The continuous beam shown in Figure Q2 is fixed at D and simply supported at A, B, and C. It is loaded by uniform distributed loads of 5kN/m as noted on Figure Q2 and by two point loads acting at midspan of the openings BC and CD, equal to 10kN and 20kN respectively. Further, support A settles, and thereby forcing the beam to be lowered, by 20mm as shown in Figure Q2. Given that the flexural rigidity of the beam is constant and equal to El=10000kNm², use the moment distribution method to: a) calculate the moments at the supports of the beam for the loads and the settlement shown in Figure Q2; and b) draw the bending moment diagram indicating all local maximum values. EI= 10000kNm² 20KN for all members 10KN 5kN/m 5kN m B Settlement: 20mm -3m 4 m 3m 3m 4 m 4 m 7777
The continuous beam shown in Figure Q2 is fixed at D and simply supported at A, B, and C. It is loaded by uniform distributed loads of 5kN/m as noted on Figure Q2 and by two point loads acting at midspan of the openings BC and CD, equal to 10kN and 20kN respectively. Further, support A settles, and thereby forcing the beam to be lowered, by 20mm as shown in Figure Q2. Given that the flexural rigidity of the beam is constant and equal to El=10000kNm², use the moment distribution method to: a) calculate the moments at the supports of the beam for the loads and the settlement shown in Figure Q2; and b) draw the bending moment diagram indicating all local maximum values. EI= 10000kNm² 20KN for all members 10KN 5kN/m 5kN m B Settlement: 20mm -3m 4 m 3m 3m 4 m 4 m 7777
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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![Question 2
The continuous beam shown in Figure Q2 is fixed at D and simply supported at A, B, and C. It
is loaded by uniform distributed loads of 5kN/m as noted on Figure Q2 and by two point loads
acting at midspan of the openings BC and CD, equal to 10kN and 20kN respectively. Further,
support A settles, and thereby forcing the beam to be lowered, by 20mm as shown in Figure
Q2. Given that the flexural rigidity of the beam is constant and equal to El=10000kNm², use
the moment distribution method to:
a)
calculate the moments at the supports of the beam for the loads and the settlement
shown in Figure Q2; and
b)
draw the bending moment diagram indicating all local maximum values.
EI = 10000kNm²
20kN
for all members
10KN
5kN/m
5kN m
B
Settlement: 20mm
4 M—3m → 3m → 4 m.
+
Figure Q2
-3m
無
4 m.
7777](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F25955cce-bc1c-416d-b6e5-f8a3ff8113e5%2F1b08b5ed-4620-44f9-b64e-27da26b34d89%2Fivs9y9i_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Question 2
The continuous beam shown in Figure Q2 is fixed at D and simply supported at A, B, and C. It
is loaded by uniform distributed loads of 5kN/m as noted on Figure Q2 and by two point loads
acting at midspan of the openings BC and CD, equal to 10kN and 20kN respectively. Further,
support A settles, and thereby forcing the beam to be lowered, by 20mm as shown in Figure
Q2. Given that the flexural rigidity of the beam is constant and equal to El=10000kNm², use
the moment distribution method to:
a)
calculate the moments at the supports of the beam for the loads and the settlement
shown in Figure Q2; and
b)
draw the bending moment diagram indicating all local maximum values.
EI = 10000kNm²
20kN
for all members
10KN
5kN/m
5kN m
B
Settlement: 20mm
4 M—3m → 3m → 4 m.
+
Figure Q2
-3m
無
4 m.
7777
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