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Should that be “Ex” squared. Lol.
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3D one’s cool. might plug into graphing program.
@eduvigis
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Do you Really understand these formulas?
lol lol. that’s good.
y = x + u
it’s how nerds say, “why is my ex with you?”
lol lol lol just kidding
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Don’t you … ?
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Power is applied to root, is good for love.
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Not so good in math, though engineer, sometimes been good at physics and chemistry:point_up_2:i never could imagine how a formula looks like in graph before a computer draw it except some plain formulas.
Its simple, put the value and get the answer!
I know Aku, but imagining a 3d graph even after having numerical values is sth hard to do😣
that’s what computers are for…
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3 D graphics are only for imagination, no body calculate it. It is called perspective. But mathematically it is true, because you put conditions on that.
3d graphs have formula and numerical values which defines their limits, I say imagining the shape of a 3d graph even after having some numerical values is sth hard to do.
Yes it is, Now if you add another dimension "time " than think, how complicated it is?
No more complicated than before, unless you give it a push
How time can affect a formula or 3d graph, do you mean giving it different input values each time?
In my drawing subject we have to calculate a point of a circle or tyre when it moves forward.
Sorry position of a point… When it moves
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Pretty interesting as linear functions don’t allow y to to exist at 2 values relating to x. Might indicate polynomial roots with real and unreal values both being validated.
Cool to see. I’m in the mood for math today.
These are conditonal restrictions of 2d space. The only values that satisfy the formula are those values of x and y that come together to draw a heart. Though technically not a continous function, it does seem like an interesting way to define shapes.
But that is what equals does. It’s a conditonal statement. In these formulations both variables are considerably independt and the result is set as a constant.
Interesting indeed. Thanks for sharing the love @mjseu.
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