By applying the K$$rm$$n$-$Pohlhausen approximation, which consists of applying

the integral momentum equation with a fourth$-$degree polynomial, obtain the

solution for the boundary layer of a surface whose external flow velocity profile is

defined by U$($x$)=$ Ax$1/6,$ where A is a constant. From the solution

obtained, evaluate: $\backslash$delta $,\backslash$delta $*,\backslash$theta $,$ and $\backslash$tau $0.$