Assume total cholesterol value for a certain population is approximately bell shaped with a mean of 200 mg/100 ml and a standard deviation of 20 mg/100ml. What is the proportion that an individual picked at random from this population will have a cholesterol level between 200 mg/100 ml and 240 mg/100 ml?
a. 47.7%
b. 53.5%
c. 50%
Assume total cholesterol value for a certain population is approximately bell shaped with a mean of...
Assume the population is bell-shaped. Between what two values will approximately 95% of the population be? Approximately 95% of the population values will fall between _____ and ______ .
Assume total cholesterol levels (TChol) are normally distributed with mean μ = 215 mg/dl and standard deviation σ = 30 mg/dl for the adult American population. That is, TChol ~ N(215, 302). Total cholesterol values of 240 mg/dl or greater are considered high; and levels in the range of 200 to 240 are called borderline high. a. What proportion of this population do we expect to find with high cholesterol? What proportion do we expect to find with borderline high...
Assume that the total cholesterol levels for adults are normally distributed with mean cholesterol level of 51.5 mg/dL and standard deviation 14.3 mg/dL. Find the probability that an individual will have a cholesterol level greater than 58 mg/dL
Total Cholesterol According to the U.S. Center for Disease Control (CDC), the mean total cholesterol for men between the ages of 20 and 29 is 180 micrograms per decilitre with a standard deviation of 36.2. A healthy total cholesterol level is less than 200, 200–240 is borderline, and above 240 is dangerous. Assume that the distribution is approximately Normal. a. For a randomly selected man from this group, what is the probability that his total cholesterol level is 200 or...
A distribution of numbers is approximately bell-shaped. If the mean of the numbers is 129 and the standard deviation is 15, a. between what two numbers would approximately 68% of the values fall? between _____ and ______ b. Between what two numbers would 95% of the values fall? between _____ and _______ c. Between what two values would 99.7% of the values fall? between ______ and ______
A particular population, for which the frequency curve is bell-shaped (normal), has a mean of μ=100 and a standard deviation of σ=18. For samples of size n=36 consider the sampling distribution of the sample mean ("xbar"). Note that {18\squareroot of 36) =3 and that 100±(1)(3)⟹97 to 103 100±(2)(3)⟹94 to 106 100±(3)(3)⟹91 to 109 According to the empirical rule, approximately _____ percent of samples of size 36 will produce a sample mean between 97 and 103.
Car and truck speeds at a particular location have approximately a bell-shaped distribution with mean = 65 mph and a standard deviation of 5 mph. b) What is the probability of randomly selecting a car and truck speed that is between 64.8 and 71 mph?
For bell shaped data with a mean of 85 and a standard deviation of 29, approximately A) 2.5% of the values lie above_______ B) 16% of the values lie below________ C)0.15% of the values lie above_______
Consider a bell-shaped symmetric distribution with mean of 128 and standard deviation of 3. Approximately what percentage of data lie between 119 and 128? A)68% B)99.7% C)49.85% D)47.5% E)95%
The cholesterol levels of women aged 21-40 in Canada are approximately Normally distributed with a mean of 190 miligrams per decilitre (mg/dl). In July of 2007, a clinical assessment applied in Toronto to random sample of twenty-nine Asian female immigrants aged 21-40 had a mean level of 179.52 mg/dl and a standard deviation of 38 mg/dl. (a) At the 10% level of significance test whether the mean cholesterol level of Asian women is the same as the national average. of...