Determine the percent reductions in both area and area moment of inertia about the y-axis caused by removal of the rectangular cutout from the rectangular plate of base b and height h. y 0.24h h 0.24h -0.60b-

International Edition---engineering Mechanics: Statics, 4th Edition
4th Edition
ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
Publisher:Andrew Pytel And Jaan Kiusalaas
Chapter9: Moments And Products Of Inertia Of Areas
Section: Chapter Questions
Problem 9.43P
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**Text:**

Determine the percent reductions in both area and area moment of inertia about the y-axis caused by removal of the rectangular cutout from the rectangular plate of base \( b \) and height \( h \).

**Diagram Explanation:**

The diagram illustrates a rectangular plate from which a rectangular cutout has been removed. The main features of the diagram are:

- The overall height of the rectangular plate is labeled as \( h \).
- The height of the cutout section at the top and bottom is \( 0.24h \) each.
- The total width of the plate is denoted as \( b \).
- The width of the cutout is \( 0.60b \).

Axes labeled \( x \) and \( y \) are shown to indicate the orientation.

**Answers:**

- Percent reduction in area: \( \eta_A = \) [input box] %
- Percent reduction in area moment of inertia: \( \eta_{I_y} = \) [input box] %
Transcribed Image Text:**Text:** Determine the percent reductions in both area and area moment of inertia about the y-axis caused by removal of the rectangular cutout from the rectangular plate of base \( b \) and height \( h \). **Diagram Explanation:** The diagram illustrates a rectangular plate from which a rectangular cutout has been removed. The main features of the diagram are: - The overall height of the rectangular plate is labeled as \( h \). - The height of the cutout section at the top and bottom is \( 0.24h \) each. - The total width of the plate is denoted as \( b \). - The width of the cutout is \( 0.60b \). Axes labeled \( x \) and \( y \) are shown to indicate the orientation. **Answers:** - Percent reduction in area: \( \eta_A = \) [input box] % - Percent reduction in area moment of inertia: \( \eta_{I_y} = \) [input box] %
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