The function \( f(x) = 35 \) represents the cost of gym membership after \( x \) months. However, it seems that the function is incorrectly stated if it's meant to represent both a one-time membership fee and a monthly fee, as it only provides a constant value of 35 regardless of the number of months.
Given these options, if we assume that 35 is meant to represent part of the membership cost structure:
- \(35\) as a value in \(f(x) = 35\) suggests that the monthly fee is \(35\), or possibly that it is a static amount.
If we're interpreting the structure of the gym membership as containing both a one-time fee (which we don’t have a numerical value for here) and a recurring cost (which we may assume is \(35\)), then:
The correct interpretation would be:
- A. The initial value of 35 represents the monthly fee.
However, there isn't enough information about the one-time fee (e.g., 50) in the presented function, so this interpretation assumes \(35\) is continuous.
If \(35\) were intended to represent anything else (like an initial fee), we would need more context.
In conclusion, with the available function, the answer implies that A is the best fit under typical interpretations of memberships.