5/69 Determine the depth h of the square cutout in the uniform hemisphere for which the z-coordinate of the mass center will have the maximum possible value. Hint: x 2 L|NL|N→ Problem 5/69 The determined h for which z is maximal will be a function of r.
5/69 Determine the depth h of the square cutout in the uniform hemisphere for which the z-coordinate of the mass center will have the maximum possible value. Hint: x 2 L|NL|N→ Problem 5/69 The determined h for which z is maximal will be a function of r.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Spr23_ENGR-135_33450 Engineering...
IIIII:
• The area of the sector is negative as you're taking it out of the rectangle
• Consult sample problem 5.3 for how to compute this area/centroid.
Problem 5
Complete 5.69 from the course text.
5/69 Determine the depth h of the square cutout in the
uniform hemisphere for which the z-coordinate of
the mass center will have the maximum possible
value.
Hint:
◄ Previous
1
Dashboard
5
The determined h for which z is maximal will be a function of r.
000
000
Calendar
KL|NL|N
Problem 5/69
6
4
To Do
D
Notifications
Next ►
Inbox
("
Transcribed Image Text:11:23
File Details
Spr23_ENGR-135_33450 Engineering...
IIIII:
• The area of the sector is negative as you're taking it out of the rectangle
• Consult sample problem 5.3 for how to compute this area/centroid.
Problem 5
Complete 5.69 from the course text.
5/69 Determine the depth h of the square cutout in the
uniform hemisphere for which the z-coordinate of
the mass center will have the maximum possible
value.
Hint:
◄ Previous
1
Dashboard
5
The determined h for which z is maximal will be a function of r.
000
000
Calendar
KL|NL|N
Problem 5/69
6
4
To Do
D
Notifications
Next ►
Inbox
(
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