Desmos Portrait Sketch (2025)

I need a talented individual to create a highly detailed and accurate portrait using the Desmos graphing calculator. The final entry should feature a precise depiction of facial features, well-executed shading, a sense of depth, and a balanced overall composition.

Requirements (more on the picture with the table)
1 step: -Important:
Picture’s center is at (31.75,47)
The width: 63.5
The height: 94.2
(You'll see this on desmos site while uploading my picture, I attached an image of how it should look like)
https://www.desmos.com/calculator

-You can adjust the grid settings for more convenient process (check the attached images)

- I already started doing this, so just add more functions to mine to finish my picture (You can change the eyes and the nose if you can do bette, don't touch other things);
-HAS TO BE DONE IN DESMOS GRAPHING CALCULATOR
-12 types of functions, shown on images attached with examples
-At least 100 functions
-Sort the functions in folders as shown on attached image (by pressing "+" on the left menu, you can add folders and expressions)
-Don't try to waste your time in chatGPT, I wasted 2 days, it cannot make it
-It's not hard, just takes time. I think 12-14 hours is enough
-For a good fast work I'll give tips

-FOR ANY QUESTIONS MY INSTAGRAM:
andpetrosyann

The Final Result:
-Image of what you get
-Functions one by one sorted with titles in any txt file
Deadline: June 8, 11:30PM, Los Angeles Time, Pacific Time (PT)

Functions I used (copy and paste one by one):

y\ =\ 0.14\left(x-30.9\right)^{2}+33\left\{27.9<x\le34\right\}
y\ =\ 0.12\left(x-29.25\right)^{2}+34.05\left\{23<x\le27.93\right\}
y\ =\ -0.1265\left(x-44.517\right)^{2}+40\left\{35.5<x\le38.899\right\}
y\ =\ -1.2\left(x-36.5\right)^{2}+30.9\left\{34.385<x\le35.6\right\}
y\ =\ -60\left(x-36.9\right)^{2}+36.1\left\{36.644<x\le36.8791\right\}
y=-0.14\left(x-30\right)^{2}+28.23\left\{30.01<x\le34.386\right\}
y=0.059\left(x-30.326\right)^{2}+33.54\left\{34<x\le39\right\}
y=0.145\left(x-35\right)^{2}+35.66\left\{39<x\le46.6\right\}
y=20\left(x-20.37\right)^{2}+48\left\{19.8<x\le20.13\right\}
y=0.7\left(x-32.6\right)^{2}+44\left\{31.58<x\le33.4\right\}
y=-1.049\left(x-30.78\right)^{2}+45.4\left\{30.3<x\le31.58\right\}
y\ =\ 0.9\left(x-30\right)^{2}+45.0778\left\{29.83<x\le30.302\right\}
y\ =\ -\left(x-34\right)^{2}+44.81\left\{33.381<x\le34.33\right\}

y=0\left\{0<x\le63.15\right\}
x=0\left\{0<y\le93.9\right\}
y\ =\ 93.9\left\{0<x\le63.15\right\}
x=63.15\left\{0<y\le93.9\right\}

y\ =\ -16.8\sqrt{\left(x-12.2\right)}+31.1\left\{3<x\le15.6\right\}
y\ =\ -17\sqrt{-x+43}+30\left\{39.8<x\le50.6\right\}
y\ =\ 6.7\sqrt{x-19.8}+54.3\left\{19.8007<x<24\right\}

y\ =\ 0.68x+29.5\left\{3<x\le15\right\}
y\ =\ 1.48x+18.6\left\{13.625<x\le19.4\right\}
y\ =\ 3.8x-15\left\{12.17<x\le14.26\right\}
y\ =\ 1.58x+26.8\left\{0<x\le2.99\right\}

y\ =25\left(0.09x-3.036\right)^{3}+33.5\left\{38.9<x\le41.315\right\}
y\ =\ -0.0078\left(x-35.64\right)^{3}+26.84\left\{25<x\le30\right\}

y=\left(\frac{1}{1.245}\right)^{\left(x-31.9\right)}+31.7\left\{21.9<x<25\right\}
y=4^{\left(x-30.5\right)}+46.3\left\{29.83<x<31.7\right\}
y=\frac{1}{6}^{\left(x-35.9\right)}+45\left\{35.3<x<35.6\right\}

x\ =\ 0.019\left(y-50.38\right)^{2}+20.1005\left\{40.6473<y\le49.15\right\}

(x-38.56)^{2}+\left(\frac{\left(y-52.65\right)}{1.28}\right)^{2}=0.13
(x-38.56)^{2}+\left(\frac{\left(y-52.65\right)}{1.28}\right)^{2}=1.2

\left(\frac{x-30}{1.05}\right)^{2}+\left(\frac{y-45.9}{1.3}\right)^{2}=0.4\ \left\{x\le29.83\right\}\left\{y<46.73\right\}

(x-34.7276)^{2}+\left(\frac{\left(y-45.98\right)}{1.5}\right)^{2}=1\left\{35.6\le x\le37.83\right\}\left\{45.9<y<46.9\right\}

(x-34.7276)^{2}+\left(\frac{\left(y-45.98\right)}{1.396}\right)^{2}=1\left\{34.3\le x\le35.8\right\}\left\{44.5<y<46\right\}

Just in case:
• Linear Functions
• Inequalities (for shading)
• Exponential, Quadratic, Cubic, Radical, Rational, Absolute Value, Logarithmic, Polynomial and Trig Functions
• Circles
• Sleeping Parabolas

Winner