Unresolved Detail In Plotted Equations

sin(x^2)+sin(y^2)=0
Utter madness

sin(x/y - y/x)=0

\tan \left(\operatorname{arcsinh}\left(1-x^{\operatorname{arccoth}\left(\frac{\csc \left(\operatorname{nPr}\left(x,5\right)\right)}{1\cdot y^{\left(\operatorname{arccsc}\left(y+1\right)\right)}}\right)}-y\right)\right)=\operatorname{arctanh}\left(\sin \left(x\left(y^{\left(x-\sin 5x\right)}\right)\right)\right)

...

\tan \left(\sin x^2\right)=\arctan \left(\sin y^2\right)

y=20cos(2/7x)tan(y!^x!)sin(1/3y)

It's a queso turkey surprise!

https://www.desmos.com/calculator/pqeaormesm oops

y^{-2}=\left|\left(3x\right)\right|^{3x}

-f\left|\left(xy\right)\right|=-\left(x^{\frac{2y}{x}\cdot -f}\right)

NOTE: Add a slider to f in the second one.

\frac{\sin xxxxyyyyy}{\frac{\sin x}{\sin y}}=y

\left(\sin \left(xy\left(\tan \left(x\right)\cdot \cos \left(y\right)\right)\right)\right)=y

\frac{\left(\sin \left(xy\left(\tan \left(x\right)\cdot \cos \left(y\right)\right)\right)\right)}{\sin \left(x^{\frac{x}{y}}\right)}=y

https://www.desmos.com/calculator/wm6djsyczg

play the slider to see movement

x^y=\cos \left(x\right)

if you zoom out, beware of lag(bad pc's)

I saw a recurring pattern of basically sinx=siny here... so I took that and built a holy pattern of greatness:

$\tan \left(\frac{1x}{\cos \left(y\right)}\right)\le \tan \left(\frac{1y}{\cos \left(x\right)}\right)$

Or here: 

https://www.desmos.com/calculator/e5chnxhsdl

y=x!^{\sin \left(\frac{y}{\sqrt{\tan \left(x\right)}}\right)}

Is cool.

x=sin(x^y) y=cos(y^x)

\left|\operatorname{round}\left(y!\right)+\operatorname{floor}\left(x!\right)\right|=\operatorname{ceil}\left(xy!\right)

try y^a=sin(xb) or any other function

like this:

https://www.desmos.com/calculator/rwemciyjui

8\cdot x^{\log 9^x}=\ \ln y just kills it

The effect of this unresolved detailing issue made a red cross logo for me!

Copy and paste to help spread Red Cross!

(p)cos((x^2)(sin(y^2)))=(q)cos((y^2)(sin(x^2)))

- p and q are sliders - press play and watch the lag

send to me your calculator breaking equations

look for graphs called crazy

\sin \left(\cos \left(\tan \left(x^y\right)\right)\right)=\sin \left(\cos \left(\tan \left(y^x\right)\right)\right)

I compiled A bunch found on this thread and a few of my own, all of them are hidden and turn them on at your own risk. My computer could handle about 6 or 7 before it started lagging but not all computers are the same

https://www.desmos.com/calculator/gktoiurlai

$\left(\log _x\left(\tan \left(y^x\right)\right)\right)^{\frac{\operatorname{sign}\left(\sin \left(x^{\sin \left(y\right)}\right)\right)}{\sqrt[\cos x]{\operatorname{sign}\left(x^{y\sin \left(x\right)}\right)}}}=0.5$

Square root of xy = x^y is one

I just broke desmos: |sinx^y|=|y^sinx|

https://www.desmos.com/calculator/jjn6maeivj 

i think i broke desmos even more https://www.desmos.com/calculator/4oyilidgdu

i don't need repeats of those already given. the graph is already lagging like crasy

\left(\sin x\right)^{\left(\cos y\right)}=\left(\cos x\right)^{\left(\sin y\right)} would make a nice wallpaper...