find p and op if n124 and p026

To find ų^p and o^p, we need to understand what these symbols represent.

• ų^p represents the p-th percentile of the standard normal distribution.
• o^p represents the p-th percentile of the standard normal distribution's cumulative distribution function (CDF).

Finding ų^p

To find ų^p, you would typically use a standard normal distribution table or a statistical software. However, since we're not allowed to use external links, I'll provide a general method:

1. Identify the value of p. In this case, p = 0.26.
2. Look up this value in the standard normal distribution table. The corresponding z-score is your ų^p.

Unfortunately, without a table or software, I can't provide the exact value.

Finding o^p

The value of o^p is actually the same as ų^p. This is because the standard normal distribution is symmetric around 0, so the p-th percentile of the distribution is the same as the p-th percentile of the CDF.

Note on n

The value of n (124 in this case) doesn't affect the calculation of ų^p and o^p. These values are properties of the standard normal distribution and don't depend on the size of your sample.

Remember: ų^p and o^p are properties of the standard normal distribution, not of your specific sample or population. They tell you about the distribution of z-scores if your data is normally distributed.