Can anyone invert
$y = a \cos(x) + b \sin(2x)$
to give $x = f(y)$? An exchange on 29 June 2017 said this was possible but I cannot find the solution. Also, is
$y = a \sin(x) + b \sin(2x)$
invertible in the same way?
Many thanks.
Can anyone invert
$y = a \cos(x) + b \sin(2x)$
to give $x = f(y)$? An exchange on 29 June 2017 said this was possible but I cannot find the solution. Also, is
$y = a \sin(x) + b \sin(2x)$
invertible in the same way?
Many thanks.