Show me the steps to solve $2\mathrm{.}36.$ A typical vibration isolation device consists of a rubber cylinder of diameter $d$ com$-$

pressed inside of a steel cylinder by a force $Q$ applied to a steel rod, as schemati$-$

cally depicted in Fig. P$2\mathrm{.}36.$ Find, in terms of $d,Q,$ and Poisson's ratio $v$ for the

rubber, as needed: $($a$)$ an expression for the lateral pressure $p$ between the rubber

and the steel cylinder and $($b$)$ the lateral pressure $p$ between the rubber and the steel

cylinder for $d=50mm,v=0\mathrm{.}3,$ and $Q=5kN.$ Assumptions: $1.$ Friction between

the rubber and steel can be neglected; $2.$ The steel cylinder and rod are rigid.