Unresolved Detail In Plotted Equations

What have you done?!

$y=\mod \left(x^2,y^2\right)$

i just got crazy

Here's a simple one: x^(log_x y)=y
aka
x^{\log _xy}=y

x=sec((x)²+(y)²)

\sin xy=\frac{\tan y+x^2}{x!!y^{\frac{2\pi }{3}}+\left|\sqrt{xy}\right|}

y = |y| tan x

y = |y| tan x

um try this:

floor(2x)+floor(2y)>=floor(x)+floor(y)+floor(x+y)

\sqrt{\frac{\csc x}{\sin x^2}}^{-1}

\frac{x^{\frac{2\cdot \sqrt{x}}{6\sqrt{y}}}}{x^{3\sqrt{\frac{xyy}{\frac{yxx}{xyy}}}}}=y^{\frac{\sqrt{\left(\sqrt{x\sqrt{y+\sqrt{x^{2^{2\cdot \sqrt{x}}}x}}}\right)}}{\left(\sqrt{x^{\sqrt{\frac{2\cdot \sqrt{x}}{6\sqrt{y}}}}}\cdot \frac{0.3xxx}{0.3y}\right)}}\cdot \frac{\left(4x^{-2}\sqrt{x^{-y}-\frac{x}{y^{222}}}\right)}{xy^{3\sqrt{xx}}}
does not show the saying but works the same.

\sqrt{x\sqrt{x\sqrt{x\sqrt{x\sqrt{x\sqrt{x\sqrt{x\sqrt{x\sqrt{x\sqrt{x\sqrt{x\sqrt{x\sqrt{x\sqrt{x\sin \left(x\right)}}}}}}}}}}}}}}

I have a question: I was simplifying an equation someone commented on here last June and on one side of the equation I had (1/ln(x/y))/(1/ln(x/y)). Now, naturally, this would simplify to 1 with no change to the graph, but when I do that, it flips on the y-axis. Is this correct, or is it just an error in the calculator?

(Now, before you call me stupid, I'm a junior in High School who is currently taking Algebra 2 and hasn't taken a day in any form of calculus. I'm just fiddling around with the graphing calculator.)

Here's the unsimplified equation:
\frac{\frac{\tan \left(\cos \left(\sin x\right)\right)}{\left(\cos xy\right)\cdot \frac{\ln \frac{y}{x}}{\cos xy}}}{\frac{\tan \left(\cos \left(\sin x\right)\right)}{\left(\cos xy\right)\cdot \frac{\ln \frac{y}{x}}{\cos xy}}\cdot \frac{\frac{\tan \left(\cos \left(\sin y\right)\right)}{\left(\cos xy\right)\cdot \frac{\sin xy}{x}}}{\left(\cos xy\right)\cdot \frac{\sin xy}{x}}}=\frac{\frac{\tan \left(\cos \left(\sin y\right)\right)}{\left(\cos xy\right)\cdot \frac{\sin xy}{x}}}{\left(\cos xy\right)\cdot \frac{\sin xy}{x}}

And this is the most I can simplify from it:
\frac{\frac{1}{\ln \frac{y}{x}}}{\frac{1}{\ln \frac{y}{x}}}=\left(\frac{\tan \left(\cos \left(\sin y\right)\right)}{\left(\left(\cos xy\right)\cdot \frac{\sin xy}{x}\right)^2}\right)^2

y=\sum _{n=x}^yn

@Phillip Varnston the natural log of a negative number is undefined. this creates a domain restriction in the graph. removing the logs allows negative values of x to be defined.

https://www.desmos.com/calculator/p2yid2mrzz
I think the plotter hates me now.

y^x=3^(2x+1)

\tan y^a=\tan x^a

Where you click the play button for a

x^n+y^m\ =\ x^{\left(n\ +\ \frac{\log \left(1\ +\ x^{\left(\frac{m\log \left(y\right)}{\log \left(x\right)}-n\right)}\right)}{\log \left(x\right)}\right)}

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

5=(1-acsc((x*4)^2+(y*4)^2))/1000

Well this graphs sinx https://www.desmos.com/calculator/vzltqmzu5u but for some reason at 30 and maybe even before if you zoom in enough it gets weird I'm guessing it has to do with the calculator itself and not the equation.

Bow down to your new king universe https://www.desmos.com/calculator/apwdcvbrty It is very laggy

Try this:
r=3.5-1.5*\cos(θ)*sqrrt(1.3+\sin(θ))+cos(2θ)-3*sin(θ)+0.7cos(12.2θ)

Example: sin(x)=cos(y) ( ͡° ͜ʖ ͡°)

For a universe of circles and ovals: 2=\left(y\cos \left(x\right)+y\sin \left(\frac{\pi }{5}\right)+x\cos \left(y\right)+\left(x\sin \left(\frac{2\pi }{5}\right)\right)+y\cos \left(x\right)+y\sin \left(\frac{3\pi }{5}\right)+x\cos \left(y\right)+x\sin \left(\frac{4\pi }{5}\right)+y\cos \left(x\right)+y\sin \left(\frac{5\pi }{5}\right)\right)

(sinx)^(siny)=siny Discover the language of the ancients.

sinx>=y^4(sinx)+sin4y/cosx!

Do -|sin x|=tan y for an instant ocean.

y=tan(xy)^x will murder your computer, if not, try

y=tan(xya)^x and activate the slider. Boom.