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Compute the moment of inertia about the x and y axes, product of inertia, maximum and minimum moments of inertia and the angle that the axis of maximum inertia makes with the x-axis. Draw the Mohr’s Circle. (KINDLY FOLLOW THE FORMAT FOR SOLUTION IN THA SAMPLE PROVIDED)

Compute the moment of inertia about the x and y axes, product of inertia, maximum and minimum moments of inertia and the angle that the axis of maximum inertia makes with the x-axis. Draw the Mohr’s Circle. (KINDLY FOLLOW THE FORMAT FOR SOLUTION IN THA SAMPLE PROVIDED)

Refrigeration and Air Conditioning Technology (MindTap Course List)
Refrigeration and Air Conditioning Technology (MindTap Course List)
8th Edition
ISBN:9781305578296
Author:John Tomczyk, Eugene Silberstein, Bill Whitman, Bill Johnson
Publisher:John Tomczyk, Eugene Silberstein, Bill Whitman, Bill Johnson
Chapter2: Matter And Energy
Section: Chapter Questions
Problem 12RQ: The specific volume of red brass is 0.001865 ft3/lb. Whatwould be its density?
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Compute the moment of inertia about the x and y axes, product of inertia, maximum and minimum moments of inertia and the angle that the axis of maximum inertia makes with the x-axis. Draw the Mohr’s Circle. (KINDLY FOLLOW THE FORMAT FOR SOLUTION IN THA SAMPLE PROVIDED) 

10. A certain area has the following properties: Ix = 40 in*: ly = 100 in: and Py = 40 in* Determine the maximum and minimum moments of inertia and also the angle that the axis of maximum inertia makes with the X-axis. Illustrate by a diagram. P B I In-Pry (100,-40) x-axis Is, +Pry (40, +40) D min 40 + E 100-40 2 = 70 C y-axis Figure 7.5. Construction of the Mohr's circle P P Figure 7.6. Characteristics of the Mohr's circle Coordinate of C: (70,0) CE = 70-40=30 AE = 40 AC = R = √(30)² + (40)² = 50 Imin=OD=OC - CD Imin = 70-50= 20 in Imax=OC+CB Imax = 70 + 50 = 120 in tanß: = 40 30 B = 53.13⁰ 2a = 180-53.13 = 126.87⁰ a = 63.44°
Transcribed Image Text:10. A certain area has the following properties: Ix = 40 in*: ly = 100 in: and Py = 40 in* Determine the maximum and minimum moments of inertia and also the angle that the axis of maximum inertia makes with the X-axis. Illustrate by a diagram. P B I In-Pry (100,-40) x-axis Is, +Pry (40, +40) D min 40 + E 100-40 2 = 70 C y-axis Figure 7.5. Construction of the Mohr's circle P P Figure 7.6. Characteristics of the Mohr's circle Coordinate of C: (70,0) CE = 70-40=30 AE = 40 AC = R = √(30)² + (40)² = 50 Imin=OD=OC - CD Imin = 70-50= 20 in Imax=OC+CB Imax = 70 + 50 = 120 in tanß: = 40 30 B = 53.13⁰ 2a = 180-53.13 = 126.87⁰ a = 63.44°
4 cm 6 cm 4 cm 12 cm Activate Windows
Transcribed Image Text:4 cm 6 cm 4 cm 12 cm Activate Windows
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