Academic Integrity: tutoring, explanations, and feedback — we don’t complete graded work or submit on a student’s behalf.

Problem 3: Recursive Branching The Koch curve, describes by Helge von Koch is a

ID: 3751630 • Letter: P

Question

Problem 3: Recursive Branching The Koch curve, describes by Helge von Koch is a fascinating curve, that is well suited to be created recursively For excellent graphics and information on how to construct the Koch curve please read the following: https://en.wikipedia.org/wiki/Koch_snowflake For this problem, you must download Kock.m from canvas. Your task is to read through the code and add comments to every line of executable code that is currently uncommented. You must re-upload to Canvas your commented version of the code DELIVERABLES Upload all the files below to Canvas according to the due date for your lab section tribNum.m makeChangeRecursive.m Koch.m Be sure to turn in ALL the functions requested and that they are named exactly as specified, including spelling and case.

Explanation / Answer

In recursive branching for Matlab,following code will be used:

function [tribNum] = tree2(root);

makeChangeRecursive=filednames(root);

koch=0;

if exist('f')==0

f=1

end

while f>0

for i=1:length(makeChangeRecursive);evL(['tribNum=root'.makeChangeRecursive{i}]);

if makeChangeRecursive{i}(1)=='b'

koch(f+1)=koch(f)+1

elseif makeChangeRecursive{i}=='a'

a(f+1)=a(f)+tribNum

elseif makeChangeRecursive{i}=='p'

p(f+1)=p(f)+tribNum

elseif makeChangeRecursive{i}=='1'

l(f+1)=l(f)+tribNum

end

f=f+1

s=isstruct(tribNum);

is s==1;

tree2(tribNum)

end

end

end

end

Hire Me For All Your Tutoring Needs
Integrity-first tutoring: clear explanations, guidance, and feedback.
Drop an Email at
drjack9650@gmail.com
Chat Now And Get Quote