Question
In: Civil Engineering
A simply supported beam has a width of 200mm and depth of 400mm is 4m long....
A simply supported beam has a width of 200mm and depth of 400mm is 4m long. It carries a uniformly distributed load of 20 kN/m over the whole beam and a point load of 40 kN at the center of the beam. Compute the maximum deflection if the maximum slope produced in the beam is 2× ??-3 radian.
Solutions
Expert Solution
the method is based on principle of
superposition (if number of forces are acting simultaneously on a
structure then the effect of all the forces on slope and deflection
at any point is equal to the algebraic sum of the individual force
considered separately).
The maximum slope is occured at support A &B while maximum deflection is at centre of the beam.
The maximum deflection of beam is 2.571 mm.
Ally Wells answered 11 months agoRelated Solutions
2.A simply supported beam has a width of 200mm and depth of 400mm is 4m long....
2.A simply supported beam has a width of 200mm and
depth of 400mm is 4m long. It carries a
uniformly distributed load of 20 kN/m over the whole beam and a
point load of 40 kN at the
center of the beam. Compute the maximum deflection if the maximum
slope produced in the
beam is 2× ??-3 radian.
A beam 3m long is simply supported at its ends. The beam is loaded with a...
A beam 3m long is simply supported at its ends. The beam is
loaded with a downward vertical load of 200N at a point 2m from the
left support.
USING AMM.
a.) The maximum deflection is located at what distance from the
left support? Answer: 1.63m
b.) Calculate the maximum deflection assuming E = 50 GPa and I =
1x10^6 mm4 Answer 2.9mm
A beam 3m long is simply supported at its ends. The beam is loaded with a...
A beam 3m long is simply supported at its ends. The beam is
loaded with a downward vertical load of 200N at a point 2m from the
left support.
Using DIM:
a. The maximum deflection is located at what distance from the
left support?
b. Calculate the maximum deflection assuming E = 50 GPa and I =
1x10^6 mm4
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A
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