To solve this problem, we need to apply the basic rule of probability regarding complementary events.
1. Understanding Complementary Events:
If \( P(x) \) is the probability of an event \( x \), then \( P(\text{not } x) \) is the probability of the event not happening.
The sum of the probabilities of an event and its complement is always 1:
\( P(x) + P(\text{not } x) = 1 \)
2. Applying the Rule:
We directly apply the above rule to this question:
\( P(x) + P(\text{not } x) = 1 \)
Final Answer:
The correct option is (C) 1.