Calculate $d$ for the given inputs. This is a single scalar value. Assign this to the variable $d.$

Create a row vector of $200$ equally$-$spaced $x-$values starting at $0$ and ending at $d$ and assign to the variable $x.$

Create a row vector of $200y-$values that gives the height of the projectile corresponding to each $x$ in the fist output and assign to the variable $y.$

Determine the coordinates $(x,y)$ of the peak of the trajectory $($i$.$e$.$ the highest value of $y$ and the corresponding value of $x)$ and assign as a $2-$element row vector to the variable xyPeak. You will need to use the max function in a different way to extract both the maximum value and the location in the vector $($the index$)$ where that maximum value occurs. Please see Matlab documentation on the max function.

Solve this problem using only vectorized code with no loops or if statements. Points will be lost if you use these. Note the values of ve$,$ theta, and ye are supplied to the function when it is