In many state lotteries you can choose which numbers to play. Consider a common form in which you choose 5 numbers. Which of the
following strategies can improve your chance of winning? If the method works, explain why. If not, explain why using appropriate statisics terms. Will choosing the numbers that did come up in the most recent lottery drawing improve your chances of winning?
A) No, because each number drawn is dependent on the previous drawings, so this set of numbers is more likely in the next drawing if it has yet to be drawn.
B) Yes, because each number drawn is equally likely and indendent of the others, so this set of numbers is just as likely as any other in the next drawing.
C) No, because each number drawn is equally likely and indendent of the others, so this set of numbers is just as likely as any other in the next drawing.
OPTION C - No, because each number drawn is equally likely and independent of the others, so this set of numbers is just as likely as any other in the next drawing.
The first thing we must do for this case is to find the surface area of the rectangular prism. We have then: A = 2 * (l * h) + 2 * (h * w) + 2 * (w * l) Where, w: width l: long h: height Substituting values we have: A = 2 * (10 * 8) + 2 * (8 * 8) + 2 * (8 * 10) A = 448 in ^ 2 Answer: the least amount of wrapping paper needed to wrap the gift box answer is: A = 448 in ^ 2