Using Python

10.37 Implement a function that draws patterns of squares like this: (a) To get started, first implement function square() that takes as input a Turtle object and three integers x, y, and s and makes the Turtle object trace a square of side length s centered at coordinates (x, y). >>> from turtle import Screen, Turtle >>> s = Screen() >>> t = Turtle() >>> t.pensize(2) >>> square(t, 0, 0, 200) #draws the square (b) Now implement recursive function squares() that takes the same inputs as function square plus an integer n and draws a pattern of squares. When n = 0, nothing is drawn. When n = 1, the same square drawn by square(t, 0, 0, 200) is drawn. When n = 2 the pattern is: Each of the four small squares is centered at an endpoint of the large square and has length 1/2.2 of the original square. When n = 3, the pattern is:

10.37 Implement a function that draws patterns of squares like this (a) To get started, first implement function square O that takes as input a Turtle object and three integers x, y, and s and makes the Turtle object trace a square of side length s centered at coordinates (x, y) >>> from turtle import Screen, Turtl>> s = Screen() >>> t = Turtle() >>>t.pensize(2) >>> square (t, 0, 0, 200) # draws the square (b) Now implement recursive function squares ) that takes the same inputs as function square plus an integer n and draws a pattern of squares. When n 0, nothing is drawn. When n -1, the same square drawn by square(t, 0, 0, 200) is drawn When n 2 the pattern is Each of the four small squares is centered at an endpoint of the large square and has length 1/2.2 of the original square. When n = 3, the pattern is 10.37 Implement a function that draws patterns of squares like this (a) To get started, first implement function square O that takes as input a Turtle object and three integers x, y, and s and makes the Turtle object trace a square of side length s centered at coordinates (x, y) >>> from turtle import Screen, Turtl>> s = Screen() >>> t = Turtle() >>>t.pensize(2) >>> square (t, 0, 0, 200) # draws the square (b) Now implement recursive function squares ) that takes the same inputs as function square plus an integer n and draws a pattern of squares. When n 0, nothing is drawn. When n -1, the same square drawn by square(t, 0, 0, 200) is drawn When n 2 the pattern is Each of the four small squares is centered at an endpoint of the large square and has length 1/2.2 of the original square. When n = 3, the pattern is