1. In a closet, Jeremy has 5 blue uniform shirts and 5 red uniform shirts for school. Jeremy says that selecting a blue uniform
shirt is equally as likely as selecting a red uniform shirt, so the probability of selecting a blue shirt is 50/50. What is wrong with Jeremy's statement? Justify your answer.
Let's calculate the probability of selecting a blue shirt from a total of 10 shirts:
It's 5/10, or 0.5, which stems from there being 5 blue shirts among the 10 Jeremy owns. 50/50 is not a standard way of expressing probability; 0.5 is proper.
Explanation: So you have 60 minutes in an hour and if you divide that in 4 you get 15. And for the last step you add 15 three times or just multiply 15*3 and get 45. Hope this helps :D
https://www.google.com/url?sa=t&source=web&rct=j&url=https://www.khanacademy.org/math/algebra/one-variable-linear-equations/alg1-intro-equations/v/variables-expressions-and-equations&ved=2ahUKEwjrpqD1gZziAhUBsp4KHVePBeEQwqsBMAB6BAgHEAU&usg=AOvVaw0AYOWzWFGI7vP8YUOvBhPc Here is a video that's helpful to me
