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 by Firstname Lastname on 02/23/2020
1920 U8L1p2 Working with Recursive Reporters (starter file)
Week 11: Recursion II Unit 8 Lab 1: Recursive Reporters Working with Recursive Reporters1. What is the base case in the script above? Why is it necessary? How does it work in this script?2. The tree command had two recursive calls, but this code has only one. Why?3. In Unit 7, you built a triangle fractal block. Build a block that reports the total number of triangles formed in a level n triangle fractal:LABEL will stamp text on the stage at the given font size. The direction of the text is the direction the sprite is facing, and color will match the pen color.Hello!121datamapmany1data lists11110i121contcatchtagcontcatchtagSpriteSpriteif level is one then
draw a trangle of size
else
repeat three times
move size
draw triangular fractal at one less level and half the size
rotate cloclwise 120if level is one then
draw a trangle of size
else
repeat three times
move size
rotate cloclwise 120
draw triangular fractal at one less level and half the size
Draw this design on paper.
if level is one then
draw a trangle of size
else
repeat three times
move size
rotate cloclwise 60
draw triangular fractal at one less level and half the size
rotate cloclwise 60Draw this design on paper.
if level is one then
draw a trangle of size
else
repeat three times
move size
rotate cloclwise -30 (counter clockwise 30)
draw triangular fractal at one less level and half the size
rotate cloclwise 150 (-30 + 150 = 120 degrees)