6-13. Draw the influence lines for (a) the moment at C, (b) the shear just to the right of the support at B, and (c) the vertical reaction at B. Solve this problem using the basic method of Sec. 6.1. Assume A is a pin and B is a roller. A 1m-1m+ →1m C 3 m B
6-13. Draw the influence lines for (a) the moment at C, (b) the shear just to the right of the support at B, and (c) the vertical reaction at B. Solve this problem using the basic method of Sec. 6.1. Assume A is a pin and B is a roller. A 1m-1m+ →1m C 3 m B
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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For the solution for this problem, I was wondering how they got 0.75s and the 0.25 in the graph? I thought in the muller method you replace the point of interest with 1 unit load up? Can you please show all calculations so I can see where the 0.75s and 0.25 are coming from

Transcribed Image Text:6-13. Draw the influence lines for (a) the moment at C,
(b) the shear just to the right of the support at B, and (c) the
vertical reaction at B. Solve this problem using the basic
method of Sec. 6.1. Assume A is a pin and B is a roller.
A
1m 1m-
1m+
23#UTRU#12
C
3 m
Probs. 6-13/14
B

Transcribed Image Text:Step2
b)
(1) Moment at 'e' ILD.
Provide a
at C. After that draw
internal hinge at 'c', then apply unit prositive moment
deflected shape
of the beam. This
deflected structure will be ILD for Moment at c.
1x3
0.75
0.75=
↑
0.75
* Im + Im + 3m
0.75
(+)
+1m + Im
✓ curve
(B)
+3m
fig:-
ILD for Me.
ILD for Shear Force just right of support B: -
Provide a vertical slider just right of support B. Then apply
unit positive S.F at the vertical slider. Draw the deflected
shape
of the structure. For determinate structure, if
deflected shape has curve portion, then it should not be
included in ILD.
& Straight line.
B
1.0
1m-
7}=0.25
Im
(+)
0.25
fig:-
:- ILD for (SF) just right of support B.
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