The parametric equations of a trochoid are
$x = Rt-d\sin(t)$
$y = R-d\cos(t)$
For $d < R$, there should be only one corresponding y value for every $x$ value.
So can we express this equation as a form of y(x)?
The parametric equations of a trochoid are
$x = Rt-d\sin(t)$
$y = R-d\cos(t)$
For $d < R$, there should be only one corresponding y value for every $x$ value.
So can we express this equation as a form of y(x)?
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It's impossible to write $y=y(x)$ since this requires to solve the equation$$\sin t=at+b$$analytically for constants $a,b$ which is solvable only numerically.