The system shown is in static equilibrium and motionless. All joints are ideal. • The origin of the "standard coordinate system" is placed at Support-A. NOTE: Submitted responses shall be to 4 significant figures. Do NOT use scientific notation. Find: 1. The magnitude of the intensity of the uniform distributed load is _kN/m. 2. Consider the section of the beam from x=0m to x=2m. The magnitude of the resultant force is, _kN. 3. Consider the section of the beam from x=0m to x=2m. The resultant force is located at x= _m. 4. Consider the entire beam. The magnitude of the resultant force is kN. 5. Consider the entire beam. • The resultant force is located at x= m. 6. The magnitude of the vertical reaction force at A is kN 7. The magnitude of the vertical reaction force at B is kN. 5 kN/m 2 kN/m B 2 m 3.6 m

Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
Section: Chapter Questions
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The system shown is in static equilibrium and motionless. All joints are ideal.
• The origin of the "standard coordinate system" is placed at Support-A.
NOTE:
Submitted responses shall be to 4 significant figures. Do NOT use scientific notation.
Find:
1. The magnitude of the intensity of the uniform distributed load is
_kN/m.
2. Consider the section of the beam from x=0m to x=2m.
The magnitude of the resultant force is,
_kN.
3. Consider the section of the beam from x=0m to x=2m.
The resultant force is located at x=
_m.
4. Consider the entire beam.
The magnitude of the resultant force is
kN.
5. Consider the entire beam.
• The resultant force is located at x=
m.
6. The magnitude of the vertical reaction force at A is
kN
7. The magnitude of the vertical reaction force at B is
kN.
5 kN/m
2 kN/m
B
2 m
3.6 m
Transcribed Image Text:The system shown is in static equilibrium and motionless. All joints are ideal. • The origin of the "standard coordinate system" is placed at Support-A. NOTE: Submitted responses shall be to 4 significant figures. Do NOT use scientific notation. Find: 1. The magnitude of the intensity of the uniform distributed load is _kN/m. 2. Consider the section of the beam from x=0m to x=2m. The magnitude of the resultant force is, _kN. 3. Consider the section of the beam from x=0m to x=2m. The resultant force is located at x= _m. 4. Consider the entire beam. The magnitude of the resultant force is kN. 5. Consider the entire beam. • The resultant force is located at x= m. 6. The magnitude of the vertical reaction force at A is kN 7. The magnitude of the vertical reaction force at B is kN. 5 kN/m 2 kN/m B 2 m 3.6 m
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