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In programming, often the value of True is also 1, and False is 0. This means that: (x>5)*4 will return 4 if x is greater than 5 (because (x>5)==1), else 0.
Depending on your point of view, you may think that Tupper's self-referential formula is trivial, or totally awesome. ;) Though it's not funny, but one of very beautiful graphs is "The Love Graph". x = 16sin3 t y = 13 cos t − 5 cos 2t − 2 cos 3t − cos 4t x = 16 sin 3 t y = 13 cos t − 5 cos 2 t − 2 cos 3 t − cos 4 t.
I use this function to draw the normal distribution curve in this Desmos graph. I need a function like this (and/or functions manipulating variables within the main function) that can graph a skewed normal distribution curve. UPDATE: Thanks to Gerry Mason, I was able to get a working skewed normal distribution formula!
Here it is. Just click on the “functions” tab on the right hand side of the panel and scroll down. EDIT FOR CLARITY: Look at the text box closely.
1. there is a way in desmos to do and function you have to do something called nesting (putting a conditanal in a conditanol) example { {a=5:1}+ {b=2:1}=2:f (x)} – artistic blonde. Dec 4, 2021 at 11:44. Add a comment. 1 Answer. Sorted by:
I manually entered the 8 equations from the video into the Desmos Graphing Calculator: However, not only does the graph (set of equations) I have made not look like the first graph - when I zoom into the graph I made, I don't see any repeating fractal patterns.
Viewed 8k times. 2. What online graphing tools handle complex numbers well? Desmos is generally excellent by breaking functions down into their real and imaginary parts and plotting on the Euclidean plane. For example it can relatively easily graph: f: N → C f: N → C. f(x) = x ⋅ exp(2πilog2 3 x) f (x) = x ⋅ exp (2 π i log 2 3 x)
produces the following graph: The expressions in brackets restrict the domain and range of whatever comes before, whether it's an equation or inequality. If you want, you can make it a little nicer looking by also graphing x = 1 {0 ≤ y ≤ 3} x = 1 {0 ≤ y ≤ 3}, which gets you this graph: And finally, here's a Desmos-ified version of the ...
You should identify which "half" of the plane each inequality corresponds to (one side of each line shown in your graph). The region which lies on the proper side of all those lines is the intersection of the half-planes, and represents the solutions (if any) of the system of linear inequalities. $\endgroup$ –
This is a soft question. It's not difficult , say, to draw a point moving on the y =x2 y = x 2 parabola with Desmos. One can first declare that b =a2 b = a 2 , then define point P P as P = (a, b) P = (a, b) , and finally let vary a a. But this " method" does not work with the equation of a circle , first setting, say, a2 +b2 = 1 a 2 + b 2 = 1.