with turtle in python: Fractals are fun at every level. (Draw the Koch snowflake) The Koch snowflake is one of the earliest fractals to have been described. The snowflake has a finite area bounded by an infinitely long line. It can be constructed as follows, starting with an equilateral triangle and doing the following for each side: 1. divide the line segment into three segments of equal length. 2. draw an equilateral triangle pointing outward that has the middle segment from step 1 as its base. remove the line segment that is the base of the triangle from step 2. The recipe for a level n Koch Snowflake: {this is a comment} {draw a triangle with fancy sides} do 3 times: do f(n) turn left 120 degrees f(n): {draw a fancy side} if n = 0: drive forward 1 unit else: {draw _/\_ (from right to left}} do f(n-1) turn right 60 degrees do f(n-1) turn left 120 degrees do f(n-1) turn right 60 degrees do f(n-1)
Hii, I have done this exact same question using a slightly bit different approach before. Using a recursive method to draw a fractal line of given number of levels, and repeat it 3 times with varying angle. Here is the completed code for this problem. Comments are included, go through it, learn how things work and let me know if you have any doubts or if you need anything to change. If you are satisfied with the solution, please rate the answer. Thanks
#code
import turtle
#recursive method to draw a fractal line with given distance,
angle and levels
def drawFractalLine(distance,angle,level):
#checking if level is 0 (base
condition)
if level==0:
#turning left angle
degrees
turtle.left(angle)
#moving turtle in
distance
turtle.forward(distance)
#turning right to
get back to original direction
turtle.right(angle)
return
#end of recursive calls
#drawing a line 1/3 rd of the total distance in
same direction, with one less level
drawFractalLine(distance/3,angle,level-1)
# drawing a line 1/3 rd of the total
distance in direction +60 degrees,
# with one less level
drawFractalLine(distance / 3, angle + 60,
level - 1)
# drawing a line 1/3 rd of the total
distance in direction -60 degrees,
# with one less level
drawFractalLine(distance / 3, angle - 60,
level - 1)
# drawing a line 1/3 rd of the total
distance in same direction, with one less level
drawFractalLine(distance / 3, angle, level
- 1)
#method to draw a koch snowflake of given width and
levels
def drawKochSnowflake(width,levels):
#drawing first fractal line
drawFractalLine(width, 0, levels)
# drawing second fractal line
drawFractalLine(width, -120, levels)
# drawing third fractal line
drawFractalLine(width, 120, levels)
def main():
#maximum speed for drawing
turtle.speed(0)
#drawing a snowflake with 200 width and
levels = 3
drawKochSnowflake(200,3)
#hiding turtle after drawing
turtle.ht()
#finishing drawing
turtle.done()
main()
#output

with turtle in python: Fractals are fun at every level. (Draw the Koch snowflake) The Koch...
The Koch snowflake is a fractal shape. At level 0, the shape is an equilateral triangle. At level 1, each line segment is split into four equal parts, producing an equilateral bump in the middle of each segment. Figure 7-15 shows these shapes at levels 0, 1, and 2. Figure 7-15 First three levels of a Koch snowflake Figure 7-15 First three levels of a Koch snowflake At the top level, the script uses a function drawFractalLine to draw three...
Part II - Snowflake Island 0r The fractal called snowflake island (or Koch's snowflake) is constructed as follows be You will make foam versions of each iteration you create. It will help iteration as a pattern for you to cut out of the foam. Step 1: Begin with cutting out an equilateral triangle. to make paper versions of each rever you see a straight line, draw an equilateral triangle on the middle third of the line segment and erase its...
Part II - Snowflake Island 0r The fractal called snowflake island (or Koch's snowflake) is constructed as follows be You will make foam versions of each iteration you create. It will help iteration as a pattern for you to cut out of the foam. Step 1: Begin with cutting out an equilateral triangle. to make paper versions of each rever you see a straight line, draw an equilateral triangle on the middle third of the line segment and erase its...
This is what I am supposed to do: I think he wants us to do this in Java. Thank you! Fractals (a) Write a function in Racket to create a Koch curve fractal. The Koch curve can be constructed by starting with a line (segment), then recursively altering each line segment as follows: divide the line segment into three segments of equal length. draw an equilateral triangle that has the middle segment from step 1 as its base and points...
Using python
Here is the code
import turtle
def draw_triangle(vertex, length, k):
'''
Draw a triangle at depth k given the bottom vertex.
vertex: a tuple (x,y) that gives the coordinates of the bottom
vertex.
When k=0, vertex is the left bottom vertex for the outside
triangle.
length: the length of the original outside triangle (the
biggest one).
k: the depth of the input triangle.
As k increases by 1, the triangles shrink to a smaller
size.
When k=0, the...
Hi, can you help me add these requirements in my Turtle python program. The program is supposed to run an Olympics skating game. The program is below the requirements. Thanks Requirements -Your race will be random generated so each time there is a possibility that a different winner. -Have a countdown of “READY” “SET” “GO” appear on the screen and then the turtles take off. -Have the program tell the winner[s]. -Award Medals. -User may guess who will win. -Allow...
Write a program called draw_shapes.py.
In your program,
Create a block header with:
your name
the date
a short description of what the program does:
Assignment 5: Draw shapes using turtle
Import the turtle module.
Create a window and screen (canvas) where your turtle will
draw. Make the window 400 pixels wide x 400 pixels high and give it
an indigo background and a title of "Shapes". Use this code to
create a window object:
# a place for the...
if some can help me one answer of each segment that would be
legendary, yall can answers the easist ones,
Choose one of the following to explain, attaching a diagram to help illustrate your answer. Your peers will not be able to see your videos 1. What is the difference between the sine of an angle and the cosine of an angle? Use a triangle diagram to illustrate. 2. What is the difference between tangent and inverse tangent? Use a...
Suppose a certain baseball diamond is a square 60 feet on a side. The pitching rubber is located 40.5 feet from home plate on a line joining home plate and second base. (a) How far is it from the pitching rubber to first base? (b) How far is it from the pitching rubber to second base? (c) If a pitcher faces home plate, through what angle does he need to turn to face first base? (a) The distance from the...
Consider 1-2 Vr? + y + 3 LLL da dydar. V1-38-98 V +y + y2 +22 +y +22-2 the origin to the point (2, y, ) makes with the z-axis is a new angle which we will label o, and we label the length of the line segment p. We can now determine the remaining side-lengths of our new triangle. Let us try to label our point (2, y, z) in only p and 6. Our labeled triangle gives us...