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I am the math king. Feel free to ask me any math problem.
Running calculations, this doesn't work.
3(3)=9+1=10
10/2=5
5(3)=15+1=16
16/2=8
8/2=4
4/2=2
2/2=1
#85 if the contrary were true, the so called colatz conjecture would not have a 1 million $ prize attached
You take 3 random points on a sphere and connect all of them making a tetrahedron. What's the probability that it contains the center of the the sphere?
This is one of my favorite problems from youtuber 3blue1brown. Check it out if you want.
What is 6 trillion divided by 100 million times e1.500,00000,000,000 plus 3453834 subtract 675594 divided by the square root of 23423454234
Green is cos(x). Red is sin(x). Purple one is x^5 or x^3 (after trying both in desmos I feel x^5 is the correct one but I'm not sure because the scale might have differed). Blue is same thing as purple but add a - before it. Black is 1/(cos(x)). Orange is 1/(sin(x)). Next time try to make it less messy lol, took me long enough just to tell apart the colours. Also I'm damn tired rn so I might have done some mistake.
Green is cos(x). Red is sin(x). Purple one is x^5 or x^3 (after trying both in desmos I feel x^5 is the correct one but I'm not sure because the scale might have differed). Blue is same thing as purple but add a - before it. Black is 1/(cos(x)). Orange is 1/(sin(x)). Next time try to make it less messy lol, took me long enough just to tell apart the colours. Also I'm damn tired rn so I might have done some mistake.
purple one is not power of x, it loops on the graph
the purple line is actually the function tan(x)
the functions shown on the graph are the regular trigonometric functions, their curves can be recognized by the distinct features:
sine waves and cosine waves often look like literal waves
tangent functions always loop the graph, going from negative infinity to infinity.
secant functions (1/sin(x) and 1/cos(x)) always loop around the graph more like a parabola, always capping at 1 and -1, never reaching anything inbetween.
x³+y³= (y+x)³
the distributive property does not function like that
although variables can be transferred freely, when you take the power of a constructable like this, you are using the distributive property multiple times
(x+y)³ represents (x+y)(x+y)(x+y)
skipping the calculations, this results in
x³+3x²y+3xy²+y³

what’s 1–4