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How do I eliminate the parameter to find a Cartesian equation of the curve? (See problem below, please)
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\(\ \Huge x=t^2, y=6-3t \).
here t=(6-y)/3 so x=((6-y)/5)^2
So basically do you solve for t and then substitute that in to the next equation?
solve t in terms of x, and sub it into the y part
yes
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@amistre64 So, in this case t=sqrt(x), so I get \(\ -3\sqrt{x}+6 ?\)
y= that is.
keep in mind the t^2 has 2 solutions; and that the true nature of the curve, if convention is followed, would result in 2 equations for y but yes
2 Equations?
\[t^2=x\to\ t=\pm\sqrt{x}\] sub into y= to get:\[y=6\pm3\sqrt{x}\]
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That makes sense. Thank you, @amistre64!
youre welcome; matricks is fine to depending on how conventional they want the cartesian equation
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