As $$ x $$ approaches positive infinity, what value does $$ y $$ approach?

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We first need a relation between $$ x $$ and $$ y $$. For example, if the problem stated that

$$
y = \frac{3x+2}{x-1},
$$

then we could find

$$
\lim_{x\to+\infty} \frac{3x+2}{x-1}.
$$

However, the information given only states "As $$ x $$ approaches positive infinity, what value does $$ y $$ approach?" without specifying any equation or relationship between $$ y $$ and $$ x $$.

Without this relationship, we cannot determine the value that $$ y $$ approaches as $$ x $$ goes to infinity.

Could you please provide the function or additional context that relates $$ y $$ to $$ x $$?
Cannot determine the value $$ y $$ approaches as $$ x $$ goes to infinity without knowing the relationship between $$ y $$ and $$ x $$.

As approaches positive infinity, what value does approach?

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