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Updated by Jose Torres on 03/13/2020
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)