- #1
autodidude
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This is something that's been bothering me for a while...
If quadratics are any polynomials that have a degree of 2, then would that make the following equations quadratics (I don't know what all of them are for by the way, they're just equations I'm pulling from my math book which doesn't say)
I = k/d^2
v = ω√(r^2 - y^2)
A=l^2
In the book, they're under linear functions...right now, I'm thinking that they are quadratics but only quadratics that are like x^2 + x must be solved using the various methods for solving quadratic equations, whereas if it's like x^2 + y, you can just rearrange and take the square root
I'm wrong, right? haha
If quadratics are any polynomials that have a degree of 2, then would that make the following equations quadratics (I don't know what all of them are for by the way, they're just equations I'm pulling from my math book which doesn't say)
I = k/d^2
v = ω√(r^2 - y^2)
A=l^2
In the book, they're under linear functions...right now, I'm thinking that they are quadratics but only quadratics that are like x^2 + x must be solved using the various methods for solving quadratic equations, whereas if it's like x^2 + y, you can just rearrange and take the square root
I'm wrong, right? haha