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Consider the discrete probability distribution to the right when answering the following question. Find the probability that x equals 4.
 

To find the probability that \( x = 4 \), you need to refer to the given discrete probability distribution table. A discrete probability distribution lists all possible values of a random variable \( x \) and the corresponding probabilities for each of these values.

Assuming the table (or distribution) provides the probabilities for different values of \( x \), the probability that \( x = 4 \) is simply the value listed for \( x = 4 \) in the distribution.

Thus, the probability that \( x = 4 \) can be expressed as:

\[
P(x = 4) = p_4
\]

Where \( p_4 \) is the probability associated with \( x = 4 \) in the given table.

Could you upload or share the specific distribution so I can provide a more detailed answer?

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Let me know if you would like more details, and feel free to share the distribution if needed! 

Here are 5 questions to explore the topic further:
1. What are the key properties of a discrete probability distribution?
2. How do you calculate the expected value of a discrete random variable?
3. What is the sum of all probabilities in a discrete probability distribution?
4. How can we find the variance and standard deviation for a discrete random variable?
5. How do you use a cumulative distribution function (CDF) in discrete probability?

**Tip:** Always ensure that the sum of the probabilities in any discrete distribution equals 1.

Consider the discrete probability distribution to the right when answering the following question. Find the probability that x equals 4.

Learn how to find the probability that x equals 4 using a discrete probability distribution table. This problem involves key concepts like random variables and the probability sum rule. Suitable for students in Grades 10-12.

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