Determine the Formula of the fixed end moments of the beams given below. 1) USE DOUBLE-INTEGRATION METHOD ㅏ늘 늘어 2) USE DOUBLE INTEGRATION METHOD 5.) VSE AREA-MOMENT METHOD W 6-) USE CONJUGATE BEAM METHOD W 3) USE AREA-MOMENT METHOD P 7.) USE COMSUGATE BEAM METHOD A Kelly B

Using the virtual work method determine slope of the beam at "A". Beam is subjected to a uniformly Distributed Load “W" and a concentrated moment "WL^2" at “A" (Express the results in terms of W, L, and EI) w ikIft=constant)

use hand writing it is fine

Considering the solution above, can you help with part (d) 3. The beam shown below has a Young’s modulus of 50 GPa and has a square cross-section of side1 cm. Determine the following using the second-order integration method:(a) Bending moment M(x) along the length of the beam.(b) The slope of the beam θ(x).(c) The deflection of the beam v(x).(d) Slope of the beam at support θB