3) The reaction force for the continuous beam with two hinge joints C and D as shown in Figure 3 has been calculated to be as follows: A,=452 kN ( ); B,=1797 kN ( ↑ ) ; Ey=3696 kN( ↑ ) ;Fy= 66 kN ( 1 ) 44 kN/m F

Structural Analysis
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Chapter2: Loads On Structures
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3) The reaction force for the continuous beam with two hinge joints C and
D as shown in Figure 3 has been calculated to be as follows:
A,=452 kN ( | ); By=1797 kN ( ↑); Ey=3696 kN( ↑ ) ;Fy= 66 kN ( , )
* kN /m
A
F
22.5M
(5m 2.
45m
37.5m
Figure 3
(a) Verify that the above calculated reaction forces are
correct.
(b) It is later discovered that location of hinge joint C has changed from
22.5 m to 25.0 m from B. Dimension of span BE remains the same.
Determine the percentage change in all reaction forces due to such shift
in location of hinge joint C. Next, draw the shear force and bending
moment diagram for the continuous beam with the new location of
joint C. Sketch also the qualitative deflected shape.
nge
Transcribed Image Text:3) The reaction force for the continuous beam with two hinge joints C and D as shown in Figure 3 has been calculated to be as follows: A,=452 kN ( | ); By=1797 kN ( ↑); Ey=3696 kN( ↑ ) ;Fy= 66 kN ( , ) * kN /m A F 22.5M (5m 2. 45m 37.5m Figure 3 (a) Verify that the above calculated reaction forces are correct. (b) It is later discovered that location of hinge joint C has changed from 22.5 m to 25.0 m from B. Dimension of span BE remains the same. Determine the percentage change in all reaction forces due to such shift in location of hinge joint C. Next, draw the shear force and bending moment diagram for the continuous beam with the new location of joint C. Sketch also the qualitative deflected shape. nge
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