Given W = 100T/m, L=24m, EI = constant
Using the slope deflection method:
1. Find the Fixed End Moments
2. Write the Slope Deflection and equilibrium Equations
3. Solve for Joint Rotations/Deflections
4. Find Moments at A, left of B, right of B
5. Draw Qualitatively the Deflected Shape
Homework Answers
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Given W = 100T/m, L=24m, EI = constant Using the slope deflection method: 1. Find the Fixed End M...
GIven W = 100T/m, L=24m, EI = constant Using the slope deflection method: 1. Find the Fixed End M...
GIven W = 100T/m, L=24m, EI = constant
Using the slope deflection method:
1. Find the Fixed End Moments
2. Write the Slope Deflection and equilibrium Equations
3. Solve for Joint Rotations/Deflections
4. Find Moments at A, left of B, right of B
5. Draw Qualitatively the Deflected Shape
q,= 980 24 (m) 12 (m)
q,= 980 24 (m) 12 (m)
Please solve all unknowns using slope-deflection method, EI is constant. There is a hinge in the...
Please solve all unknowns
using slope-deflection method, EI is constant. There is a hinge in
the exact middle of member BC, and I'm not sure how this affects
the analysis, and the moments. Please provide a written explanation
about how to deal with the hinge. Thank you!
solve using slope -deflecton method (EE is const rn HINGE 3 m 5
(Slope-Deflection) Problem 7. Using Slope-Deflection Method, write all equations using numeric standard decimal values for calculations...
(Slope-Deflection) Problem 7. Using Slope-Deflection Method, write all equations using numeric standard decimal values for calculations (Not Fractions), when known or able to be calculated, necessary to solve for the MOMENTS and SLOPES in each span. The support at "A" SETTLES DOWNWARD 0.2 ft. El is constant. Assume support at "A" is fixed, support "C" is fixed and "B" is a roller. DO NOT SOLVE for the internal moments (22 points) 4 lip F B c 27 A 36 ft...
(Slope-Deflection) Problem 7. Using Slope Deflection Method, write all equations using numeric standard decimal values for...
(Slope-Deflection) Problem 7. Using Slope Deflection Method, write all equations using numeric standard decimal values for calculations (Not Fractions), when known or able to be calculated, necessary to solve for the MOMENTS and SLOPES in each span. The support at "A" SETTLES DOWNWARD 0.2 ft. El is constant. Assume support at "A" is foed, support "C" is fixed and "B" is a roller. DO NOT SOLVE for the internal moments (22 point 4 lipit Z 27 361 Part I) Slope-Deflection...
For the frame shown. use the slope-deflection method to (a) Determine the end moments of each...
For the frame shown. use the slope-deflection method to (a) Determine the end moments of each member and reactions at supports (b) Draw the quantitative bending moment diagram. and also draw the qualitative deflected shape of the entire frame. 10 kN 12 kN/m 2EI 3 m 40 KN 3 m 6 m
QUESTION 7 22 points (Slope-Deflection) Problem 7. Using Slope-Deflection Method, write all equations using numeric standard...
QUESTION 7 22 points (Slope-Deflection) Problem 7. Using Slope-Deflection Method, write all equations using numeric standard decimal values. for calculations (Not Fractions) when known or able to be calculated necessary to solve for the MOMENTS and SLOPES in each span. The support at "A" SETTLES DOWNWARD 0.2 ft. El is constant Assume support at "A" is foed, support "C" is fixed and "B' is a roller. DO NOT SOLVE for the internal moments (22 points 4 kipit 27 36 Ft...
(can be solve by slope deflection ) Using displacement method of analysis: (a) Draw bending moment...
(can be solve by slope deflection )
Using displacement method of analysis: (a) Draw bending moment diagram; (b) Draw shear force diagram; (c) Draw axial force diagram; (d) Find nodal displacements and rotations at B and D. P=30 kn H=60 KN B EI DI EI E 1 2EI pin fixed 8m
Use slope deflection method Problem 12.3 Determine the moments at each joint and fixed support, then...
Use slope deflection method
Problem 12.3 Determine the moments at each joint and fixed support, then draw the moment diagram. El is constant. 16 ft 8 ft 12 ft
Use the conjugate-beam method and determine the slope just to the left and just to the right of the pin at B. Also, determine the deflection at D. Assume the beam is fixed supported at A, and that C is a roller. EI is constant.
Use the conjugate-beam method and determine the slope just to the left and just tothe right of the pin at B. Also, determine the deflection at D. Assume the beam isfixed supported at A, and that C is a roller. EI is constant.
The two-span continuos beam (ABC) shown in the sketch below carries a uniformly distributed load, w,...
The two-span continuos beam (ABC) shown in the sketch
below carries a uniformly distributed load, w, in the left side
span AB. Assume that EI is constant. Use the method of virtual
work, together with the principle of relative displacements, to
determine the following quantities in terms of E,I,L and
w:
The two-span continuous beam (ABC) shown in the sketch below carries a uniformly distributed load, w, in the left side span AB. Assume that El of the beam is...
GIven W = 100T/m, L=24m, EI = constant
Using the slope deflection method:
1. Find the Fixed End Moments
2. Write the Slope Deflection and equilibrium Equations
3. Solve for Joint Rotations/Deflections
4. Find Moments at A, left of B, right of B
5. Draw Qualitatively the Deflected Shape
q,= 980 24 (m) 12 (m)
q,= 980 24 (m) 12 (m)
Please solve all unknowns
using slope-deflection method, EI is constant. There is a hinge in
the exact middle of member BC, and I'm not sure how this affects
the analysis, and the moments. Please provide a written explanation
about how to deal with the hinge. Thank you!
solve using slope -deflecton method (EE is const rn HINGE 3 m 5
(Slope-Deflection) Problem 7. Using Slope-Deflection Method, write all equations using numeric standard decimal values for calculations (Not Fractions), when known or able to be calculated, necessary to solve for the MOMENTS and SLOPES in each span. The support at "A" SETTLES DOWNWARD 0.2 ft. El is constant. Assume support at "A" is fixed, support "C" is fixed and "B" is a roller. DO NOT SOLVE for the internal moments (22 points) 4 lip F B c 27 A 36 ft...
(Slope-Deflection) Problem 7. Using Slope Deflection Method, write all equations using numeric standard decimal values for calculations (Not Fractions), when known or able to be calculated, necessary to solve for the MOMENTS and SLOPES in each span. The support at "A" SETTLES DOWNWARD 0.2 ft. El is constant. Assume support at "A" is foed, support "C" is fixed and "B" is a roller. DO NOT SOLVE for the internal moments (22 point 4 lipit Z 27 361 Part I) Slope-Deflection...
For the frame shown. use the slope-deflection method to (a) Determine the end moments of each member and reactions at supports (b) Draw the quantitative bending moment diagram. and also draw the qualitative deflected shape of the entire frame. 10 kN 12 kN/m 2EI 3 m 40 KN 3 m 6 m
QUESTION 7 22 points (Slope-Deflection) Problem 7. Using Slope-Deflection Method, write all equations using numeric standard decimal values. for calculations (Not Fractions) when known or able to be calculated necessary to solve for the MOMENTS and SLOPES in each span. The support at "A" SETTLES DOWNWARD 0.2 ft. El is constant Assume support at "A" is foed, support "C" is fixed and "B' is a roller. DO NOT SOLVE for the internal moments (22 points 4 kipit 27 36 Ft...
(can be solve by slope deflection )
Using displacement method of analysis: (a) Draw bending moment diagram; (b) Draw shear force diagram; (c) Draw axial force diagram; (d) Find nodal displacements and rotations at B and D. P=30 kn H=60 KN B EI DI EI E 1 2EI pin fixed 8m
Use slope deflection method
Problem 12.3 Determine the moments at each joint and fixed support, then draw the moment diagram. El is constant. 16 ft 8 ft 12 ft
The two-span continuos beam (ABC) shown in the sketch
below carries a uniformly distributed load, w, in the left side
span AB. Assume that EI is constant. Use the method of virtual
work, together with the principle of relative displacements, to
determine the following quantities in terms of E,I,L and
w:
The two-span continuous beam (ABC) shown in the sketch below carries a uniformly distributed load, w, in the left side span AB. Assume that El of the beam is...
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