A cantilevered beam has a distributed load (w) of 5035N/m acting down on it and along its entire length. The beam is also simply supported at a distance (A) 2.4m from the fixed end and the remaining beam length (B) is 0.8m. The beam material has a Young's Modulus of 100.84GPa, a width of 56mm and a depth of 27mm. po B
A cantilevered beam has a distributed load (w) of 5035N/m acting down on it and along its entire length. The beam is also simply supported at a distance (A) 2.4m from the fixed end and the remaining beam length (B) is 0.8m. The beam material has a Young's Modulus of 100.84GPa, a width of 56mm and a depth of 27mm. po B
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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
Transcribed Image Text:Q2
A cantilevered beam has a distributed load (w) of 5035N/m acting down on it and along its
entire length.
The beam is also simply supported at a distance (A) 2.4m from the fixed end and the
remaining beam length (B) is 0.8m.
The beam material has a Young's Modulus of 100.84GPa, a width of 56mm and a depth of
27mm.
-6.49355158730159
b. 0.0166989735111337
c. 0.00834948675556685
d. 0.01399158112592781
a.
Determine the reaction force at the simple support (Answer in N).
Determine the reaction moment at the fixed end (Answer in Nmm ).
Determine the deflection at the end of the beam (Answer in m).
Determine the maximum shear stress in the beam at the fixed end (Answer in MPa).
Select the 4 correct answers from the list below/:
☐e. 3826.6
Of. 1691760
-9.09097222222222
9.
h. 11479.8
Oi. -10.3896825396825
j. -7.79226190476191
k. 3383520
I. -11.6883928571429
m. 5739.9
n. 0.0111326490074225
o. 2255680
p. 9566.5
9. 7653.2
Or. 0.0194821357629893
A
U s. 2819600
t. 1127840
W
B
Expert Solution

Step 1
We will be using the method of superposition to solve the given problem.
The Deflection at the point of simple support is a combination of .
The beam is Simple supported at a distance of 2.4 m from the fixed end .
Step by step
Solved in 5 steps

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