For question 1 on Assignment \#1, you were tasked with determining what was the correct equation for Q, th volumetric flow rate of the INF in the annular gap. The correct equation was: Q=8Ro4LP[1(RoRi)4ln(RiRo)[1(RoRi)2]2]4 Using this piece of information, calculate Vavg(m/s) and then the Reynolds number for the following conditions: Glycerin at 20C, a very viscous fluid (1.4 Pas), is the INF in the annular space Ro=10mmRi=2mmP/L=30kPa/m Based on your calculation of the Reynolds number, what can you conclude about the existence of laminar flow conditions? The axial velocity profile v2(r) for the system described above is as follows: vz(r)=41LP[Ro2r2+ln(Ro/Ri)Ro2Ri2lnRor] Equation 7.98 from Vlachopoulos' book Using Excel (or another suitable software), plot the axial velocity profile for the conditions given in part a). In order to match the physical nature of the system, plot the axial velocity (vz(r)) on the x-axis and the radial distance (r) on the y-axis. The range of y values should be from 0 to +R0 be VERY careful about what happens in the range of y values from 0 to +R