More pitching: A baseball pitcher threw pitches during part of a recent season. Of these, were thrown with no
strikes on the batter, were thrown with one strike, and were thrown with two strikes.
Part: 0 / 2
Part 1 of 2
(a) What is the probability that a baseball pitch is thrown with no strikes? Round your answer to four decimal places.
3055 1589
986 480
0
A baseball pitch thrown P with no strikes =

To calculate the probability that a baseball pitch is thrown with no strikes, we can use the formula for probability:

\[
P(\text{no strikes}) = \frac{\text{number of pitches with no strikes}}{\text{total number of pitches}}
\]

From the given dataTo calculate the probability that a baseball pitch is thrown with no strikes, we can use the formula for probability:

\[
P(\text{no strikes}) = \frac{\text{number of pitches with no strikes}}{\text{total number of pitches}}
\]

From the given 
- The number of pitches with no strikes is 3055.
- The number of pitches with one strike is 1589.
- The number of pitches with two strikes is 986.
- The total number of pitches is the sum of all these values.

Now let's compute the probability:

\[
\text{Total pitches} = 3055 + 1589 + 986 = 5630
\]
\[
P(\text{no strikes}) = \frac{3055}{5630}
\]

Let me calculate this.The probability that a baseball pitch is thrown with no strikes is approximately 0.5426, or 54.26% when rounded to four decimal places.

Would you like further details or clarification?

Here are 5 related questions to consider:
1. What is the probability of a pitch being thrown with one strike?
2. What is the probability of a pitch being thrown with two strikes?
3. How would the probabilities change if there were more strikes added to the dataset?
4. What if there was an error in recording strikes—how would you adjust the probabilities?
5. How can conditional probability be applied to analyze the outcomes of baseball pitches?

**Tip:** Always ensure your dataset is complete before calculating probabilities to avoid inaccuracies.

More pitching: A baseball pitcher threw pitches during part of a recent season. Of these, were thrown with no strikes on the batter, were thrown with one strike, and were thrown with two strikes. (a) What is the probability that a baseball pitch is thrown with no strikes? Round your answer to four decimal places. 3055 1589 986

Learn how to calculate the probability of a baseball pitch being thrown with no strikes using basic probability. The problem involves calculating the ratio of favorable outcomes (pitches with no strikes) to total pitches. Given data includes 3055 pitches with no strikes, 1589 with one strike, and 986 with two strikes, with a detailed step-by-step solution suitable for Grades 6-8.

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