For Chapter 7, in the United States, assume adult heights are normally distributed.Men's heights havea mean of 69.1 inchesand a standard deviationof 2.9 inches, while female's heights have a mean of 63.7 inchesand a standard deviationof 2.7 inches.Randomly sample five adults of your gender and ask each adult to state his or her height.In your post, be sure to:

The gender is male; The heights used are 68, 68, 67, 64, 66

• List the five heights in inches and tell us the gender of the sample,
• Compute the mean and standard deviation of the sampling distribution,
• Find the z-score (notice the singular) for your sample mean height of your five and show the calculation, and
• Find the percentile for your sample mean height of your five by sketching the sampling distribution of sample means, by labeling and shading all relevant regions on the sketch (just like all of the example problems), by choosing which calculator function (no tables) to use based on the sketch, and by choosing what calculator inputs should be based mostly on the sketch.Be sure to attach the sketch to your post and include detailed calculator steps.

(Please explain this using the Ti-84 calculator)