Part B - Determine the elastic curve Use the moment function from Part A to determine the equation for the elastic curve from A to B Express your answer in terms of w, x, and L. View Available Hint(s) Elv(x) = ΑΣΦ ↓↑ vec xa Xb b √x √x ? Ixr20 (X)* X.10 X wood

Mechanics of Materials (MindTap Course List)
9th Edition
ISBN:9781337093347
Author:Barry J. Goodno, James M. Gere
Publisher:Barry J. Goodno, James M. Gere
Chapter9: Deflections Of Beams
Section: Chapter Questions
Problem 9.5.15P: Use the method of superposition to find the angles of rotation 9Aand SBat the supports, and the...
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Part A is already answered and correct please solve part B

Part B - Determine the elastic curve
Use the moment function from Part A to determine the equation for the elastic curve from A to B
Express your answer in terms of w, x, and L.
►View Available Hint(s)
Elv(x) =
VE ΑΣΦ
VO
xa
Xb
↓↑vec
+ √x √x
b
Moccr
?
√xx T20 (X)* x-10¹
Transcribed Image Text:Part B - Determine the elastic curve Use the moment function from Part A to determine the equation for the elastic curve from A to B Express your answer in terms of w, x, and L. ►View Available Hint(s) Elv(x) = VE ΑΣΦ VO xa Xb ↓↑vec + √x √x b Moccr ? √xx T20 (X)* x-10¹
A beam is subjected to a uniform load w and is supported by a pin support at A and two rollers at B and C. This configuration is statically indeterminate to the first
degree. Use the method of integration to determine the maximum deflection.
Part A - Write the moment function
M(T) = Ayx
Submit
-
✓ Correct
2
Previous Answers
A
—L-
Since the loading and supports are symmetric, the vertical reactions at A and C must be the same and the shape of the elastic curve from A to B must be the
same as the shape of the curve from C to B. Write the moment function for the segment of the beam between A and B. Use the standard sign convention for
beams.
Express your answer in terms of Ay, w, and x.
► View Available Hint(s)
W
+
B
L-
C
4
Transcribed Image Text:A beam is subjected to a uniform load w and is supported by a pin support at A and two rollers at B and C. This configuration is statically indeterminate to the first degree. Use the method of integration to determine the maximum deflection. Part A - Write the moment function M(T) = Ayx Submit - ✓ Correct 2 Previous Answers A —L- Since the loading and supports are symmetric, the vertical reactions at A and C must be the same and the shape of the elastic curve from A to B must be the same as the shape of the curve from C to B. Write the moment function for the segment of the beam between A and B. Use the standard sign convention for beams. Express your answer in terms of Ay, w, and x. ► View Available Hint(s) W + B L- C 4
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