It doesn't give me $2$ equations this time just $1$ and I have no clue what to do;
$y^2 = 4x$
ANSWER IN BOOK: $x = t^2, y = 2t$
It doesn't give me $2$ equations this time just $1$ and I have no clue what to do;
$y^2 = 4x$
ANSWER IN BOOK: $x = t^2, y = 2t$
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Let $y=s$, put it into equation $y^2=4x$, you get:
$$s^2=4x$$
So:
$$x=\frac{s^2}{4}$$
You have parametric equation $x=\frac{s^2}{4}, y=s$. If you put $s=2t$ you get the same as in answer book.