i want the answer using moment area method, answer should be equal to 8748/EI

i want the answer using moment area method, answer should be equal to 8748/EI
5-Use moment area method. Determine the vertical displacement of point D. Use moment area method. A is fixed, B is a hinge and C is a roller. Note that El is not constant. 2KN 2 KN/m EI EI D 2EI 1m
5-Use moment area method. Determine the vertical displacement of point D. Use moment area method. A is fixed, B is a hinge and C is a roller. Note that El is not constant. 2KN 2 KN/m EI EI D...
Determine the slope at A of the
simply supported beam. Use Moment-Area method. EI is constant.
Problem 3: Determine the slope at A of the simply supported beam. Use Moment-Area method. El is constant. 2L 3
Problem 2: For the cantilever beam shown below, complete the following using the moment- area method Determine the values of Os, 0c, and va as functions of a, E, I, and Mo. Clearly indicate both magnitude and direction. Answer: -2M/EI clockwise a-Ma/EI clockwise v-2Moa/El down M.
for the beam shown, using moment area method, i) find P such that deflection at D is equal to zero, and ii) find the maximum deflections and locations in spans BC and DE. El is constant. Note: think about how you would solve this problem with double integration.
EI is constant
analyze the beam using the moment distribution method and draw
shear and moment diagram
3.6 kif P13.2 - 50 ft в с — 30 ft — 50 ft – Problem 13.2
Using the moment-area method determine the deflection at point C of the beam shown below. Supports in A and B are pin and roller, respectively. Consider EI =const.
The structural system shown in the figure is undetermined, using
the moment area method to plot the shear diagrams and for the
moment flexing. The stiffness value is constant, the cross section
of the beam is uniform and constant.
30 KN. okv/m A EI B IC 2.80 m 3,00m 5,80 m
For a constant EI (use EI as a constant in
your answer):
a. Determine the reactions RA and RC and
draw the shear force diagram (SFD) and the bending moment diagram
(BMD). See image below.
b. Determine the slope at A (θA) and the deflection
at B (ΔB) using the Moment-Area Method.
c. Determine the equation of the elastic curve, y(x), using the
Integration Method.
16 kN/m B 4 m 4 m SFD BMD
analyze th beams using the moment-distribution method and draw
the shear and moment diagrams . EI is constant for all spans unless
noted otherwise
40k 50k 24 klf 50k A B D- Forf or or UUU 40 ft
40k 50k 24 klf 50k A B D- Forf or or UUU 40 ft
10k Using the Moment-Area Method, calculate the deflection of the beam at midspan. I- 100 in4 and E 29,000 ksi le 10 3