Structural Analysis Questions and Answers – Analysis of Beams-3

This set of Structural Analysis Multiple Choice Questions & Answers (MCQs) focuses on “Analysis of Beams-3”.

1. What is the value of mCB, after solving the equations for the beam system with fixed supports at A and C, and a roller at B?
Find the value of mCB, after solving the equations
a) 3.09
b) 1.54
c) 12.86
d) -3.09
View Answer

Answer: d
Explanation: To find the value of mCB, substitute the value of rotation at point B into the fourth equation. This results in a negative value due to the direction of the applied moment.

2. What is the value of mBA, after solving the equations for the beam system with fixed supports at A and C, and a roller at B?
Find the value of mCB, after solving the equations
a) 3.09
b) 1.54
c) 12.86
d) -3.09
View Answer

Answer: c
Explanation: The value of mBA, is the inverse of the moment at mBC, which is derived based on the rotation and boundary conditions.

3. What is the shear force at point A in the beam with fixed support at point A and roller support at point B?
Find the value of mCB, after solving the equations
a) -0.379
b) 0.479
c) -0.579
d) 0.679
View Answer

Answer: c
Explanation: The shear at point A can be determined by applying the moment equilibrium condition in beam AB about point B. This calculation takes into account the applied loads and boundary conditions.
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4. What is the shear force at point C in the beam with fixed supports at points A and C, and a roller at point B?
Find the value of mCB, after solving the equations
a) -11.86
b) 12.86
c) -13.86
d) 14.86
View Answer

Answer: b
Explanation: The shear at point C can be calculated by conserving the moment in beam BC about point B, considering the reactions and loads applied on the beam.

5. What is the support reaction at point B in the beam system with fixed supports at points A and C, and a roller at point B?
Find the value of mCB, after solving the equations
a) 4.95
b) -5.95
c) 3.65
d) can’t say
View Answer

Answer: a
Explanation: The exact reaction at point B depends on the applied loads, geometry of the beam, and boundary conditions. This reaction needs to be calculated using the equations derived from the equilibrium of forces and moments.
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6. How many separate parts will be required to solve the beam problem with 3 supports: A (fixed), B (roller), and C (roller)?
The separate parts will be required for the question is 2
a) 0
b) 1
c) 2
d) 3
View Answer

Answer: c
Explanation: Since there are 3 supports, we divide the beam into two separate parts for solving.

7. What is the fixed-end moment (FEM) at point A in beam AB, under the action of a uniformly distributed load of 2 kN/m over a span of 24 meters?
The separate parts will be required for the question is 2
a) 18
b) -18
c) 96
d) -96
View Answer

Answer: d
Explanation: The formula for the moment due to a unit load applied at the midpoint of the beam is \(\frac{WL^2}{12}\), where W is the load per unit length, and L is the span. The direction is anti-clockwise at point A.
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8. What is the fixed-end moment (FEM) at point C in beam BC, assuming beam BC is fixed?
The separate parts will be required for the question is 2
a) 12
b) -12
c) 36
d) -36
View Answer

Answer: a
Explanation: The formula for the moment at point C, assuming the beam is fixed, is PL/8, where P is the load and L is the length of the span. The direction of the moment is clockwise at point C.

9. What will be the end moment at point B in beam BC under the action of a uniformly distributed load?
The separate parts will be required for the question is 2
a) 18
b) -18
c) 96
d) -96
View Answer

Answer: c
Explanation: The formula for the moment due to a unit load applied at the midpoint of the beam is \(\frac{WL^2}{12}\), with the direction of the moment being clockwise at point B.
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10. What will be the end moments at point B in beam BC if the beam is considered fixed at support B and pin-supported at support C?
The separate parts will be required for the question is 2
a) 18
b) -18
c) 96
d) -96
View Answer

Answer: b
Explanation: In this case, the moment at point C is zero, and half of the moment is transferred to point B.

11. What will be the deflection at point A in beam AB, assuming it is a fixed support?
The separate parts will be required for the question is 2
a) 0
b) 1/EI
c) 2/EI
d) can’t say
View Answer

Answer: a
Explanation: Since point A is a fixed support, it won’t allow any deflection to occur.

12. What will be the deflection at point B in beam BC, assuming it is a fixed support?
The separate parts will be required for the question is 2
a) 0
b) 1/EI
c) 2/EI
d) can’t say
View Answer

Answer: a
Explanation: Since point B is a fixed support, it will not allow any deflection at this point.

13. What will be the rotation at point A in beam AB?
The separate parts will be required for the question is 2
a) 0.2
b) -0.2
c) 0
d) can’t say
View Answer

Answer: c
Explanation: There will be no rotation at point A since it is a fixed support.

14. What will be the rotation at point C in beam BC?
The separate parts will be required for the question is 2
a) 0.2
b) -0.2
c) 0
d) it will depend upon the rotation of beam BC at point B
View Answer

Answer: d
Explanation: The rotation at point C will depend on the rotation of beam BC at point B according to the equations.

15. After considering all the joint conditions, how many unknowns remain for solving the system?
The separate parts will be required for the question is 2
a) 0
b) 1
c) 2
d) 3
View Answer

Answer: b
Explanation: The rotation at point B in either of the beams is not known, but they are equal, leaving one unknown.

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