Consider the beam shown in $($Eigure $1).EI$ is constant. Use the conjugate$-$beam method. Suppose that $M=52k*ft$ and $EI$ is in $k*f{t}^2.$

Part A

Select the correct theorems of the conjugate$-$beam method.

Check all that apply.

The slope $$ at a point in the real beam is numerically equal to the shear $V$ at the corresponding point in the conjugate beam.

The slope $$ at a point in the real beam is numerically equal to the moment $M$ at the corresponding point in the conjugate beam.

The displacement $v$ of a point in the real beam is numerically equal to the shear $V$ at the corresponding point in the conjugate beam.

The displacement $v$ of a point in the real beam is numerically equal to the moment $M$ at the corresponding point in the conjugate beam.

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Part B

Determine the displacement at $C$ measured upward.

Express your answer using three significant figures. Enter positive value if the displacement is upward and negative value if the displacement is downward

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Part C

Determine the slope at $C$ measured co Submit ;e from the positive $x$ axis.

Express your answer using three signimicant ingures.

Figure

$1$ of $1$

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