MATLAB: AN INTRODUCTION WITH APPLICATIO
6th Edition
ISBN: 9781119626596
Author: GILAT
Publisher: WILEY
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Chapter 6, Problem 35P
The Sierpinski triangle can be implemented in MATLAB by plotting points iteratively according to one of the following three rules that are selected randomly with equal probability.
Rule 1:= xn+1= 0.5xn. yn+1 = 0.5yn
Rule 2: = xn+1=0.5xn+ 0.25, yn+1= 0.5yn+ (
Rule 3: = xn+1=0.5xn+0.5, yn+1= 0.5yn
Write a program in a script file that calculates the x and y
plots y versus x as individual points [use plot (x. y,’^’)]. Start with x1= 0 and y1= 0. Run the program four times with 10,100, 1,000, and 10,000 iterations.
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Chapter 6 Solutions
MATLAB: AN INTRODUCTION WITH APPLICATIO
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