TASK $3(OF3)$

At this point, you have seen the equation for the Reynolds number $($Re$)$ multiple times before. We will be using it onee nore now to help comeet all our algorithie problem solving tools together. Using the equation:

$Re-\frac{VL}{}$

Where:

ENED $1100-$ W$13$D$1$ HoM$$ork

PYtHon $2$: SEquENTLAL AND CoNdrtional

Vis the flud velocity $($SI unit: $\frac{m}{s})$

L is typical length $($SI unit: $m)$

$(l)$ is the dynamie viseosity of the fluid $($st mit $kg(m*s))$

$P($tho$)$ is the density of the fluid $(k\frac{g}{m^2})$

Create a Python program that will calculate the Rcynolds Nusiber using Four $(1)$ user inputs. Your progran should inform the user what units it expects their measurements to be in so that the viser does ant accidentally enter values from a different wit system, Ouput the iesalt,

Uding the program yon created, pot in additional code that will diplay $($outmu$)$ the Flow Jegime that conerposids to the calculated Reynolds Number. Note: these outpuls stald be Stringa.

Table $1$: Reynolds Numbers and Corresponding thow Kegimes

Rezuolds Number

$q,Re<mn>2</mn><mn>3</mn><mn>0</mn><mn>0</mn>$

$2300Re40p0$

$4000<mn>7</mn><mi>e</mi>$

Flow Regine

Likdy Laminar

In Transition

Likely Turbulent

Then, put in additional code that will allow your progran to display the message 'Error $-$ Out of Bounds" and then alap all other finctions or exito the propmon if the Dyamic Viscosity $($a$,$ mu$)$ inputed by die use is zero $(0).$