You have provided the following values:

• $n = 25$
• $x = 7$
• $n - x = 18$
• $p = 35\%$ (or $p = 0.35$)
• $q = 65\%$ (or $q = 0.65$)

This appears to be setting up a binomial probability or a similar problem. The binomial formula is:

$P(X = x) = \binom{n}{x} \cdot p^x \cdot q^{n-x}$

Where:

• $P(X = x)$ is the probability of getting exactly $x$ successes out of $n$ trials,
• $\binom{n}{x}$ is the binomial coefficient.

Would you like me to solve a specific probability or explore this further?

Relative Questions:

1. Do you want to calculate the binomial probability with these values?
2. Should I compute the binomial coefficient $\binom{25}{7}$?
3. Are you interested in the cumulative probability $P(X \leq x)$?
4. Should I explain how the binomial distribution works in detail?
5. Are you dealing with a real-life scenario that these numbers represent?

Tip:

In a binomial distribution, $p$ represents the probability of success, and $q$ represents the probability of failure, with $p + q = 1$.