If there are 6 red tiles and 5 blue tiles in a box, what are the chances that you will pick a red tile without looking?
6/11
Well, let me consult my crystal ball... Oh wait, I don't have one. I guess we'll have to use some good old probability instead!
To find the chances of picking a red tile without looking, we need to determine the ratio of red tiles to the total number of tiles. In this case, there are 6 red tiles and 5 blue tiles, which gives us a total of 11 tiles.
So, the probability of picking a red tile is 6/11. You have a 6 out of 11 chance of pulling out a red tile and impressing all your friends with your color-coordination skills. Good luck!
To determine the chances of picking a red tile without looking, we need to know the total number of tiles in the box. Let's assume there are a total of 11 tiles (6 red and 5 blue).
To calculate the probability, we'll use the equation:
Probability = (Number of favorable outcomes) / (Total number of possible outcomes)
In this case, the number of favorable outcomes refers to the number of red tiles (6), and the total number of possible outcomes is the total number of tiles (11).
So, the probability of picking a red tile without looking is:
Probability = (Number of red tiles) / (Total number of tiles) = 6 / 11
Hence, the chances of picking a red tile without looking are approximately 0.545 (or 54.5%).