Question 4 A simple beam AB supports a concentrated load P acting at distances a and b from the left hand and right hand supports, respectively as illustrated in the Figure below. P A B a L 4.1 Determine the bending moments for the beam sections: 4.1.4 0

Structural Analysis
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Chapter2: Loads On Structures
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Question 4
A simple beam AB supports a concentrated load P acting at distances a and b from
the left hand and right hand supports, respectively as illustrated in the Figure below.
P
А
B
a
L
4.1 Determine the bending moments for the beam sections:
4.1.4 0<xsa
4.1.2 a sx< L
4.2 using the bending moments calculated in 4.1.4 and 4.12, determine the deflections
v(x) for the deflection of the beam for 0 <x< a and a<x< L, respectively if the
flexural rigidity El is constant where E is the Young's modulus of elasticity and / is the
moment of inertia.
Transcribed Image Text:Question 4 A simple beam AB supports a concentrated load P acting at distances a and b from the left hand and right hand supports, respectively as illustrated in the Figure below. P А B a L 4.1 Determine the bending moments for the beam sections: 4.1.4 0<xsa 4.1.2 a sx< L 4.2 using the bending moments calculated in 4.1.4 and 4.12, determine the deflections v(x) for the deflection of the beam for 0 <x< a and a<x< L, respectively if the flexural rigidity El is constant where E is the Young's modulus of elasticity and / is the moment of inertia.
Question 4
A simple beam AB supports a concentrated load P acting at distances a and b from
the left hand and right hand supports, respectively as illustrated in the Figure below.
P
А
B
a
L
4.1 Determine the bending moments for the beam sections:
4.1.4 0<xsa
4.1.2 a sx< L
4.2 using the bending moments calculated in 4.1.4 and 4.12, determine the deflections
v(x) for the deflection of the beam for 0 <x< a and a<x< L, respectively if the
flexural rigidity El is constant where E is the Young's modulus of elasticity and / is the
moment of inertia.
Transcribed Image Text:Question 4 A simple beam AB supports a concentrated load P acting at distances a and b from the left hand and right hand supports, respectively as illustrated in the Figure below. P А B a L 4.1 Determine the bending moments for the beam sections: 4.1.4 0<xsa 4.1.2 a sx< L 4.2 using the bending moments calculated in 4.1.4 and 4.12, determine the deflections v(x) for the deflection of the beam for 0 <x< a and a<x< L, respectively if the flexural rigidity El is constant where E is the Young's modulus of elasticity and / is the moment of inertia.
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