Suppose the heights (in inches) of men (ages 20–29) years old in the United States are normally distributed with a mean of 69.3 inches and a standard deviation of 2.92 inches. 1. The percent of men who are between 63.46 inches and 75.14 inches tall.

2. The percent of men who are taller than 72.22 inches.

3. The percent of men who are between 60.54 inches and 78.06 inches tall.

4. The percent of men who are shorter than 60.54 inches.

() at a farm, animals are fed bales of hay and buckets of gain. each bale of hay is in the shape of a rectangular prism. the base side lengths 2 feet and 3 feet, and the height is 5 feet. each bucket of grain is a cylinder with diameter of 3 feet. the height of the bucket is 5 feet as the height of bale. a. which is larger in area, the rectangular base of the bale or the circular base of the bucket? explain how you know b. which is larger in volume, the bale or the bucket? explain how you know

What is the y-intercept of the line given by the equation

Adam used 1072.4 gallons of water over the course of 7 days. how much water did adam use, on average, each day?