Consider a plant whose drag coefficient, Cd$,$ is given by the equation Cd$=-\mathrm{.}087*$In$($Re$)+1\mathrm{.}34$ where Re is the Reynolds number. Remember Reynolds number is defined as the velocity times the

diameter of vegetation divided by the kinematic viscosity of water, $1*10^-6($m$2/$s$).$ The vegetation can be approximated as a cylinder with a diameter, D$,$ of $4\mathrm{.}1$ cm and height of $22$cm$.$ The vegetation

is uprooted when the force on the vegetation exceeds $3\mathrm{.}7$ Newton. Determine at what velocity the drag force exceeds the uprooting force?