Rolling a fair n-sided die gives us a random number uniformly distributed among 1,2,,n] (our usual die is n -6). suppose we independently roll a fair n-sided die twice and obtain numbers xi and x2 (a) calculate e(max(xi, x2)) and e(min(x, x2) b) show that your calculation in part (a) verifies that e(max(x1, x2))e(min(xi, ex) e(x2) (c) is the above equation simply a coincidence? can you give a simple and direct proof of it?

Plz need answer now will mark which situations represent linear functions? check all that apply. a)the temperature rises and falls over the course of a day. temperature is a function of time. b)a baseball is hit into the outfield. the height of the ball is a function of time. c)a car goes 55 mph on the highway. distance is a function of time. d)a child grew 2 inches this year and 1 inch last year. height is a function of time. e)a movie director makes 2 movies per year. the number of movies is a function of the years.

You paid 28.00 for 8 gallons of gasoline. how much would you pay for 15 gallons of gasoline?

Sarah used her calculator to find sin 125 degrees. she wrote down sin sin125 degrees.57. how could sarah recognize that her answer is incorrect?