The image you've uploaded appears to be a screenshot of a multiple-choice question related to a mathematical topic, most likely involving probability or statistics, given the format and context.

Let me extract and analyze the content of the image to help solve the question.

Extracted Content:

1. Question Statement: The image has a scenario or question related to random selection or probability (though the exact text is not fully visible).
2. Choices: The image presents three possible answers labeled as options (a), (b), and (c).

Analysis:

To provide accurate assistance, it would be beneficial to clearly understand the full problem statement. However, based on what is visible:

• Option A: Might involve a probability calculation for a certain event.
• Option B: Likely another event probability.
• Option C: Perhaps involves the complementary probability or a different event.

Steps to Solve:

1. Interpret the Question: Understand the event being calculated—whether it's the probability of an event, its complement, or a combination of events.
2. Apply Probability Rules: Use the appropriate formula or rules, such as $P(A) + P(B) = 1$ for complementary events, or multiplication/addition rules for independent or mutually exclusive events.
3. Select the Correct Answer: Based on the calculations, choose the option that correctly represents the solution.

If you can provide more details or text from the problem, I can help solve it more accurately.

Would you like to clarify any part of the question? Here are five relative questions:

1. What specific event or scenario does the problem describe?
2. Does the problem involve independent events or mutually exclusive events?
3. Are you familiar with the basic rules of probability (addition and multiplication rules)?
4. What is the total number of possible outcomes in the problem?
5. Does the problem mention any specific conditions, such as "at least one" or "exactly one"?

Tip: Always ensure you understand the difference between independent and mutually exclusive events in probability—they are fundamental concepts that influence how you calculate probabilities.