SOLUTION: Estimate the percent of women’s heights that are between 64.3 and 66.92 inches tall. a. How many standard deviations is 66.92 to the right of 64.3? b. Use the Empirical Rule to e

Question 1200019: Estimate the percent of women’s heights that are between 64.3 and 66.92 inches tall. a. How many standard deviations is 66.92 to the right of 64.3? b. Use the Empirical Rule to estimate the percent of the data between and c. Interpret the result in the context of the data.
Answer by ikleyn(52877) (Show Source): You can put this solution on YOUR website!
.
Estimate the percent of women’s heights that are between 64.3 and 66.92 inches tall.
a. How many standard deviations is 66.92 to the right of 64.3?
b. Use the Empirical Rule to estimate the percent of the data between and
c. Interpret the result in the context of the data.
~~~~~~~~~~~~~~~~

Vitally important part of input data is missed in this post (the mean value and the standard deviation value).

Without it, the problem can not be solved.

Check your input data, make necessary correction/editing and re-post to the forum.

Please do not post your updates to me personally.

RELATED QUESTIONS
How many women (of the 2000) can be expected to have heights between 55 and 66 inches, 60 (answered by ewatrrr)

Assume that women have heights that are normally distributed with a mean of 63.6 inches... (answered by math_tutor2020)

The heights of 18-year-old men are approximately normally distributed with mean 68 inches (answered by stanbon)

Statistics students participated in an experiment to test their ability to determine when (answered by lynnlo)

The heights of 18-year-old females are approximately normally distributed with a mean of... (answered by Boreal)

The heights of adult men in America are normally distributed, with a mean of 69.4 inches... (answered by Boreal)

Heights of women have a bell-shaped distribution with a mean of 159 cm and a... (answered by stanbon)

The annual snowfall in a town had a mean of 31 inches and a standard deviation of 11... (answered by stanbon)

Suppose that people's heights (in centimeters) are normally distributed, with a mean of... (answered by stanbon)