Required Information

You contact the jumpers used to generate the data in the table "Data for the mass and associated terminal velocities of a

number of jumpers" and measure their frontal areas. The resulting values, which are ordered in the same sequence as the

corresponding values in table "Data for the mass and associated terminal velocities of a number of jumpers" are

Data for the mass and associated terminal velocities of a number of jumpers

$c_d=\frac{C_{D}A}{2}=>C_D=\frac{2r_d}{A}$

$c_d=\frac{m*g}{v_t^2}$

NOTE: This is a multi$-$part question. Once an answer is submitted, you will be unable to return to this part.

If the air density is $=1\mathrm{.}223k\frac{g}{m^3},$ use Python to compute values of the dimensionless drag coefficient, $C_D.$

The values of the drag coefficient are

$C_D=[|||]$