$25\%$ score reduction after attempt $4$

Part $5$

X Incorrect

Integrate your equation for $M(x)$ on segment $BC$ twice to find the equation for the slope and for the elastic curve. Each integration will introduce a constant. Use boundary conditions and continuity conditions at point $B$ to solve for constants $C_1,C_3,$ and $C_4.$

Answer:

$C_1=$

$CNN*m^2$

$C_3=ikN*m^2$

$C_4=kN*m^3$

$$

Attempts: $1$ of $5$ used

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$25\%$ score reduction after attempt $4$

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For the beam and loading shown, use the double$-$integration method to determine $($a$)$ the equation of the elastic curve for the beam, and $($b$)$ the deflection at B$.$ Assume that El is constant for the beam. Let $w=7k\frac{N}{m},L=5\mathrm{.}0m,E=190$GPa, and $I=150{10}^{6}m{m}^4$

Part $1$

Correct

Draw a free body diagram of the beam and solve the reactions $A_y$ and $C_y.$

Answer:

$A_y=13\mathrm{.}125,kN$

$C_y=,kN$

Using multiple attempts will impact your score.

Attempts: $1$ of $5$ used

$25\%$ score reduction after attempt $4$How to find M$($x$)$ on segment BC and solve for constants C$1,$ C$2,$ C$3$