Suppose that only 24% of all drivers come to a complete stop at a particular intersection. a random sample of 50 driver's is observed. assume that each driver is independent of all others with respect to stopping behavior. what is the expected number of drivers who come to a complete stop?

(05.03 mc) part a: explain why the x-coordinates of the points where the graphs of the equations y = 4x and y = 2x−2 intersect are the solutions of the equation 4x = 2x−2. (4 points) part b: make tables to find the solution to 4x = 2x−2. take the integer values of x between −3 and 3. (4 points) part c: how can you solve the equation 4x = 2x−2 graphically? (2 points)