Question

Suppose people's systolic blood pressure were normally distributed with mean 130 mmHg and standard deviation 5...

Suppose people's systolic blood pressure were normally distributed with mean 130 mmHg and standard deviation 5 mmHg. Using the approximate EMPIRICAL RULE about what percentage of heights would be BELOW 125 mmHg ?

Question 8 options:

About 99.7%

About 97.5%

About 95%

About 84%

About 68%

About 47.5%

About 34%

About 20%

About 16%

About 13.5%

About 2.5%

Less than 1%

No Answer within 1% Given

Homework Answers

Answer #1

people's systolic blood pressure were normally distributed

Empirical rule state that 68%, 95% and 99% of the values lie within one, two and three standard deviations of the mean,

The proportion of the people with systolic blood pressure BELOW 125 mmHg is

There is 68% of the people within one standard deviation of the mean

That means there is 32% of the people that have systolic blood pressure greater than 1 standard deviation and below 1 standard deviation of the mean

since normal distribution is symmetric. This means 16% of the people have systolic BP less than 125 mmHg

Option i is right

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Suppose people's systolic blood pressure were normally distributed with mean 130 mmHg and standard deviation 5...
Suppose people's systolic blood pressure were normally distributed with mean 130 mmHg and standard deviation 5 mmHg. Using the approximate EMPIRICAL RULE about what percentage of heights would be BETWEEN 120 and 140 mmHg? Suppose people's systolic blood pressure were normally distributed with mean 130 mmHg and standard deviation 5 mmHg. Using the approximate EMPIRICAL RULE about what percentage of heights would be BELOW 140 mmHg ? Suppose baseball batting averages were normally distributed with mean 250 and standard deviation...
Suppose baseball batting averages were normally distributed with mean 250 and standard deviation 15. Using the...
Suppose baseball batting averages were normally distributed with mean 250 and standard deviation 15. Using the approximate EMPIRICAL RULE about what percentage of players would have averages BETWEEN 220 and 235 ? Question 6 options: About 99.7% About 97.5% About 95% About 84% About 68% About 47.5% About 34% About 20% About 16% About 13.5% About 2.5% Less than 1% No Answer within 1% Given Question 7 (1 point) Suppose men's heights were normally distributed with mean 180 cm. and...
The systolic blood pressure of 18-year-old women is normally distributed with a mean of 120 mmHg...
The systolic blood pressure of 18-year-old women is normally distributed with a mean of 120 mmHg and a standard deviation of 12 mmHg. Fill in the blanks. About 95.44% of 18-year-old women have a systolic blood pressure that lies between ___ mmHg and ___ mmHg.
Using the Empirical rule to answer. Systolic blood pressure for adult men are normally distributed with...
Using the Empirical rule to answer. Systolic blood pressure for adult men are normally distributed with a mean of 120 and a standard deviation of 8. The middle 68% of adult men have systolic blood pressure readings that fall between what two numbers-?
The systolic blood pressure of adults in the USA is nearly normally distributed with a mean...
The systolic blood pressure of adults in the USA is nearly normally distributed with a mean of 121 millimeters of mercury (mmHg) and standard deviation of 17. Someone qualifies as having Stage 2 high blood pressure if their systolic blood pressure is 160 or higher. Stage 1 high BP is specified as systolic BP between 140 and 160. Give your answers rounded to 4 decimal places. a. What is the probability that an adult in the USA has stage 2...
The systolic blood pressure is normally distributed with mean of 120 and standard deviation of 16....
The systolic blood pressure is normally distributed with mean of 120 and standard deviation of 16. Find What is the range for 68% of the population? What percent of the students would have blood pressure in the range of 88 and 152 What is the variance?
Use the empirical rule to solve the problem. The systolic blood pressure of 18 yr. old...
Use the empirical rule to solve the problem. The systolic blood pressure of 18 yr. old women is normally distributed with a mean of 120 mmHg (millimeters of Mercury) and a standard deviation of 14 mmHg. What is the percentage of 18 yr. old women that have a systolic blood pressure between 92 mmHg and 162 mmHg.
Suppose systolic blood pressure of 18-year-old females is approximately normally distributed with a mean of 119...
Suppose systolic blood pressure of 18-year-old females is approximately normally distributed with a mean of 119 mmHg and a variance of 619.51 mmHg. If a random sample of 21 girls were selected from the population, find the following probabilities: a) The mean systolic blood pressure will be below 116 mmHg. probability = b) The mean systolic blood pressure will be above 120 mmHg. probability = c) The mean systolic blood pressure will be between 107 and 119 mmHg. probability =...
Suppose the systolic blood pressure of young adults is normally distributed with mean 120 and standard...
Suppose the systolic blood pressure of young adults is normally distributed with mean 120 and standard deviation 11. (a) Find the 77th percentile of this distribution. (b) Find the probability that a random young adult has systolic blood pressure above 135. (c) Find the probability that a random young adult has systolic blood pressure within 3.3 standard deviations of the mean. (d) Suppose you take a sample of 8 young adults and measure their average systolic blood pressure. Carefully jus-...
The systolic blood pressure X of adults in a region is normally distributed with mean 112...
The systolic blood pressure X of adults in a region is normally distributed with mean 112 mm Hg and standard deviation 15 mm Hg. A person is considered “prehypertensive” if his systolic blood pressure is between 120 and 130 mm Hg. Find the probability that the blood pressure of a randomly selected person is prehypertensive.