Two solid steel shafts are connected by the gears shown. A torque of magnitude $T=500N.m$ is applied at D$.$ Knowing that:

Determine the maximum shearing stress in Shaft DC$.$

${}_{DC}=,$MPa

One possible correct answer is: $39\mathrm{.}79$

Determine the angle of twist for Shaft DC $(\frac{O}{{?}_{\frac{D}{C}}}).$

${}_{\frac{D}{C}}=$ radians

One possible correct answer is: $0\mathrm{.}0233$

Determine the torque exerted on Shaft BA $($T $BA)$

$T_{BA}=$

N$.$m

$$

$q,$

$q,$

$$

$q,$

$q,$

One possible correct answer is: $1000$

Determine the angle of twist of end $A(\frac{O}{{?}_A}).{}_A=$ radians

$q,$

One possible correct answer is: $0$

Assume that the angle of twits at gear C $(\frac{O}{{?}_c})=0\mathrm{.}5$rad, determine the angle of twist at gear $B(\frac{O}{{?}_B}).$

${}_B=$ radians

$$

One possible correct answer is: $0\mathrm{.}25$