomed in, I can still see well enough to realize there is a shortage of pixels; it is still very difficult to read. "And things that are too hard just aren't worth doing," said someone.

Welcome to Physics Forums.
 
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TomHart said:
even when I downloaded the photo and zoomed in, I can still see well enough to realize there is a shortage of pixels; it is still very difficult to read.
Strange.. if I click on the link it takes me to https://www.physicsforums.com/attachments/img_20170525_213308-jpg.204257/, an image that is quite readable even with my so-so vision. (But it is so misaligned to the frame that the top right corner is missing.)
Anyway, scottdave has posted the answers to the OP questions.
 

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