P.3) In the figure, a simply supported beam (statically indeterminate) is subjected to an evenly distributed load q. The beam also has a support at the middle point B. The reaction forces at point A, B, and C are 3/16qL, 10/16qL, and 3/16qL, respectively. Determine the deflection function v(x) using singularity functions. Then, determine the deflection at point B, VB = v(x = ¹/2 L). Does your answer agree with what is expected? Explain your result. Hint: Place origin at point A 7100 L B C 711
P.3) In the figure, a simply supported beam (statically indeterminate) is subjected to an evenly distributed load q. The beam also has a support at the middle point B. The reaction forces at point A, B, and C are 3/16qL, 10/16qL, and 3/16qL, respectively. Determine the deflection function v(x) using singularity functions. Then, determine the deflection at point B, VB = v(x = ¹/2 L). Does your answer agree with what is expected? Explain your result. Hint: Place origin at point A 7100 L B C 711
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
Related questions
Question
![Esc
38°F
Cloudy
P.3) In the figure, a simply supported beam (statically indeterminate) is subjected
to an evenly distributed load q. The beam also has a support at the middle point B.
The reaction forces at point A, B, and C are 3/16qL, 10/16qL, and 3/16qL,
respectively. Determine the deflection function v(x) using singularity functions.
Then, determine the deflection at point B, VB = v(x = ¹/2 L). Does your answer
agree with what is expected? Explain your result.
Hint: Place origin at point A
@
x
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4
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DII
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Transcribed Image Text:Esc
38°F
Cloudy
P.3) In the figure, a simply supported beam (statically indeterminate) is subjected
to an evenly distributed load q. The beam also has a support at the middle point B.
The reaction forces at point A, B, and C are 3/16qL, 10/16qL, and 3/16qL,
respectively. Determine the deflection function v(x) using singularity functions.
Then, determine the deflection at point B, VB = v(x = ¹/2 L). Does your answer
agree with what is expected? Explain your result.
Hint: Place origin at point A
@
x
F2
4
#
F3
■
F4
Q Search
DII
%
F5
☀
711
F6
B
L-
*
F7
&
PrtScn
F8
C
701
Home
9
End
F10
PgUp F
PgDn
F12
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