The kinetic energy of an object with mass $m$ and speed $V$ can be calculated as $KE=\frac{1}{2}m{V}^2.$

Using a simplified model, we can predict the mass and speed of the SpaceX Falcon $9$ rocket during takeoff as a function of time, as shown.

$\backslash$table$[[$Time $(s),0,10,20,30,40,50,60,70,80,90,100],[$Mass $(kg),549054,548627,548199,547772,547344,546916,546489,546061,545634,545206,544788],[$Speed $(\frac{m}{s}),0,246,491,737,983,1228,1474,1720,1965,2211,2457]]$

Create two $111$ arrays, one named $t$ containing the time $($in seconds$)$ and one named KE containing the kinetic energy of the rocket $($in GJ$)$ at the corresponding times.

Do not calculate the kinetic energy values by hand. Instead, first create arrays for the mass and speed, then use array operations to calculate the kinetic energy according to the following formula:

$K{E}_k=\frac{1}{2(10\frac{GJ}{J})}{m}_k{V}_k^2$

where kin$\{1,2,3,$dots,$11\}$ is the index in the array.