Consider the beam shown in $($Eigure $1).$ Suppose that $M=35k*ft.EI$ is constant. Solve this problem using the moment$-$area theorems.

Part A

Select the correct formulations of the moment$-$area theorems.

Check all that apply.

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The vertical deviation of the tangent at a point $(A)$ on the elastic curve with $r$ the two points $($ A and $B).$ This moment is calculated about point $A,$ where th

The change in slope between any two points on the elastic curve equals a ha

The change in slope between any two points on the elastic curve equals the

The vertical deviation of the tangent at a point $(A)$ on the elastic curve with $n$ the two points $($ A and $B).$ This moment is calculated about point $B,$ where tt

Previous Answers

Correct

Here we learn the moment$-$area theorems that can be used to determine the

Part B

Determine the displacement at $C$ measured upward.

Express your answer using three significant figures.

View Available Hint$($s$)$

${}_C=$

$\frac{1k}{B}$

$$

Part C

Determine the slope at $C$ measured counterclockwise from the positive $x$ axis. Express your answer using three significant figures.

ANSWER EVERYTHIB OLS

View Available Hint$($s$)$

${}_C=$