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For the beam shown below, the distributed load along AB is a= 4 kN/m, the concentrated load at Point C is b = 10 kN. Draw FBD, sove for reaction forces. Input the reaction force from the pin at Point B: Calculate your solution to 1 decimal place. kN.

For the beam shown below, the distributed load along AB is a= 4 kN/m, the concentrated load at Point C is b = 10 kN. Draw FBD, sove for reaction forces. Input the reaction force from the pin at Point B: Calculate your solution to 1 decimal place. kN.

Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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For the beam shown below, the distributed load along AB is a= 4 kN/m, the concentrated load at Point C is b = 10 kN.

Draw FBD, sove for reaction forces. Input the reaction force from the pin at Point B: ____ kN.

Calculate your solution to 1 decimal place.

**Beam Load Analysis** For the beam shown below, the distributed load along AB is \(a = 4 \, \text{kN/m}\), and the concentrated load at Point C is \(b = 10 \, \text{kN}\). - **Task**: Draw the Free Body Diagram (FBD) and solve for the reaction forces. Input the reaction force from the pin at Point B: ____ kN. - **Instructions**: Calculate your solution to one decimal place. **Diagram Description**: - The beam is supported at Point A by a pin and at Point C by a roller. - A distributed load of \(4 \, \text{kN/m}\) acts along section AB, which is \(4 \, \text{m}\) long. - A concentrated point load of \(10 \, \text{kN}\) acts at Point C. - The distance from Point B to Point C is \(2 \, \text{m}\). Use this information to find the reaction forces at Points A and B.
Transcribed Image Text:**Beam Load Analysis** For the beam shown below, the distributed load along AB is \(a = 4 \, \text{kN/m}\), and the concentrated load at Point C is \(b = 10 \, \text{kN}\). - **Task**: Draw the Free Body Diagram (FBD) and solve for the reaction forces. Input the reaction force from the pin at Point B: ____ kN. - **Instructions**: Calculate your solution to one decimal place. **Diagram Description**: - The beam is supported at Point A by a pin and at Point C by a roller. - A distributed load of \(4 \, \text{kN/m}\) acts along section AB, which is \(4 \, \text{m}\) long. - A concentrated point load of \(10 \, \text{kN}\) acts at Point C. - The distance from Point B to Point C is \(2 \, \text{m}\). Use this information to find the reaction forces at Points A and B.
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