Determine all the reactions of the given structure. The surface against which the support D is sitting is perpendicular to the element CD. Given: X= 10 kN. XKN 6 kN/m 20 KN 4 m 4 m 4 m The magnitude of the reaction at A is Ax= The magnitude of the reaction at A is Ay=| The magnitude of the reaction at D is DX- The magnitude of the reaction at D is Dy T 3 m 3 m Į kN, and the reaction is (Click to select) kN, and the reaction is (Click to select) kN, and the reaction is (Click to select) kN, and the reaction is (Click to select)
Determine all the reactions of the given structure. The surface against which the support D is sitting is perpendicular to the element CD. Given: X= 10 kN. XKN 6 kN/m 20 KN 4 m 4 m 4 m The magnitude of the reaction at A is Ax= The magnitude of the reaction at A is Ay=| The magnitude of the reaction at D is DX- The magnitude of the reaction at D is Dy T 3 m 3 m Į kN, and the reaction is (Click to select) kN, and the reaction is (Click to select) kN, and the reaction is (Click to select) kN, and the reaction is (Click to select)
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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![**Problem Statement:**
Determine all the reactions of the given structure. The surface against which the support D is sitting is perpendicular to the element CD. Given: \( X = 10 \, \text{kN} \).
**Diagram Explanation:**
The diagram shows a beam structure with various loads and supports. The beam consists of two segments connected at a joint \( C \):
- A horizontal segment \( AB \) (8 meters total: 4 meters to B and 4 meters to C)
- An inclined segment \( CD \) (4 meters long), with \( D \) being 6 meters above \( C \).
**Loads:**
- A point load of \( 20 \, \text{kN} \) acts vertically downward at the end of \( CD \).
- A distributed load of \( 6 \, \text{kN/m} \) acts horizontally over the length \( BC \) (4 meters).
- A horizontal load \( X = 10 \, \text{kN} \) acts to the left at the start of \( AB \).
**Support Reactions:**
The structure includes the following reaction forces to be determined:
- At point \( A \), reactions \( A_X \) (horizontal) and \( A_Y \) (vertical).
- At point \( D \), reactions \( D_X \) (horizontal) and \( D_Y \) (vertical).
**Calculation Fields:**
- The magnitude of the reaction at \( A \) is \( A_X = \) [_______] kN, and the reaction is [Dropdown: (Click to select direction)].
- The magnitude of the reaction at \( A \) is \( A_Y = \) [_______] kN, and the reaction is [Dropdown: (Click to select direction)].
- The magnitude of the reaction at \( D \) is \( D_X = \) [_______] kN, and the reaction is [Dropdown: (Click to select direction)].
- The magnitude of the reaction at \( D \) is \( D_Y = \) [_______] kN, and the reaction is [Dropdown: (Click to select direction)].
Instructions for the dropdown include selecting the direction of the reaction force (possible options could be left/right for horizontal forces and up/down for vertical forces).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F72bb43eb-cb6a-499b-b213-8a074a437ef9%2Fc21043b8-0d9d-4860-8786-a1b19f37b91d%2Fespa7cf_processed.png&w=3840&q=75)
Transcribed Image Text:**Problem Statement:**
Determine all the reactions of the given structure. The surface against which the support D is sitting is perpendicular to the element CD. Given: \( X = 10 \, \text{kN} \).
**Diagram Explanation:**
The diagram shows a beam structure with various loads and supports. The beam consists of two segments connected at a joint \( C \):
- A horizontal segment \( AB \) (8 meters total: 4 meters to B and 4 meters to C)
- An inclined segment \( CD \) (4 meters long), with \( D \) being 6 meters above \( C \).
**Loads:**
- A point load of \( 20 \, \text{kN} \) acts vertically downward at the end of \( CD \).
- A distributed load of \( 6 \, \text{kN/m} \) acts horizontally over the length \( BC \) (4 meters).
- A horizontal load \( X = 10 \, \text{kN} \) acts to the left at the start of \( AB \).
**Support Reactions:**
The structure includes the following reaction forces to be determined:
- At point \( A \), reactions \( A_X \) (horizontal) and \( A_Y \) (vertical).
- At point \( D \), reactions \( D_X \) (horizontal) and \( D_Y \) (vertical).
**Calculation Fields:**
- The magnitude of the reaction at \( A \) is \( A_X = \) [_______] kN, and the reaction is [Dropdown: (Click to select direction)].
- The magnitude of the reaction at \( A \) is \( A_Y = \) [_______] kN, and the reaction is [Dropdown: (Click to select direction)].
- The magnitude of the reaction at \( D \) is \( D_X = \) [_______] kN, and the reaction is [Dropdown: (Click to select direction)].
- The magnitude of the reaction at \( D \) is \( D_Y = \) [_______] kN, and the reaction is [Dropdown: (Click to select direction)].
Instructions for the dropdown include selecting the direction of the reaction force (possible options could be left/right for horizontal forces and up/down for vertical forces).
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