Chapter:
displacement-method-of-analysis-slope-deflection-equations
1.
AB = 12m, BC= 8m
Assume EI to be constant throughout. All moment options are given in N-m and all force options are given in N.
FEM represent fixed end moments.
What will be value of rotation at point D?
2.
AB = 12m, BC = 15m, CD = 18m
Load of 40 kN is acting at joint B as shown.
EI is constant throughout frame.
All force options are given in KN and all moment options are given in KN-M.
FEM represent fixed end moments.
What will be value of rotation at point B?
3.
AB = BC = CD = 20m
All moment options are given in KN/m and all rotations in rad.
EI is constant.
What will be value of rotation at point B?
4. Which of following methods for solving indeterminate structures are easiest for computational purposes?
5.
AB = 12m, BC= 8m
Assume EI to be constant throughout. All moment options are given in N-m and all force options are given in N.
FEM represent fixed end moments.
What will be one of extra condition, which we will get if we conserve moment near joint C?
6.
AB = BC = CD = 20m
All moment options are given in KN/m and all rotations in rad.
EI is constant.
What will be value of mDC?
7.
AB = BC = CD = 20m
All moment options are given in KN/m and all rotations in rad.
EI is constant.
How many deflection unknowns will be re in this case for which we would need equations?
8. A is a fixed support, while B and C are roller supports. Uniformly distributed load of 2KN/m is acting on span AB. Load of 12 kN acts at a point between B and C. AB = 24m, BC = 8m. Load of 24KN acts at centre of BC.
All moment options are given in kN-M.
What will be value of mAB, after solving se equations?
9. A is a fixed support, while B and C are roller supports. Uniformly distributed load of 2KN/m is acting on span AB. Load of 12 kN acts at a point between B and C. AB = 24m, BC = 8m. Load of 24KN acts at centre of BC.
All moment options are given in kN-M.
What will be value of mCB, after solving se equations?
10.
A and C are fixed supports. M acts at point B in clockwise direction. AB = BC = L. EI is constant throughout frame.
What will be value of Mba?
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Shear Force and Bending Moment
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Pure Bending
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Direct and Bending Stress
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Indeterminate Beams
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Torsion
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Plastic and Local Buckling Behaviour of Steel
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Cables and Arches
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Influence Lines and Approximate Analysis for Statically Determinate Structures
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Deflections Using Energy Methods
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Structural engineering important exam questions III
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Topics
This Chapter displacement-method-of-analysis-slope-deflection-equations consists of the following topics
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