Fundamentals 12 min read

Drawing a Birthday Cake with Python Turtle Graphics

This article demonstrates how to use Python's turtle library to programmatically draw a birthday cake, explaining the motivation, step-by-step code implementation, and visual results, while also discussing code structure improvements and the mathematical concepts behind curve drawing.

Python Programming Learning Circle
Python Programming Learning Circle
Python Programming Learning Circle
Drawing a Birthday Cake with Python Turtle Graphics

Introduction: The author was inspired by a hand‑drawn cake on Bilibili and decided to recreate it using Python after learning the turtle module.

Code implementation: The full turtle script is provided, showing imports, helper functions drawX and drawY , background setup, and a series of drawing steps (1‑17) that create the cake layers, decorations, and a “Happy Birthday” text. The code is presented unchanged within tags.</p><pre><code>import turtle as t import math as m import random as r def drawX(a, i): angle = m.radians(i) return a * m.cos(angle) def drawY(b, i): angle = m.radians(i) return b * m.sin(angle) # 设置背景颜色,窗口位置以及大小 t.bgcolor("#d3dae8") t.setup(1000, 800) t.penup() t.goto(150, 0) t.pendown() # 1 t.pencolor("white") t.begin_fill() for i in range(360): x = drawX(150, i) y = drawY(60, i) t.goto(x, y) t.fillcolor("#fef5f7") t.end_fill() # 2 t.begin_fill() for i in range(180): x = drawX(150, -i) y = drawY(70, -i) t.goto(x, y) for i in range(180, 360): x = drawX(150, i) y = drawY(60, i) t.goto(x, y) t.fillcolor("#f2d7dd") t.end_fill() # 3 t.pu() t.goto(120, 0) t.pd() t.begin_fill() for i in range(360): x = drawX(120, i) y = drawY(48, i) t.goto(x, y) t.fillcolor("#cbd9f9") t.end_fill() # 4 t.begin_fill() t.pencolor("#fee48c") for i in range(540): x = drawX(120, i) y = drawY(48, i) + 70 t.goto(x, y) t.goto(-120, 0) t.fillcolor("#cbd9f9") t.end_fill() Visual result: An image of the rendered cake is included, and a brief note mentions a video demonstration (not uploaded). Summary points: The current code contains many repetitions and could be refactored for elegance. Drawing arbitrary curves required understanding of parametric equations; the author considered Fourier transforms but used simple parametric functions instead. The turtle goto function uses a Cartesian coordinate system, enabling the use of high‑school level parametric equations for custom shapes. Conclusion: The example highlights the importance of mathematics in programming graphics.

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Python Programming Learning Circle

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