Question:
Suppose the heights (in inches) of men ages 20-29) in the United States are normally distributed with a
mean of 69.3 inches and a standard deviation of 2.92 inches.
Estimate the percentage of 20-29-year old men that meet the following conditions using the Empirical
Rule.

See the explanation below:

Explanation:

The alleged conditions indicated in the comments section are wrong, because for a continuous distribution, like the normal distribution, the probability of an exact value is zero.

A real question, for this same statement is:

The empirical rule states tha, for a normal distribution,

Thus, for the heights of men (ages 20 - 29) in the United States:

You may, then, determine how many men are taller than 72.22 inches.

72.22 inches is one standard deviation above the mean. Since the normal distibution is symmetric around the mean, you reason in this way:

answer: the dogs need to shift their focus to human scent.

its because the dogs being trained are for search and rescue thus they need to be able to track humans and their specific scent

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step-by-step explanation: