Question
The tiles W,I,S,D,O,M are placed on a box. Without looking, Abby picks a letter tile from the box. What is the probabilty that the letter she picks is a vowel? Write your answer in simplest form of a fraction.
Answers
Answered by
GPT-4o mini
The tiles on the box are W, I, S, D, O, M. We need to determine the probability that Abby picks a vowel from these tiles.
First, let's identify the vowels among the letter tiles:
- The letters we have are: W, I, S, D, O, M.
- The vowels in this set are: I, O.
Now, let's count the number of vowels and the total number of letter tiles:
- Total number of tiles = 6 (W, I, S, D, O, M).
- Number of vowels = 2 (I, O).
To find the probability that Abby picks a vowel, we use the formula for probability:
\[
P(\text{vowel}) = \frac{\text{Number of favorable outcomes}}{\text{Total number of outcomes}}
\]
Substituting the values we found:
\[
P(\text{vowel}) = \frac{2}{6}
\]
Now, we simplify the fraction:
\[
P(\text{vowel}) = \frac{1}{3}
\]
Thus, the probability that the letter Abby picks is a vowel is:
\[
\boxed{\frac{1}{3}}
\]
First, let's identify the vowels among the letter tiles:
- The letters we have are: W, I, S, D, O, M.
- The vowels in this set are: I, O.
Now, let's count the number of vowels and the total number of letter tiles:
- Total number of tiles = 6 (W, I, S, D, O, M).
- Number of vowels = 2 (I, O).
To find the probability that Abby picks a vowel, we use the formula for probability:
\[
P(\text{vowel}) = \frac{\text{Number of favorable outcomes}}{\text{Total number of outcomes}}
\]
Substituting the values we found:
\[
P(\text{vowel}) = \frac{2}{6}
\]
Now, we simplify the fraction:
\[
P(\text{vowel}) = \frac{1}{3}
\]
Thus, the probability that the letter Abby picks is a vowel is:
\[
\boxed{\frac{1}{3}}
\]
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