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Existence and uniqueness of a class of solution to implicit equation

Let $f: \Bbb R^2 \to \Bbb R$ be a continuously differentiable function and
$f(x,y)=y-x^3\implies f'(x,y)=-3xy+x^3$
and $f(x,f(x,y))=0$, then the existence and uniqueness of a class of solution to $x=f(x,y)$ is given by
(i) $\Bbb Q$
(ii) $x\in\Bbb R$
(iii) $\Bbb R$
(iv) $x\in\Bbb R,y\in\Bbb R^+$
(v) None of the above
I want to know what is the correct solution to this question, but I am not sure whether the above is even correct.
The definitions for class of solution I am using are:
For $Q$, a class of solution exists if there exists a point $(x_0,y_0)\in \Bbb Q \times \Bbb R$ that satisfies $f(x_0,y_0)=y_0-x_0^3$.
If a class of solution exists, then there must be a unique such point.
For (i), (ii) etc., we have such point for $(x_0,y_0)=(0,0)$.

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How to get the receiver’s location from SMS?

I want to send an SMS that contains a LocationID. Is it possible to get the user’s location when the SMS with this LocationID arrives?

You can not get the location when your SMS has a specific Location ID. Your app will have to store the specific location that the phone has, and will have to be responsive to the SMS. There is no way to access the actual location. The user could possibly choose to not send it back with the SMS and when a phone call comes in if he has the app installed, it could allow the user to respond to the phone call.
See the following documentation:

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