(Solved): Part A - Reactions at support C Draw a free-body diagram of the beam on paper. Use your free-body di ...

Part A - Reactions at support C Draw a free-body diagram of the beam on paper. Use your free-body diagram to determine the reactions at support C. Assume positive moments act counterclockwise. Express your answer as integers separated by commas. To determine the reactive forces and moments acting on a beam; express the shear and bending moment as functions of their positions along the beam; and construct shear and bending moment diagrams. The cantilever beam shown is subjected to a moment at \( A \) and a distributed load that acts over segment \( B C \), and is fixed at \( C \). Determine the reactions at the support located at \( C \). Then write expressions for shear and bending moment as a function of their positions along the beam. Finally, use these expressions to construct shear and bending moment diagrams. Part A - Reactions at support C Draw a free-body diagram of the beam on paper. Use your free-body diagram to determine the reactions at support \( C \). Assume positive moments act counterclockwise. Express your answer as integers separated by commas. View Available Hint(s) \[ \mathbf{C}_{x}, \mathbf{C}_{y}, \mathbf{M}_{C}= \] kips, kips, kip-ft Six free-body diagrams and interval(s) are shown below. For the beam given, which one is correct? (Place the origin at the beam's left end and assume positive internal shear and moment.) The term "interval" refers to the parts of the beam that will be cut in order to study the internal forces. Part C - Shear and moment values for segment 1 Draw a free-body diagram of the segment \( \{0 \leq x<8 \mathrm{ft}\} \) on paper and calculate the internal shear, \( \mathbf{V} \). and moment, M. over this segment. Express your answers as integers separated by a comma. Assume positive moments act counterclockwise. View Available Hint(s) \[ \mathbf{V}, \mathbf{M}= \] Part D - Shear and moment expressions for segment 2 Draw a free-body diagram of the segment \( \mathbf{8}<\boldsymbol{x} \leq \mathbf{1 4} \mathrm{ft} \) on paper. Write expressions for the internal shear, \( \mathbf{V} \). and moment, \( \mathbf{M} \), over this segment. Express your answers in terms of \( \boldsymbol{x} \) separated by comma. Assume positive moments act counterclockwise. View Available Hint(s)