The first thing we have to do is transform the value of the man's height from feet to inches:

a) man with 6 feet 3 inches

b) Using the calculated value of the previous z score, we search the z table to find the percentage of men smaller than that height.

So the percentage is 98.81%
c) A woman with 5 feet 11 inches


d) Using the calculated value of the previous z score, we search the z table to find the percentage of women taller than that height.


So the percentage is 0.6%