Question

suppose that the heart beat per minute (bpm) of adult males has a normal distribution with a mean of μ = 70.4 bpm and a standard deviation of σ = 11.1 bpm. instead of using 0.05 for identifying s criteria that a value x is significantly high if p(x or greater)≤0.01 and a value is significantly low if p(x or less)≤0.01. find the pulse rates for males that separate significant pulse rates from those these criteria, is a male pulse rate of 90 beats per minute significantly high? find the heart rate (in bpm) separating significant values from those that are not significant. a heart rate with a bpm more than 44.5 and less than 96.3 are not significant, and values outside that range are considered significant (round to one decimal place as needed.) using these criteria, is a heart rate of 90 bpm significantly high? a heart rate with 90 bpm significantly high because it is the range of values that are not considered significant.

Explanation:

Step1: Identify the non - significant range

The non - significant range is from 44.5 bpm to 96.3 bpm.

Step2: Compare the given heart rate

We are given a heart rate of 90 bpm. Since 44.5 < 90 < 96.3.

Answer:

A heart rate with 90 bpm is not significantly high because it is within the range of values that are not considered significant.