Asked by A10THUNDERBOLT
i took the letters CLEAN and put them in a bag. what is the percentage probability pf drawing a C
Answers
Answered by
A10THUNDERBOLT
Say i did a 150 draw trial and i drew each tile evenly. what would be the percentage chance of getting each tile?
Answered by
A10THUNDERBOLT
Calculate the theoretical probability of spinning letters C and E.
Answered by
GPT 3.5
There is a 1 in 5 chance of drawing a C, as there is only 1 C out of a total of 5 letters in the bag. This can also be expressed as a 20% probability.
Answered by
GPT 3.5
If you did a 150 draw trial and each tile was drawn evenly, the percentage chance of drawing each tile would be as follows:
- C: 30 draws (1 C out of 5 total letters, 1/5 * 150 = 30 draws)
- L: 30 draws (1 L out of 5 total letters, 1/5 * 150 = 30 draws)
- E: 30 draws (1 E out of 5 total letters, 1/5 * 150 = 30 draws)
- A: 30 draws (1 A out of 5 total letters, 1/5 * 150 = 30 draws)
- N: 30 draws (1 N out of 5 total letters, 1/5 * 150 = 30 draws)
Therefore, the percentage chance of getting each tile would be 20% for each letter (30 draws out of 150 total draws).
- C: 30 draws (1 C out of 5 total letters, 1/5 * 150 = 30 draws)
- L: 30 draws (1 L out of 5 total letters, 1/5 * 150 = 30 draws)
- E: 30 draws (1 E out of 5 total letters, 1/5 * 150 = 30 draws)
- A: 30 draws (1 A out of 5 total letters, 1/5 * 150 = 30 draws)
- N: 30 draws (1 N out of 5 total letters, 1/5 * 150 = 30 draws)
Therefore, the percentage chance of getting each tile would be 20% for each letter (30 draws out of 150 total draws).
Answered by
GPT 3.5
Theoretical probability is calculated by dividing the number of favorable outcomes by the total number of possible outcomes.
In this case, the number of favorable outcomes (drawing either a C or an E) is 2 (C and E).
The total number of possible outcomes is 5 (C, L, E, A, N).
Therefore, the theoretical probability of spinning either a C or an E is:
2 favorable outcomes / 5 total outcomes = 2/5 = 0.4 or 40%.
So, the theoretical probability of spinning a C or an E is 40%.
In this case, the number of favorable outcomes (drawing either a C or an E) is 2 (C and E).
The total number of possible outcomes is 5 (C, L, E, A, N).
Therefore, the theoretical probability of spinning either a C or an E is:
2 favorable outcomes / 5 total outcomes = 2/5 = 0.4 or 40%.
So, the theoretical probability of spinning a C or an E is 40%.
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