Consider the beam shown in $($Figure $1).$ EI is constant. Assume that EI is in k$$ft$2$

Suppose that P$=13$ k$.$ Solve this problem using the moment$-$area theorems.

A$.$ Determine the slope at C$.$

Express your answer in kilopounds times foot squared divided by EI

to three significant figures. Enter a positive value for counterclockwise slope and a negative value for clockwise slope.

B$.$ Determine the displacement at CConsider the beam shown in $($Figure $1).EI$ is constant.

Assume that $EI$ is in $k*f{t}^2$ Suppose that $P=13k.$ Solve

this problem using the moment$-$area theorems.

Figure

Determine the slope at $C.$

Express your answer in kilopounds times foot squared divided by $EI$ to three significant figures. Enter a

positive value for counterclockwise slope and a negative value for clockwise slope.

${}_C=$

$\frac{k*f{t}^2}{EI}$

Incorrect; Try Again; One attempt remaining

Part B

Determine the displacement at $C.$

Express your answer in kilopounds times foot cubed divided by $EI$ to three significant figures. Enter a

positive value if the displacement is upward and a negative value if the displacement is downward.

$\frac{k*f{t}^3}{EI}$

Incorrect; Try Again; One attempt remaining.

Express your answer in kilopounds times foot cubed divided by EI

to three significant figures. Enter a positive value if the displacement is upward and a negative value if the displacement is downward.