To find $P(\text{Oppose AND Likely})$, we need to look at the probability that a voter both opposes the proposition and is likely to vote.

From the table:

• The number of people who are both likely to vote and oppose the proposition is 275.
• The total number of people surveyed is 880.

Thus, $P(\text{Oppose AND Likely}) = \frac{275}{880}$.

The answer in the required format is:

$\frac{275}{880}$

Let me know if you'd like more details or have questions!

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1. What is $P(\text{Oppose})$ for the entire group?
2. How do you find $P(\text{Likely to Vote})$?
3. What is $P(\text{Favor AND Unlikely to Vote})$?
4. How would you calculate $P(\text{Oppose OR Likely})$?
5. Can we find the probability that someone favors the proposition given they are likely to vote?

Tip: When dealing with "AND" probabilities, focus on the overlapping data for both events and divide by the total in the dataset.