I just need to see a diagram of what problem 3 would look like.

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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I just need to see a diagram of what problem 3 would look like.
The text from the image appears to be a physics problem related to a self-closing refrigerator door. Here is the transcription:

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3. **Self-closing refrigerator door** A door is constructed of a thin homogeneous slab of material of width \( w \), with frictionless hinges. If the door is opened through an initial angle \( \alpha_0 < \pi/2 \), and it is released at rest, it closes itself in a time \( t \). Find a formula for the angle \( \delta \) that the line of hinges makes with the vertical, in terms of \( w, \alpha_0, t \), and \( g \). Use your formula to find \( \delta \) (in degrees) for the case \( w = 0.86m, \alpha_0 = \pi/4, t = 1.5s, g = 9.81m/s^2 \). Is this consistent with your experience with your refrigerator? (Recall that the moment of inertia of a rod of mass \( m \) and length \( \ell \) about one of its ends is \( m \ell^2 / 3 \).)

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There are no graphs or diagrams presented with the problem.
Transcribed Image Text:The text from the image appears to be a physics problem related to a self-closing refrigerator door. Here is the transcription: --- 3. **Self-closing refrigerator door** A door is constructed of a thin homogeneous slab of material of width \( w \), with frictionless hinges. If the door is opened through an initial angle \( \alpha_0 < \pi/2 \), and it is released at rest, it closes itself in a time \( t \). Find a formula for the angle \( \delta \) that the line of hinges makes with the vertical, in terms of \( w, \alpha_0, t \), and \( g \). Use your formula to find \( \delta \) (in degrees) for the case \( w = 0.86m, \alpha_0 = \pi/4, t = 1.5s, g = 9.81m/s^2 \). Is this consistent with your experience with your refrigerator? (Recall that the moment of inertia of a rod of mass \( m \) and length \( \ell \) about one of its ends is \( m \ell^2 / 3 \).) --- There are no graphs or diagrams presented with the problem.
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