Please answer it in python using function turtle -Write a polygon(nb cotes.dimension) function that plots a polygon that is regular to nb cotes sides (triangle, square, pentagon, hexagon ..) and whose length of a east side. The first side drawn should be horizontal and you should rotate in clockwise (see figure opposite). polygone (6,50) -Write a function diametre polygone(nb_cotes dimension) that returns the diameter a regular polygon with nb cotes length dimension. This diameter is given by the next formula, with n number of sides and c the length of the side (do not forget to import the math module): C sin (п/п)

Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Please answer it in python using function turtle
-Write a polygon(nb cotes.dimension) function that plots a polygon that is regular to
nb cotes sides (triangle, square, pentagon, hexagon..) and whose length of a
east side. The first side drawn should be horizontal and you should rotate in
clockwise (see figure opposite).
polygone (6,50)
-Write a function diametre polygone(nb cotes dimension) that returns the diameter
a regular polygon with nb cotes length dimension. This diameter is given by the
next formula, with n number of sides and c the length of the side (do not forget
to import the math module):
C
sin (T/n)
Transcribed Image Text:Please answer it in python using function turtle -Write a polygon(nb cotes.dimension) function that plots a polygon that is regular to nb cotes sides (triangle, square, pentagon, hexagon..) and whose length of a east side. The first side drawn should be horizontal and you should rotate in clockwise (see figure opposite). polygone (6,50) -Write a function diametre polygone(nb cotes dimension) that returns the diameter a regular polygon with nb cotes length dimension. This diameter is given by the next formula, with n number of sides and c the length of the side (do not forget to import the math module): C sin (T/n)
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