||| Computing conditional probability using a two-way frequency... Try Again Your answer is incorrect. Dr. Wong is a veterinarian who sees only dogs and cats. In each appointment, he may or may not give the animal a vaccine. The two-way frequency table summarizes Dr. Wong's 60 appointments last week. Vaccine No vaccine Dog 13 21 Let no vaccine be the event that a randomly chosen appointment (from the table) did not include a vaccine. Let cat be the event that a randomly chosen appointment (from the table) involved a cat. Find the following probabilities. Write your answers as decimals. (If necessary, consult a list of formulas.) (a) P(no vaccine) = (b) P(cat and no vaccine) = (c) P(cat | no vaccine) = X Cat 17 9 S

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**Probability: Computing Conditional Probability Using a Two-Way Frequency Table**

**Try Again**
Your answer is incorrect.

Dr. Wong is a veterinarian who sees only dogs and cats. In each appointment, he may or may not give the animal a vaccine. The two-way frequency table summarizes Dr. Wong's 60 appointments last week.

|               | Dog | Cat |
|---------------|-----|-----|
| Vaccine       | 13  | 17  |
| No vaccine    | 21  | 9   |

Let **no vaccine** be the event that a randomly chosen appointment (from the table) did not include a vaccine.  
Let **cat** be the event that a randomly chosen appointment (from the table) involved a cat.

Find the following probabilities. Write your answers as decimals.

(If necessary, consult a [list of formulas](#).)

(a) \( P(\text{no vaccine}) = \_\_ \)

(b) \( P(\text{cat and no vaccine}) = \_\_ \)

(c) \( P(\text{cat} \mid \text{no vaccine}) = \_\_ \)
Transcribed Image Text:**Probability: Computing Conditional Probability Using a Two-Way Frequency Table** **Try Again** Your answer is incorrect. Dr. Wong is a veterinarian who sees only dogs and cats. In each appointment, he may or may not give the animal a vaccine. The two-way frequency table summarizes Dr. Wong's 60 appointments last week. | | Dog | Cat | |---------------|-----|-----| | Vaccine | 13 | 17 | | No vaccine | 21 | 9 | Let **no vaccine** be the event that a randomly chosen appointment (from the table) did not include a vaccine. Let **cat** be the event that a randomly chosen appointment (from the table) involved a cat. Find the following probabilities. Write your answers as decimals. (If necessary, consult a [list of formulas](#).) (a) \( P(\text{no vaccine}) = \_\_ \) (b) \( P(\text{cat and no vaccine}) = \_\_ \) (c) \( P(\text{cat} \mid \text{no vaccine}) = \_\_ \)
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