Here you can better see the equation i'm trying to solve. It's one hyperbolic equation of an ellipse with one unknown variable. I know the result to be +-0.508, but i want to calculate it with Matlab. It's my first time solving an intricate equation in Matlab.
So i input the following code in Matlab R2014a:
>> syms epsilon >> eqn = (-0.089455)^2 / ( sinh(0.2*asinh(1/epsilon)) )^2 + (0.9900671)^2 / (cosh(0.2*asinh(1/epsilon)) )^2 == 1; >> solve(eqn, epsilon)
and i get the following output:
Warning: The solutions are parametrized by the symbols:z2 = Dom::ImageSet((5*log(z1))/2 + 10*PI*k*I, [k, z1], [Z_, RootOf(z^4 - (284839362933894611*z^3)/72057594037927936 + (208168816378854957*z^2)/36028797018963968 -(284839362933894611*z)/72057594037927936 + 1, z)]) minus Dom::ImageSet(PI*k*I, k, Z_) union Dom::ImageSet(5*log(-z1^(1/2)) + 10*PI*k*I, [k, z1], [Z_, RootOf(z^4 -(284839362933894611*z^3)/72057594037927936 + (208168816378854957*z^2)/36028797018963968 - (284839362933894611*z)/72057594037927936 + 1, z)]) minus Dom::ImageSet(PI*k*I, k, Z_) > In solve at 190 ans = 1/sinh(z2)
No matter what i do i can't make this to work. It's very strange. Any help will be greatly appreciated. Thanks in advance.
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