function $[$total$\_$distance, num$\_$bounces$\_$required, distances$]=$ BallBounce$($h$1,$ e$)$

$\%$ Compute total distance traveled

total$\_$distance $=$ h$1*((1+$ e$^2)/(1-$ e$^2))$;

$\%$ Initialize variables

distance $=$ h$1$;

num$\_$bounces $=0$;

distances $=[]$;

$\%$ Iterate until the condition is met

while distance $<mtext></mtext><mn>0</mn><mn>.</mn><mn>9</mn><mn>5</mn><mtext></mtext><mi>*</mi>$ total$\_$distance

$\%$ Update distance traveled and number of bounces

distance $=$ distance $+2*$ e $*$ distance;

num$\_$bounces $=$ num$\_$bounces $+1$;

$\%$ Store distance in the vector

distances $=[$distances$,$ distance$]$;

end

$\%$ Store the last distance in the vector

distances $=[$distances$,$ distance$]$;

$\%$ Output the total distance and number of bounces required

num$\_$bounces$\_$required $=$ num$\_$bounces;

end$\}$

call code

h$1=1$;

e $=0\mathrm{.}7$;

$[$TotalDist$,$BounceOut,z$]=$ BallBounce$($h$1,$e$)$

Check distance as a function of number of

bounces.

Variable z must be of size $[18].$ It is currently of size $[13].$ Check where the

variable is assigned a value.

Make sure your output here is a vector. Also make sure the last element

of the vector is the distance traveled for the number of bounces that

satisfies the minimum distance traveled condition.