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Updated by Evan Elizondo on 02/23/2020
1920 U8L1p2 Working with Recursive Reporters
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)