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♂ !!! U U 금 신 뭉 100% ▼ Normal text Calibri 1 2 3 4 5 6 7 8 9 10 11 12 13 12 if 2 + def randomwalk (steps): name Model 3 Turtie Graphics The turtle module can be used to create graphics. Create a new file draw.py (in the same directory), and enter the following code. Run the program and see what happens. import move import turtle turtle.shape ("turtle") turtle.color ("green") B I for i in range (steps): turtle.bye () == 3 turtle.left (move. angle()) turtle. forward (10) "1 randomwalk (100) U A main ": 4 5 DE = ▼ ▼ ⠀ • ≤ ≤ X 6 Questions (10 min) 18. For each outcome, describe the type of edit necessary to draw.py and move.py: a) a blue turtle Start time: b) a longer simulation c) a smaller range of angles (e.g., -45 to 45) that define the direction of the turtle d) a random range of integers (e.g., 10 to 20) that define the length of a turtle move 19. Describe the type of edit necessary to produce the same outcome in Question #18d if the argument of forward is move.length() instead of 10: 7 Ju : ♂ !!! U U 금 신 뭉 100% ▼ Normal text Calibri 1 2 3 4 5 6 7 8 9 10 11 12 13 12 if 2 + def randomwalk (steps): name Model 3 Turtie Graphics The turtle module can be used to create graphics. Create a new file draw.py (in the same directory), and enter the following code. Run the program and see what happens. import move import turtle turtle.shape ("turtle") turtle.color ("green") B I for i in range (steps): turtle.bye () == 3 turtle.left (move. angle()) turtle. forward (10) "1 randomwalk (100) U A main ": 4 5 DE = ▼ ▼ ⠀ • ≤ ≤ X 6 Questions (10 min) 18. For each outcome, describe the type of edit necessary to draw.py and move.py: a) a blue turtle Start time: b) a longer simulation c) a smaller range of angles (e.g., -45 to 45) that define the direction of the turtle d) a random range of integers (e.g., 10 to 20) that define the length of a turtle move 19. Describe the type of edit necessary to produce the same outcome in Question #18d if the argument of forward is move.length() instead of 10: 7 Ju :
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Related Book For
Income Tax Fundamentals 2013
ISBN: 9781285586618
31st Edition
Authors: Gerald E. Whittenburg, Martha Altus Buller, Steven L Gill
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