Final answer:
The relation provided appeared incomplete, and it was necessary to solve for y to rewrite it as a function, ideally f(x). Without additional context or the presence of the variable x, it's difficult to rewrite the relation fully and determine the implied domain, which are all the values that x can take where the function is defined.
Step-by-step explanation:
To rewrite the relation as a function of x, the original function y - v1 - 3 = 2 is somewhat incomplete and might include a typo. However, based on the structure provided, it appears we need to solve for y, which gives us y = v1 + 5 if v1 represents some initial value. If we assume that v1 is a constant, then the function would already be in function form, f(x) = v1 + 5, but it lacks the variable x, which is typically present in functions. To fully rewrite this relation and include x, more context is needed regarding the role of x in the original equation.
The implied domain of a function consists of all the values x can take on such that the function is defined. Without the presence of x in the function or more information, it's difficult to determine the implied domain as it stands. Normally, if there were variables and expressions involving x within f(x), we would look for restrictions such as divisions by zero or negative square roots to define the domain.
To find the implied domain, we need to understand the relationship between x and any other variables or constants in the function, whether x is squared (x²), increasing linearly (y = mx + b), or appearing in any other mathematical operations that could limit its possible values.