$d=\frac{v_{0}cos}{g}(v_{0}sin+\sqrt[\phantom{2}]{(v_{0}sin{)}^2+2g{y}_0})$

Code has already been provided to define a function named projectileTracker that accepts values for $v_0,,y_0,$ and $x,$ and

assigns them to the variables ve$,$ theta, $y,$ and x respectively. The function defines two output variables: yPosition and

percentOfRange. Add commands to this function to compute the height, $y,$ corresponding to the given position stored in the

variable x as well as the percentage of the range that the projectile has traveled $($given by $\frac{x}{d}(100\%)).$ Assign these two results to

the output variables yPosition and percentOfRange respectively.

Note the values of ve$,$ theta, $y,$ and $x$ are supplied to the function when it is run by MATLAB grader. Be sure not to overwrite

these values in your code.$\%$Enter the commands for your function in the space below. Use the variable names specified in

$\%$the function definition command in line $1.$ Be sure to assign values to each of the output variables.