Question: Consider the beam shown in ( Figure 1 ) . E I is constant. Assume that E I is in k N * m 2

Consider the beam shown in

(

Figure

1) . E I

is constant. Assume that

E I

is in

k N * m^{2} .

Use the conjugate

-

beam method to solve this problem. Follow the sign convention.

Part A

Select the correct theorems of the conjugate

-

beam method.

Check all that apply.

The displacement

v

of a point in the real beam is numerically equal to the shear

V

at the corresponding

The slope

at a point in the real beam is numerically equal to the moment

M

at the corresponding point

The slope

at a point in the real beam is numerically equal to the shear

V

at the corresponding point in

The displacement

v

of a point in the real beam is numerically equal to the moment

M

at the corresponc

Previous Answers

Correct

Part B

Determine the slope at

A .

Express your answer in terms of

E

and I. Express the coefficients using three significant figures.

_{A} =

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Part C

Sibmit

Determine the displacement at

C .

Express your answer in terms of

E

and I. Express the coefficients using three significant figures.

ANSWER EVERYTHING PLS

Figure

1

1

_{C} =

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