For problem $1,$

Part r: Find the constant term of the internal bending moment equation $M(x)$ for the

segment $5ax8a$

i$.$e$.$ if the internal bending moment is written in standard form as $M(x)=C_2{x}^2+C_{1}x+C_0.$

find $C_0$

Note: the coefficient corresponds to forces in N and distances in m

For problem $1,$

Part s: Find the equation for the internal axial force N for the segment $8ax10a($answer

should be in N $)$

Question $19$

For problem $1,$

Part u: Find the constant term of the internal shear force equation $V(x)$ for the segment $8$a

$x10$ a

i$.$e$.$ if the internal shear force is written in standard form as $V(x)=C_{1}x+C_0,$ find $C_0$

Note: the coefficient corresponds to forces in N and distances in m

Question $21$

$1\mathrm{.}5$ pts

For problem $1,$

Part v: Find the coefficient for the quadratic term of the internal bending moment equation

$M(x)$ for the segment $8ax10a$

i$.$e$.$ if the internal bending moment is written in standard form as $M(x)=C_2{x}^2+C_{1}x+C_0.$

find $C_2$

Note: the coefficient corresponds to forces in N and distances in m

Question $22$

For problem $1,$

Part $t$ Find the coefficient for the linear term of the internal shear force equation $V(x)$ for

the segment $8ax10a$

i$.$e$.$ if the internal shear force is written in standard form as $V(x)=C_{1}x+C_0,$ find $C_1$

Note: the coefficient corresponds to forces in N and distances in m

For problem $1,$

Part w: Find the coefficient for the linear term of the internal bending moment equation

$M(x)$ for the segment $8ax10a$

i$.$e$.$ if the internal bending moment is written in standard form as $M(x)=C_2{x}^2+C_{1}x+C_0.$

find $C_1$