Part A: The reactions at A, B, and D. Choose the reaction force at B as the redundant; therefore, the released beam is simply supported between A and D.
Part A: The reactions at A, B, and D. Choose the reaction force at B as the redundant; therefore, the released beam is simply supported between A and D.
Chapter9: Application Of Influence Lines
Section: Chapter Questions
Problem 2P
Related questions
Question
Calculate the value of the deflection at point B due to concentrated load P in the form
Enter the numerator in the answer box below in kNm3 to three decimal places. Assume the positive direction of deflection in the positive direction of v axis.

Transcribed Image Text:UB
=
numerator
ΕΙ
![The beam shown in Figure Q.2 consists of a W610 x 140 structural steel wide-flange shape [E = 200 GPa; /=
1120 x 106 mm4]. If w=59 kN/m and P= 129 kN, determine:
4.3, V
1.5 m
B
W
3.5 m
P
C
2.5 m
D
Figure Q.2
Part A: The reactions at A, B, and D. Choose the reaction force at B as the redundant; therefore, the
released beam is simply supported between A and D.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2f40e488-8d31-4ebf-93c2-8a5fabf31b11%2Fd5779eb6-0366-4d95-a191-6cf604b328b3%2Fqmzk63v_processed.png&w=3840&q=75)
Transcribed Image Text:The beam shown in Figure Q.2 consists of a W610 x 140 structural steel wide-flange shape [E = 200 GPa; /=
1120 x 106 mm4]. If w=59 kN/m and P= 129 kN, determine:
4.3, V
1.5 m
B
W
3.5 m
P
C
2.5 m
D
Figure Q.2
Part A: The reactions at A, B, and D. Choose the reaction force at B as the redundant; therefore, the
released beam is simply supported between A and D.
Expert Solution
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Step 1: Introduce the problem statement
VIEWStep 2: Determine static indeterminacy
VIEWStep 3: Support reactions for beam subjected to external load and unit load
VIEWStep 4: Apply principle of virtual work
VIEWStep 5: Determine the value of redundant
VIEWStep 6: Determine support reactions
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