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Eliminate the parameter. x = t2 + 2, y = t2 - 4
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@phii
@phi
@thomaster
y = x - 6, x ≥ 1 y = x + 6, x ≥ 1 y = x2 - 6, x ≥ 1 y = x2 + 6, x ≥ 1
\[\begin{cases}x=t^2+2\\y=t^2-4\end{cases}\] Since both \(x\) and \(y\) contain \(t^2\), I suggest solving one for \(t^2\), then substituting that into the other equation.
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\[x=t^2+2~\Rightarrow~t^2=x-2\] So, you have \[y=(x-2)-4\]
y = x - 6
Yup
so its a? you rock
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