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For a given non-symmetric area and origin, when plotting Mohr's Circle, a reference point doesn't lie on the circumference but is located at the average distance between Imax and Imin at (297, 0). This reference point is the center of Mohr's Circle must correspond to one of the two principal moments of inertia corresponds to an axis on the cross-section that is not principal O provides the radius of Mohr's Circle that is equal to 297 provides the diameter of Mohr's Circle that is equal to 297

For a given non-symmetric area and origin, when plotting Mohr's Circle, a reference point doesn't lie on the circumference but is located at the average distance between Imax and Imin at (297, 0). This reference point is the center of Mohr's Circle must correspond to one of the two principal moments of inertia corresponds to an axis on the cross-section that is not principal O provides the radius of Mohr's Circle that is equal to 297 provides the diameter of Mohr's Circle that is equal to 297

Elements Of Electromagnetics
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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For a given non-symmetric area and origin, when plotting Mohr's Circle, a reference point doesn't lie on the circumference but is located at the average distance between Imax and Imin at (297, 0). This reference point is the center of Mohr's Circle must correspond to one of the two principal moments of inertia corresponds to an axis on the cross-section that is not principal O provides the radius of Mohr's Circle that is equal to 297 provides the diameter of Mohr's Circle that is equal to 297
Transcribed Image Text:For a given non-symmetric area and origin, when plotting Mohr's Circle, a reference point doesn't lie on the circumference but is located at the average distance between Imax and Imin at (297, 0). This reference point is the center of Mohr's Circle must correspond to one of the two principal moments of inertia corresponds to an axis on the cross-section that is not principal O provides the radius of Mohr's Circle that is equal to 297 provides the diameter of Mohr's Circle that is equal to 297
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